<?xml version="1.0" encoding="UTF-8"?>
<quiz>
<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top</text>

    </category>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox</text>

    </category>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 2 - Structure of Materials</text>

    </category>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 2 - Structure of Materials/MRE Questions</text>

    </category>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 2 - Structure of Materials/MRE Questions/2.14 Slip Systems</text>

    </category>
  </question>

<!-- question: 795522  -->
  <question type="matching">
    <name>
      <text>2.14.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Match the crystal structure to the appropriate number of slip systems.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<p>FCC</p>]]></text>
      <answer>
        <text>12</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>BCC</p>]]></text>
      <answer>
        <text>48</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>24</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>36</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 2 - Structure of Materials/MRE Questions/2.2 Crystalline Defects</text>

    </category>
  </question>

<!-- question: 783660  -->
  <question type="matching">
    <name>
      <text>2.2.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Match the following types of defects to their dimensionality.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<p>Zero-dimensional (0D) defects</p>]]></text>
      <answer>
        <text>Vacancies</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>One-dimensional (1D) defects</p>]]></text>
      <answer>
        <text>Dislocations</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>Two-dimensional (2D) defects</p>]]></text>
      <answer>
        <text>Grain Boundaries</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 2 - Structure of Materials/MRE Questions/2.3 Dislocations and Plastic Deformation</text>

    </category>
  </question>

<!-- question: 783666  -->
  <question type="matching">
    <name>
      <text>2.3.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Match the following strengthening mechanisms to their definitions.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<p>Dislocation multiplication during plastic deformation leads to an increase in strength due to repulsive interactions between dislocations</p>]]></text>
      <answer>
        <text>Strain Hardening</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>By decreasing the size of the grains, a material is typically stronger as it has more total grain boundaries to impede the motion of the dislocations</p>]]></text>
      <answer>
        <text>Grain Size Strengthening</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>Solute atoms impede dislocation motion because the total strain energy of the crystal would increase if the dislocation were to move away from a solute atom</p>]]></text>
      <answer>
        <text>Solid Solution Strengthening</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>Some alloys, when heat treated properly, will form small, second-phase particles that serve to impede dislocation motion</p>]]></text>
      <answer>
        <text>Precipitation Hardening</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 1 - Mechanical Properties</text>

    </category>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 1 - Mechanical Properties/MRE Questions</text>

    </category>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 1 - Mechanical Properties/MRE Questions/1.10 Hardness Testing</text>

    </category>
  </question>

<!-- question: 42253387  -->
  <question type="multichoice">
    <name>
      <text>1.10.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of the following is <strong>NOT</strong> a common hardness test?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Charpy</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Rockwell</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Brinell</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Vickers</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Knoop</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 42253402  -->
  <question type="multichoice">
    <name>
      <text>1.10.5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of the following conditions would <strong>invalidate</strong> the results of a Rockwell Hardness test (select all that apply)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p>The specimen is too thin (&lt;10 times the depth of the indentation)</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p>The indentation is too close to the specimen edge or another indentation</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p>The value output by the Rockwell Hardness tester falls outside of the acceptable range for the given test</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p>The indenter caused plastic (permanent) deformation of the sample</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 2 - Structure of Materials/MRE Questions/2.1 Introduction to Structure of Materials</text>

    </category>
  </question>

<!-- question: 783642  -->
  <question type="multichoice">
    <name>
      <text>2.1.5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>In the schematic diagram below, each circle represents at atom of the given material.  Approximately how many <strong>grains</strong> of the material are seen in the diagram?</p>
<p><img src="@@PLUGINFILE@@/3.jpg" width="350" height="307" alt="Schematic Atomic Structure" title="Schematic Atomic Structure" /></p>]]></text>
<file name="3.jpg" path="/" encoding="base64">/9j/4AAQSkZJRgABAQEAlwCXAAD/4gGoSUNDX1BST0ZJTEUAAQEAAAGYQURCRQIQAABtbnRyR1JBWVhZWiAHzwAGAAMAAAAAAABhY3NwQVBQTAAAAABub25lAAAAAAAAAAAAAAAAAAAAAAAA9tYAAQAAAADTLUFEQkUAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAVjcHJ0AAAAwAAAADJkZXNjAAAA9AAAAGl3dHB0AAABYAAAABRia3B0AAABdAAAABRrVFJDAAABiAAAAA50ZXh0AAAAAENvcHlyaWdodCAxOTk5IEFkb2JlIFN5c3RlbXMgSW5jb3Jwb3JhdGVkAAAAZGVzYwAAAAAAAAAPR3JheSBHYW1tYSAyLjIAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAWFlaIAAAAAAAAPNUAAEAAAABFs9YWVogAAAAAAAAAAAAAAAAAAAAAGN1cnYAAAAAAAAAAQIzAAD/7gAOQWRvYmUAZAAAAAAA/9sAQwAMCAgICAgMCAgMEAsLCwwPDg0NDhQSDg4TExIXFBIUFBobFxQUGx4eJxsUJCcnJyckMjU1NTI7Ozs7Ozs7Ozs7/8AACwgB4AIkAQARAP/EAB8AAAEFAQEBAQEBAAAAAAAAAAABAgMEBQYHCAkKC//EALUQAAIBAwMCBAMFBQQEAAABfQECAwAEEQUSITFBBhNRYQcicRQygZGhCCNCscEVUtHwJDNicoIJChYXGBkaJSYnKCkqNDU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6g4SFhoeIiYqSk5SVlpeYmZqio6Slpqeoqaqys7S1tre4ubrCw8TFxsfIycrS09TV1tfY2drh4uPk5ebn6Onq8fLz9PX29/j5+v/aAAgBAAAAPwDvPEOqS2MaQ252yy5O7GSqjjj3rno9V1GKQSJcOTnOGJZT9Qa7DT7sX1nHcgYLj5h6MODXJatfTXt5JvY7EdljXsADj86NJvprK8jKMdjuquvYgnH5123auDvp5Li7lllOSXYfQA4Ap2mXElvfQvGcEyKpHqGOCK7usDxYziCBRnYZGLfUDiuarq/C7SHT2DfdWVgn0wCf1qTxIkj6Y/lgna6M2P7o61yFdD4TSTFxJj92dij0LDJP6Vp63ZPfWLRRDMikOg6ZI7flXGtDMj+W8bBwcbSDu/Kup8N6fNaQSTTrseYjCnqFHTP51s0UVm6nokGokS5McwGNw6Ee/FV7Dw3Bayie4fzWU5Veig+vSpvENxJb6axiOGdlTI7A9a4+uk8KXEjxzW7ElIyrL7ZzkVtTXdtb/wCvlSPPTcQDVW80yw1YCVjlsYEsZ5x6dwaSx0KysJBMgaSQdGc5x9BgCs/xa8gjt0H+rZmJ9MjGK5yus8MNI2m4f7qyME+n/wCurl5qtjYkJcSYc87ANzfkKrr/AGLrZ3YWV1HOcpIB+hq7a2dtZpsto1jU9cdT9TU9JXHa9fTXF9JAWPlQttVOgyOpPvVWxvZrG4WWFiBkBl7EdwRXdqQyhh0IBH41Fd3C2ttJcP0jUt/gK4yfV9RuJDI07rk8KhKqPyrc8O6tNds1pdNvdV3I56kdwa3aKKK4K/SSO+nSUYbzWJz7nIP5Ulmkkl3CkQy5kXGPY5rY8VzyebDbA4j2FyPU5xWDXUrfXH/CNm6yfNEZXd367c/lXLfWtzwrPILiW3zmMpvx2BBxmqviJ5G1SRX6KqhR2xjP86zckcjgjkGu8tmkazjdx+8MSk/XFcLKzvK7yElmYls9c5q1o7yJqduY+pkCn3B61r+K5pFjht1OEcsze+MYFc5XYeHZ5J9NXzSWKMyAnuB0rl9QeSS+naX73msDn2OBTLR5I7qF4s7xIuMfWu01MSHTrgRff8psY6+/6Vw1a3hgSHUiUztETb/Ttj9a66isLxLp09wsd1bqXMQKuo5O3rnFc3HbzzOIoo2ZycbQDmu10q0axsYrdvvgZbvyeTWDq+hXS3Tz2cZlikbdtXllJ6jHpRpGhXTXKT3cZiijIba3DMRyBj0rqa5/VfDkk05uLEqC5y6McDPqOKdpHh57acXN6VZk5RFOQD6nit+oLu0gvYTBOu5G/Ag+o96xx4Ug83Jmcx56cBvzxW1BBFbRLDCoVEGABUjAEEEZBGCD0rLk0HSDJvZNhJztDFV/LNaMEMUEYihUIi9FHAp9VZ9SsLeTZPOiOOxPI/LOKnimimQSQsHU9GU5FPJAGTwK5+88UCOUpZoHVTgu+cH6YNX9K1mHUgUx5cyjJQ9CPUVduriO1ge4l+7GpJ/wrk5vEWpyyF45BEueEUDGPfOa1dPvU16zls70ASADO3jI7MOvOazpPDGorJtjKMmeGLY49xituxsE0ixcr88m0u7epA4HbiuQmmkuJWmmYs7nJJ/lWj4dupYdQSBSfLmyGXtkDINdfmoL2zgvoTBOuVPIPQg+orGTwnGJcvMTHnoOG/lW5DBHbQrBAoVEGFArhLqSSW5lklOXMjZz9cVLpskkV/A0X3vNUcdwTgj8q7oVU1LU7fTYt8xJZuEQdT/9asq38VRtJtuYiiE/eXnH15qHWdGnnnN9Yr5qTAMyqec+o9jVfTtBvJrhGuozFCrAsW4Jx2ArrgAOBx6VBf232u0lt+hkQgH37frXET2tzbSGKeNlYHHQ4P09a3fDOnTxSNezoUBTbGG4JzyTj0rT1m/bT7Npkx5jEImeRk965M6nqBfzDcybs5+8QPy6V1Ghak+oWpM3MsTbXI4z6GtIkAZPSsi9k8P30oS5ljMg+XepKn6ZHFW7HS7Cy/eWqDcw++TuOPY1Hq+lJqUIAO2WP7jHp7g+1YkHhe+aQCdkWPPJVskj24rpRZwC0+xBf3OzZt9q5yfwveLKRbMjRk/KWOGA9+K2dH0lNNiJY7pn++w6YHYUup6Pb6kAzHZKowrj09D7VRsvC8UMolun80Kcqg4U/Xit3HGKxtR8OQ3Upnt28p2OWHVSfXpU2l6HBp7ecx8ybGNx6D6Cp9U02PUrfyn+V1OY39D/AIVgR+F78y7ZGjCA8sCScfTFdLaWsVnAtvCMIg79Se5NZ+p6BDfyefG3lTH7x/hb68dabp+gW+nt9quH8x0yQTwi479Kp3fimQSlbONWjBxucHJ/I0ljZ6VrTM21redeZI0ICH3Gc1u2Wn21ghS2Xbn7zHlj9TVmikpnnQB9m9d393I3flT6bJLHChklYIq8lmOAKrRavps0nlxzoWJwByM/nirYOar319b2EPnXBwOgA5Yn0ArKi8VWrSbZY3RCfvcHH15rbjkSVBJGQysAQR0INUtZ1E6daGRMGRztjB6Z7n8K5b+19TL+b9pfd16/L+XSuo0XUTqNp5knEqHbJjgZ6g1Lql01lYy3CfeVcL3GTwK4mSWWZzJK5dyckkkmuh8MX80rPZzMXCKGQnkgdCM1r6lM9vYzzR8MkbFT6H1rhSSxLMcknJJ6k1seGLiRL1rcE+XIhJHYFehrpb1HktJo4/vNEwX6kVwRBU7SMEcEHqMVp+HI5H1NHQfLGrFz2AIwK6TVraS70+aCLl2XKjpkg5x+lcQwZGKOCrA4IPBFdB4VtJRJJeMpCFNiE8Z5ySPyro6RgGUqeQRgj2rlr7w3eJOxs1EkLHKjcAw9jnFX9D0OSykN1d483GEUHIUHqT71U8Q6rcC5NlbuY0QDeV4JJ5xn0rNs9VvLOVZElZlyNyMSwI79a7aJ1ljWRfuuoYfQ80+sXU/Dsd3Kbi2YRSMcuD9wn16dadpWgR2Li4mbzZh93+6vuOBzWvXLeKkkF7HI33DFhT2yDyKxDXaaTut9IhM/BSIsc9QOSP0rlbzUbq9lMssjYJO1ASFA7cVo+HtTnW7WzlcvHICF3clWHIwfSuoZlVSzEAAZJPAqj/bmlGTyzOuc4zg7fzxirysrAMpBBGQRyKz9dsZL+yKQjMiMHQdM44I/KuQNvOr+WY3D5xt2nOfyrq/D2ny2VqzTjbJMwYr3AHQH3pniieSKxWOMkCWTaxHoATiuTrqfC08klpJE5JWJwEz2BGcVm69qdxNeSWyOVhibbtU4yR1Jqrp+pXNlcIyyMYywDoSSCO/HrXVanf8A2Gya5AyxwIwehJ6VyjavqbyeYbhwc5wDhfy6V0uham+o2zedjzojhyBgEHoaTXNXOnRrHDgzycjPIA9TWLD4k1KOUNKwkTPzKVA49sYrqYLiO4gS4jOUddwNcrqOuXtxcOIJWihViECfKTjuTVnQ9buTdJaXbmRJOFZuWDdufSrviPUZrOFIYGKPMTlh1CjriuZS5uI3EiSur5zuDHNdjo969/YpNJ/rASj9skd6w9Y1u6e6eC1kMcUZ25XhmI6nNVYdXvmiktJZDKkyFPm5YE9MGqBBBweCOCK1/DMbm/accRxRNvbtz0FJf+Ib2WZhaP5UIJC4A3H3JOau6Hrk9xOLS8bcWH7t8YJI5wcV0FZfiK9ltLECElXlfZuHUDGTiuQyc7snPr3rrPDd5LdWjpMxZoWChj1KkZFUfFc0nnQ2+SI9hfHYnOKwa7XRJpJ9MhklOWwVyep2kgGsjxYJPOtyf9XsYD03Z5/SsGux8PLIulxCTP8AEVz/AHcnFN8QWMl5ZDyQWkibeFHcdD+Ncj5cm7ZtbdnG3Bzn6V1vh6wls7QtONskrbtp6gYwM+9Xr21W8tpLdujrjPoexrkJtF1OGTy/IZ/Rk+ZT71veH9JlsUee5AE0mAFznavX861pY1lQxuMqwIYeoNcxdeF7tZj9kZWiJ+XccMPY8Vq6Low05TJKQ87jBI+6B6CtSqN1o2nXcnmzRfOerKSufrirFrZ21nH5dtGI1zk46n6mp6rXEdiP310sXH8cgX+Zp8FzazDFvIjheyEHH5U6eaO3iaaU7URSzH2FcvP4ovmlJtwiR5+UMMkj35ra0fVk1KMhgFmj++o6YPcVo9uK5nxDpdwbk3sCGRJAN+3khhxnHpWZZ6ZeXsojSJlXPzOwKqB35NdvEixRrGv3UUKPoBinVhan4k+zTGCzUSMhw7t93PoMGpdJ19L6QW9wBHMfu4+63t1PNbHaql0dNugbW6eNjn7hYBgfbnINV4PD+mQyCVULkHIDnco/CtF41eNo26MpUj2PFcXe6Pe2czIImkTJ2OgLAjt071o+H9IuUuReXKGNUB2BuGJPGcelWvFM0kdnHGhIWWTD49AM4rlq6rwvNK9k8bklYpMJnsCM4o1bxCtnIbe2USSqfnLfdHt1HNJpfiJbuUQXSiORjhGX7pPpyeK2xVe+s4b+3a3l6HkEdQR0IrnT4Wv/ADNoePZn72TnH0xXQ6fYRafbiCLnuzHqT61ga7o9yLp7q2jMkcp3MF5YN349Kq6dot5dXCeZE0cIYF2cbeB2Ga6HW7F72waKEZdCHQdM47flXHtFKr+WyMHBxtIOa6nw5YTWlu8s6lXmIwp6hR0z+dU/FVrL5sd2ATHs2MRzg5yM1gKC7BVG4ngAck12+l2r22nQ28owwT5h6ZycfrXJahYT2Nw0ciHbuJR8ZUjtzVrQdPnuL2O4KERQtuLHgEjoB61ta/pkl/bq8AzLESQucZB6j61zSaZqDyeUtvJuzjlSAPxPFdfpVibCySBsF+WcjpuPWuX1jTp7S8kfYTFI5ZHHI55wfemaVp897dR7UPlq4Z3PAAHPX1rqbjR9PupPNlhUuepGVz9cEVOlpBDbm3gQRowIwvHUYzXDXNtNZzNBOu1lPfoR2IrQ8PWctxfxzhT5UJ3M/bOOAK6+qerWA1G0MPRwd0Z7Bh/SuXOhasH8vyD6bsrt/PNdNo+nf2da+U2DI53SEdM9MD6UmraVHqUIBO2VMlH9M9j7VjQeFrsygXDoseeShJYj24rpYIY7eJYYhtRAAo+lNurWC8iMNwgdD2PUH1FZ0fhrTI3DsHkwc7WbK/yGa1VUKAqjAAwAOBilppVM7sDPr3pwpaq3Wo2VmdtxKqE/w9W/IZp9re2t2u62kWQDrjqPqOtTVk6l4ggspDBEPOlX7wH3V9jyOaXTNfgvnEDqYpj90H7rfQ561q54rF1zXHspBbWuDNjLlhkKD0H1qhY+JrtZgt7teJjgkLhl9+MV1CsGXcOQRkGuO1+5ln1GWNz8kJ2IvOB6n61RgnktZlniYq6EHI7+x9q7HVIpLzSpViGXeNWC+vRsVxfI4PB7itTRXeyiutTx8kcWxM9GdiMCqcuo300hled9xOeGKgfQDFdD4d1Oa8V7e5be8YDKx6lTxzW1xS01hkEDuK4G4ikhuJIpQQ6uwOfr1qbSopJtRt1jBJWQMcdgOSa6XxDdS2un/uWKNK4TcOoByT/KuQPPJ710/he7lmt5IJWLeSy7Ceu054/Sta6vbazTzLmQID0zyT9B1NQWusafdv5cEo3norAqT9M9aujFV76yhvrdreboeQR1BHQiufHhW78zHmp5efvc7sfTFdBZWUNhbrBCOF5JPUk9Sa4zUYpIb6dJAd3mMee4JyDTbOKSa7hjiGXMikY9jkmu1v7sWVpJctzsXgerHgD8646XVdRmk8xp3BzkBTtUfQDiug8PapLeo8Fw26SLBDdyvTn3rapkkkcS75GCKO7EAfrSRTwTjMMiyAddpDfyp/FQtc2aybWljEnTBZd1TDFI+wqRJjbjnOMY96q266WJCbUQeZ/0z2bv0q3Uc01vEP37ogP98gD9adHJFIoaJlZexUgj9KivbyKyga4mPyr0A6k9gK50+KrzzMrHH5efukHdj65roNPvodQtxPF9GU9VPcVZKgjB5FZOsayumgQQKGnYZwR8ij1OMc1n2XiicTBb5VMZOCyDBX369K6Tenl+Zkbcbt3bHXNY1z4i0ov5ZjadQfvbVK/hurTsbq0u4RJaEbAcbQNpU+hHarNIzBRuJwAMkmsibxRYRSFEV5QDguoG38MkZrQsr63v4vNt23DoR0YH0IqZ3WNS7kKqjJJ4AArHk8U2CvtRZJFB++AAPyJzWnaXkF7EJrdtyn8CD6EdqdcTx20LzynCIpYmuXn8TXzylrfEUYPyqQGOPc4ra0bV11JGVxsmjA3DqCD/ABCrt3OttbyXDciNC2PXHauHuL66upTLNIxJOQMkAD0A4ra8NalM8psZ2MgKloyTkjHUV0TEhSRyQCcVwE8rzzyTSkl3ckk9etWtGmkh1KAxk/O4RgO4Ndsea4G7SRLuZZchxK2c/WnWCyPewLECX81SMexyT+Vd3jiuQ8RW0sOovMwOybDK3boAR+lZ0cUk8iwxKWdzgAcnmu9t4zHAkTHJRFU/UACsXWtBmupzd2m0uwAdD8uSO4PSqdh4bu2nVr0COJSCy53M2O3FdUBgYHFVpdMsJ38yaBHfrkjk/X1pl/YLc6fJZxBUyvyAcKCOR0rjpbK7hkMUkLhxxjaTn6Y61vaHZSabDPqF4pj/AHfCn720cnP1rIutZ1C5lMgleNcnaiHaAPwxmtfw9q81zIbO6Yu+N0bnGSB1BreZlVSzEADqTwBWfNHoupybHaKWQcZVgH/QgmrNpYWlmCLaMJnqRyT+JpupWKahaPbscE8q3ow6GuYbw9qqvsESsM/fDLt+vrXRaPpo021MbENI7bnYZx7Cud8QySSapIr5xGFVAegGM/zrNBZSGU4YHII6gjpXeQyn7Gk8x2/uldye3GTXPXXie4aTFooWMHgtgs3v04rU0fWk1HMUi+XMgyR1DD1FalVrvT7O+/4+Yw5HRujD8RRaabZWXNtGFJ6t1b8zmm6raNe2Utuv3mAK56ZByK4uW2uIZDFLGyuDjBBrofDWnT2/mXc6lPMUKikYbHUmt6uM127kudQlRidkTbEXsMdTVWzuZbO4SeIkFWGQO47g11OvXkltppeElWlKqCOoB5Nch15PX1rp/C93LNbyW8hLeSRtJ5wG7fpVfxTdyiSOzUlU272A43Z4ArAVmRgyEqw5BHBFdvpl01zp0VxJyxT5vcrkH+VcdeXMl5cvPKSSWOAew7AVa0O7lttQiRCdkrBHXsc9DW34mhkl08MgLCOQM+PTBGa5Sum8KwypbSysCElcbM98DBNb1ch4kgkj1JpWHySqpRu3AwRWUqs7BEBZmOABySTXXalHNB4fMQ++kMavj0GA1cjW54T8z7VPjOzyxu9M54/rXUVQ1zzP7Ln8vOdvOOuMjP6VxVbfhTf9rmx9zyvm9M54rV8R+Z/Zcuzpld2P7uea4+t/wnv8y4/ubUz6bsn+lbGsW73WnTQxcuy5UepBBx+lcQQVJVuCDgg8EVu+FraUzyXRBEezYCehJOf6V0N1ALi3kgbpIhUn61xdxpN/bSGJ4XbHRkBZSPwrZ8O6VcW8zXl0nlnbtjQ/e56k+ldAa57UvDUktw09kyqHOTG2Rgnrg81PpGgmxl+03LK8gGEC5IX3+tbVUr7SLO/O+ZMSAY3rw2Pf1osdIs7AloEy54Lty2PT2q9UcsMUylJlV1PVWAIpkFlaWxzbxJGfVQAfzqemswQFmIAAySeBVePUrGV/LjnjZvQMM1ZqvfX0FhAZ5zgA4AH3ifQVjr4tjLgNbsE9QwLflity3niuolnhbcjjINJdwC5tpYDx5iFc/WuGuLS5tJDFPGysDjpwfcHvWx4b06cXBvZUKIqkJuGCSe49qXxVcSCSK0BIQoXYDoTnA/lWCMggrwR0I6iu20e5kutOhml5crtY+pU4z+lVNQ8SW9pMYIUMzqcMQdqg+mec1Lpmu22oP5O0wy4yFY5B+hrT7Vl6vosepYkRhHMoxuxkEehqlZeGGjnWS8kV0U58tc4P1JxWxqEDz2M0Ef3niZVHvjgVwpBUlWBDA4IPBBFa/hi3lkvzcKP3cSMGbsS3AFaHiXUZbZI7W3Yo8gLMy8EKOMfjXOR3NzC/mRSurg5yCf8AJrtNLvDfWMdwwwzAhh/tLwaLvVbGybZcShWxnaMs35DNOtb60vgWtpA+Oo6MPqDzVmiuf1rQZ57hruzAYvy6Z2nPqM8VW07w5dtOkl4ojiRgxUkFmx24rf1CyW/tHtmOM8qfQjoa5hvDuqq+wRhhn74Ybfr610Wj6Z/ZtsUYhpXO52HT2H4VDrmkNqKLJAQJo8gZ4DD0zWJD4c1OSQK6CJc8uxB/LGc11dtbpbW6W8f3Y1Cj+tcrqWkbLpvsksUiuxIj3qrrntgmr2i6DPBcLd3mF2cogO459TjiuhKggqeQaovo+kqxmeBBj5iTkL9cZxTU1rSVYQpOgxwMAhPzxitBWDAMCCCMgjkVWvWsRHsvzHsbtJj9M1FY2ukqfOsEiJ/voQxH6nFXWUMpVgCCMEHkEViz+FbWSUvDK0SE52AbgPpk1p2Vhb2EIht1wOrHqSfU1ZprKHG08gjBB6GsafwtaySl4ZDCpOdgG4fhk1pWVhb2EIit1x3Zu7H1NTuiyKUcAqwwQeQQaxJvCtq8peOVo0J+4Bn8M5rWtLOCyhENuoVR19SfU1PVaWwspn8yaCN29SoJqdERFCoAoHQDgCnUySWOMbpGCD1YhR+tEcscq7o2Vx6qQR+lPqjqOrWmnACYlnYZWNeW+vtVaz8S2VzKIXVoSxwpbBUn0z2rWBzWbq+sx6aAir5kzjKrnAA9TWZbeKZRKPtcYMZOCU6r79Oa6RHWRA6HKsAQR0INYniPVJbQJa2zFJHG5nHUL0wPrWDDqV/BIJY53znJDMWB+oOa7OxulvLWO5UYEi5I9D0IrF8V3MoENqpIRwzP744Arna7PQbh7nTY3lJLLlCT1O3jNZ/ixJDHBIB8iswY9gT0rnK6zwxHImnZfgPIzID6etX7vULSyANzIE3dB1J+gHNNttRsb8lbeRXYdVPDfkRVrFZmt6QdSjVoiFmjztLdCD/Caw4vDWpSPtkCRLnltwbj2ArqYbdba2W3h4CJtX8utcJKrpK6SZDq7Bs+uas6Qkj6nbiL7wkDH2A6n8q6vVNRXTbUykbnY7UXpkn+lcwNe1XzfM884znbhdv0xiuo0rUE1G1E4G1gdrr1wwqzLNFCu6Z1jX1YgD9aqG30nUW8zZFcMOrDBP44q3FDHCgSJVRR0VRgVkeIdLmvVS4thukiBBTuVPPHvXPxaZqEsnlJA4bOPmBUD6k8V2Gn2n2CxS3yGZFJYjoWPJribiR5p5JZOXd2Jz161Y0mWSLUrdo85aQKQO4PBFdje3kNjAZ5zhRwAOpPYCsQeLP3nNt8mf73zY/LFbtpdQ3kKzwHKN+Y9Qfepqq6hfR2Fs1xIM44VR1JPQVyz+INUaQyLLtGeEAXb9OldJpGprqVuXI2yIdsi9s9iPY0mq6tFpsYyN8r/cQHH4n2rIg8VTCUfaYgYyedvBH6c1f1y/KaWstq3FwVVXHHynk1yddT4XupZraSGQlvJYBSeeD2/StusPxVK6WkcSkhZZPnx3AGQK5euq8LyySWLxuSVik2pn0IBxXOX9zJd3ks0pJO9gAewBwAKk0q4ktb+F4yfmkVHA6MGOMfrXV6vfHT7F5lHzkhE+p7/hXHNeXbv5rTSF853bmBz+ddR4e1GS+t2jnO6WEgFj/ED0P1rXpCccmsufxHpsMhi3NIQcFkGV/Pirtne299F5ts4de/Yj2I7VYrCvvE0MErQ20fnFTguTtXI644Oas6XrkGov5RXypsZ2k5BHqDWmelcnqmvXc1wyWchihQlQV+82OM5qbRNbuDcra3jmVZTtRzjKnt9RXTHpXEatdyXl7KXJ2I5VFPQAcU3S7yWyvI3jJClwrr2YE4rue1cb4gDjVZfM7hSn+7jtWdz269vWu+td4tohJ97y03fXAzXMeJ4JUvxOw/dyIoVu2V6isgAsQoGSTgAdz6V3Wmwvb2MEMn30iUN9fSsrxLps9wyXduvmFF2uq8tjqCPWsCGzup5BFFE7OT0wRj656V2unWv2KyiticlF+YjuTyar6zpY1KAKhCSxnKMenPUGsFPDOpNJtfYi55fdu/QV1Fnax2dulvGPlRcZ9T3P51JLDHPGYplDo3VTyKzk8OaYsm/wAssM5Clm2/zrSVVRQqgAAYAHAArh9Vlkm1GdpCSRIygHsF4AqG1leC5iljzvV1xjr16V3kk0cMZllYIijLE9BWS3inTxJtCSMn98AY+uM5rUtrmC7iWeBg6N0P9KlPvVG90axvm8yVMSd3UlSfr61JY6ZaWAP2dMMfvOeWP4mqPiSzmurRXhXcYWLFRySpGDiuU747+neut8OWctpZM0y7GmfeFPUDGBmsHXbmS51GVWJ2QtsRewx1P41UtriS0nSeElWVh07juDXdmaOOHzpCEQLuYngAYzWPJ4qsxJtSKR0z9/hfyBrVs7y3voRNbtuXoQeCD6EVOawdS8Nm4na4tHWMucsjA4z3IIzUukaALGX7RcOJZRwmAdq+/PU1H4rjkNrFIvKJId+O2RgGuYrqvC0ciWLu2Qrykrn0AAJq9f6tZ6fhZ2JcjIRRlsevtWTqWo22tWZgtdwmRg6xuMFgOoHJBPtXPHg4PBHY8Gui8OhLCGSa8dYfPK7FchWIGecH61X8ToZJoruMh4Wj2B1OVyCTjj61i11kGlm40KOyn+V9u5SedrZJH86xj4d1QSbBGpGfv7ht/wAa3tNt7bRrYQzzRrK53OSQuT2AyelaKSJIoZCGU9CDkVX1Cxiv7dreXjPKt3Vh0Nc+PCl7vwZo9mfvfNn8sf1rorKzisbdbeHovJPcnuTWHqnhy4kuXuLLaVkO4xk7SCeuM8U7SPD00Fwt1e7R5fKRg7uexJ6Vp6xYtf2LQIQJAQ6Z6ZHauQaxvUfymgk3ZxjaT/IV0/h7TZbGB3uBtkmIO3uqjoD781r1R1ppF0y4Med3lnp1x3/SuI7VteFmcXsirnYYiW9MgjFdRMGaJ1X7xRgPqRxXn7KyOyOMMrEMD1yKvaHHJJqkHl5+RizEdgAc12hGRg1wuoWM9jcPHKpCliUf+FgTkc1PolhNdXsUgUiKJw7ucgccgfWuzrmdX0C6a5e4slDpIdxQEBgT169RSaV4fuvtKT3iiOONtwUkFmI6dO1dPVTUNMtdQQCdfmX7rj7wqtY+HrOzkErZmdTld3AB9cZNagGKZNBFOhjmQSKeqsMiq8GlWFs/mQQIjj+LqR9M5q3QcAZNU21fTFk8priPdnHXj8+lXFYMAykEHkEcioby6is4HuJvuoO3UnsBXNyeKL1pd0aKqZ+4eT+eK3tL1KLUoDIg2upw6Hkg/wCFWZ5o7eJppTtRFJY+wrmp/FF00ubdFSMHgNySPfjitjSdWj1ONvl2Spjemc9e49qpa1okVxIbuOVIHb74kOFY+ufWmaT4fWKZbqeWOYIcosZ3LnsSaseJ/MGnDb93zV3/AE5xn8a5Suj8J+Z5Vxkfu9649M45p3iDWZraQWdoxRwNzyDBIz0ArLs9ev7aYPNK00efnRuePY118UiyxLKnKuoYH2PNRT6jY2zbLiZI2/uk/N+VLEtnPi4hEb56SKFJ/Op8Vga1oE1zObuz2lnHzoTtJP8AeB6VW0/w3dm4WS8CpGjAlchmbHbjpWp4jWQ6W4jzgMhbH93PNchXQeEhJvuG/wCWeEHtu5/pV7WtZGn4hhG+d1zz0UeprJtfE15HIDdgSxk84AUj3GBXUxSJLGssZyrgMp9QaSUROhSUAo3BDYwfzqgPD+l+Z5nk++3LbfyzWiqqihVAAHAA4AFcRq5kOp3HmZyJCBn07fpVaIuJUMed4dduOuc8V29zHDHBJdNCjSJGWyVUnIGfSuIklknkaWVizscknmtLw9Lm8+xyDfDOrBo25XIGQcV0kOk6dBIJYoEVx0PXH0zVuoruXyLaWcDJjjZgPoK4OWWSeRpZmLu5yxPJrW8M3Usd99lyTFKrfL2BUZBrW1/U5LCBY4DiabOG/ugdT+tcymo38cnmrcSbs5yWJB/A8V1EOsI2k/2lIvKAqyju44wPrXOS61qkshk+0MnOQq4Cj26V0Ohaq2oRtHP/AK6LGT/eB6GodU8Rraytb2qeY6HDsThQfTvmjS/ES3Uy21ynlu5wjA5Un0PTFbdLTXUOCrDIIIIPQg1g3PhSOSUvbzeUhOdhXdj6c1qadpsGnReXFyzcu56sf1q5VG70ewvH8yeMb+7KSpP1xjNS2lja2S7baMJnqerH6k81ZprqhHzgEe/IpI2iIxGVIH93GP0p9Q3N1b2kZluXCJ6n19BVS31zTbiURJLhycDcCoP0JrQqtqOoQadB502Tk4VR1Y+lYieLH8zMkH7vuA2WH6Vv2tzFdwrcQncjjI9fofeoNV1BNOtjMw3MTtRemT/hXM/8JBqok8zzuM/d2rt+nSun0vUE1G1E6jawO119GFU/E08kOn7UJHmyBCR6YJIrk+K6bwtcSyW0sLklYnGzPYHtVrxFbyXGmsIgSY2Vyo6kDr/OuOrpfClvIiTXDDCSFVQnvjOT+taWswSXOnTRRDLlQQPXBziuJ74PUda3PCtvIZ5bnBEYTYD2JJzWbqV3Le3ckkpJAdginooBxgU7SbyWzvomQkI7qjqOhBOK7OZYpI2jnwUYYYN0IrGbwtaPJvjmYRk5CgZ49M5rYtrWG0hEEChEXoB/Oub8SWE6XZvEUtFIqhmHO1hxzWTb2093IIbdC7MccdB7n0Fdq2bHTCF5MFucH3UVwzMzsXc7mY5JPJJNa3hqeSPURApOyVW3L2yBkGumvL23sYvOuG2r0HdifQCsyPxTYvJsdJI1J++cEfUgHNbMbpIgdCGVgCCOQQehodVdSjgMrDBB6EVjy+GLF5d6M0ak5MY5H554rUtrWG0hENugRB2Hc+p9a5rxPbSx3guiMxyIqhuwZe1YyqzsEQFmY4UDkk129qhsNMRZesEOWHuBkiuOurye9lM07lsk4GeAOwArU8OahMl2LORy0cgO0E52sOeK6O6u7eziM1w4RR37k+gHeufvbnRdXlGXa3l+6JWX5T6A81f03w9b2cguJH89xyhIwo9+prWdVZCjDIYEEeoNcfqWjtZTELLH5bElAzBXA9MGtTw9paQk3jyJKxG1Qh3hc9efWt3OOtRrc27tsSRGb+6GBP5Zp7qskbIwyrAgj1B4NcndeG7+KUi3USxk/KQQCB6EEitPQtFlsZDdXWPNI2ogOdoPUk+tL4j02a8ijmt13vDnKDqVPp78VzKW1zJJ5SROXJxtCnP8q6UaPMugmxGPOY+YR23Zztz9BiuXeOSJzHIpRwcFWGDXSeGLGaASXcylRKoVAeCRnJNYWoQyW97NHKCGEjHnuCSQaSwhkuL2GOIZbzFPHYA5JrsrvUrKxA+0yBS3IUZZj74FVh4i0ojPmkexVs/yrUrJ1DxDbWUpgVTNIv3gpAUe2fWnabrtrqEnk4MUpyQrcg/Q1pk8Vga5rs1vMbOzO11+/JwcE9hmqWn+IbuGZVvHM0TEA5ADLnv0rrFIYZHQ8g1yviS/mkuzZoxWKNRuAOAzHnmsq3uZrSUTQMUZTng8H2Nd3bSieBJh0kRWx9RmuY8USSNqCxsTsSIFR25zk1jV3WlSSS6dA8ud5jGSep7ZrJ8WRSFIJh9xSyt7E4x/Kucrr/DUUkemgyAje7MoPHB6Go/EtnLc2avENxhcsVHJIIwcVyftXW+G7SW2smeYFWmfeFPULjAq/f2cd/bPbycBhweuCOhrnD4X1ASbQ0ZTP38kfpiug0zTo9OthCp3MTl36ZNW8VVfStOeTzXt4y3XOO9WVVUAVQAAMADgCnVUm0vT55PNlgRnPU4wT9cVYSOOJAkahVXoqjAFc1qvh66+0PPZqJI5GLbAcMpPUc9Rml0nQbmKdbu+UIkXzBCQWJHPOOlZWoXs19cPLIxK7jsXPCjtxVzQL+W3vY4CxaKY7SucgE9CK65nVFLuQqqMkngDFZp8QaV5hjM2ecbtrFPzxV+HyWQPDt2sMgpjB9+Ke6q6lWGQQQR6g9a5e68MXayk2hV4icqCdrKPTnOa0tF0RtPZp7gh5mG0beijvzVHxZ5nm2+f9XtbHpuyP6Vg12Hh4SDSovMz1bbn+7nisjVtfupLhorNzFEhK5XG5iOpz2FP0bXbj7QtteuZFkIVHONysemfUV04PFV5LixdjBLJESeDGxU/oaWGxs4G3wQpGx7qoBqWSNZY2jblWUqfoeK4270PULaUokTSpn5XQbgR2z3FaWgaNcw3H2y6Ty9oIRD97J4z7cVF4raT7TChJ2CMkDtnPNYddPpms2lrp0Ed3LiQKRjBZsZOM49q1Ib62uYHntnEgVSSB14GcEdq4eaaS4laeUlnckkn+VXdAuJINSiRCdkx2OvY8cH8K1PFF5LGkVpGxUSgs+OMgcAVzakqwZSVYcgjg12Om6jv0gXtyT+6VhI3c7eM/jWDc+IdRmlLwyeSmflQBT+ZxzW1oWsHUA0E/E8Y3ZHRl6Zq3f6na6coa4Y5b7qLyx/+tVW18RWF1KIjuhZjhd+NpPpkE1ozTQ28RmmYIi8ljwKzR4h0iSUKxPXAdk+X8+taqMrqGQhgRkEcgiobqxs7zAuYlkx0J6j8RzSW1jZ2YItoljz1I5J/E81xupySSahcNISW81hz2AOAPyqtXoZ6VwFyrrcSrJkOJG3Z65zUmmrI2oW4iGW81SPoDkn8q7vtXH+ILOW3v5J2B8qY7lbtnuD+VUbW2lvJlggUszEZx0A7k+1d5EnlxrH12qFz9BisLX9GuLmb7ZaDeSoV4+jcdCPWsu00HUbmQI8ZhTPzO/GB7Dua7GKNYo1iT7qKFH0HFUdW0iPU0XLeXImdrgZ69j7VmW/hRxIDdTAoDkrGDk+2TXRIoVQqjAAAA9hSSxJKhSRQysMFTyDWfH4f0yOXzRHnByFOCn5YrSUADA6UGq7R2Ucm91iV88Mdob9anXHY5p1U7nVbC0fy55lVv7vJI+uM1Pb3MF1H5lu6yL6qc1JWNe+Jra2lMMKGcqcMwIVc+nfNWdM1q21ImNQY5VGSjdx6g960D0zXL6l4iuGmaKzIjjQld/8AE2O/XpU+ja/NLOtpeYbecJIODn0NdDQQCCD3rkNQ0G9t52NvGZomYlSvJAPYirOiaJdLdJd3a+UsZyqn7zHtx2FXfFEkiWCov3ZJQGPsATiuUrp/Ckjtayxtykcg2/iMkVZ1TXoNOfyVXzpsZKg4C59TUFh4lhuZRDPH5Jc4Vs7lyex4GK2weKgvbOG+hME4yp6EdQfUVlReFbVZA7zO6g52EAZ+praVFRAigBQMADoB6VxGpWU1jdOkqkKWJR8fKQTkc1Jo1jNeXsZRSI43Du+OAF5x9a6HxBdyWunnyiVeVgm4cEA5J/lXH+9dT4Yu5Z7aSCQlvIYbWPJ2t2/DFXtQ1a104ATEs7DKovLH39qr2XiGxu5RD80TscKHxgn0yDWqMVU1LTYNSh8qUlSDlXGMg1iv4Y8iOSZ5t4jRmCKuCcDIB5NYPXn1rT8Oyumpoi8rIrK49gM1Zv8Aw1ciZ5LMq0bEttY7Cue3pirWiaIbWb7XcSI7qCERCGC57k+tWdc0ptSiRoSBNFnbngMD1Ge1YEfh/VXkCGHYM8sxG0e/BNdDJpezRn06E5byzhjxls7v1Nce6PGxjkBR1OCp4INbnhezl8971gVjCFFJ/iJxnH5VU8Rl/wC1ZN+cBE2fTH+NZlb/AIhef7BYpJkbly/X7wUYz+dYNdb4Zd200B+iyOqfTj+tZWs63cTXD29s5iijYrlCQzEcEn2pNI1u5guEhuXMsUjBSXJLKTwCCa09V8PrfzG5gfypGxvBGVbHfjvVIeE7jHNwmfZWrp6ztR0Sz1BvMk3RydN6YBP145p2naPaacS0WXdhgu+C2PQccVepGRHG1wGB6g8impDFFxGipnrtAX+VSUhIAye1Vl1GxaTylnjL5xt3DOas0yeeK3iaaZgiKMkmsj/hKrDzNuyTbn7+Bj64zmtaC4iuYlmhYMjDIIoubiO1geeU4RFyfWuYl8UXrSFoUREzwrAsce5yK2tI1ddSjYFdk0eN69sHoRVnULk2lnLcgZMaEge/QVw0sjzyNLMxZ2OSTz1rc8L3svnPZOSyFS6ZOduOo+nNb95K0NrLKgyyRswHuBXBFixLMcsxySepJrV8NTPHqQiX7sqMGHbjkGurmDNE6p94owH1I4rz8gqSrDDAkEHrkdav6EkjarB5Y+6SW9lwc12bDK49RXCX1pNZXLwzDHzHa38JB5BFWNEs5rq+idF/dxOHdiOOO31rtB0qtealZ2OPtMgUnoo5Y/gKZaarY352W8gLj+E5VvyNXKgvbWK9t3t5fusOo6g9iKwD4Tn8zAuF8vPUqd2Pp0resbKKwtlt4skLySepJ6k1yOsxyR6pcCQHLPuUnup6GqkaPJIscYy7MAo75zXa6heHT7BpyNzKqqo7FjwK46W9u5pTM8z7yc5DEY+nNdJ4e1OW8jeC4O6SEAhu7KeOfetSe6gtkMk7rGo7scVXh1PTb1vKjlR2/uMMZ+gYCrioqgBRgeg4FVtTsV1C0a3LbScMrYzhh0rmG8PaqJNgiDD++GG3/Gui0jTf7NtTGzb5Hbc5HTPQAVzWu7zqs/mZ6rtz/dwMVQ5yNvXPGPXtXeGb7PaedcHHlxBn/Ac1zVx4mv5JMwBYkB4XBY/ic1r6NrI1INBMoSZBkgfdZemRVG+8MHzHmtpkSMksVk4C/iO1WdDsbKzdmS5jnuGG35SMAeg71Q8S38r3X2NCVjiALAEjcTzzWVa3U1nMs8LFWU5IzgEehrpr7xFFaRReWnmSyxq+3OAoYZGar2finfMqXkSxqxxvQkgfUHtW+zqqb2ICgZJ7Y9axZ9f0Yy4eMzYOPM2Kw/Xk1qWlzb3cIltmDR9OOMexHaq+q6baX8YNw/lMn3ZOAR7c9qp2PhyzhlW4ab7QFOVGF2Z9+ua0r6xhv7drebODyGGMqfUVir4T/eYe5BTvhfnx+eK34LeO2hSGEbUQAAVyGr6bcWd1I5QtFI5ZHAJHPODjoaTStMuL25QhCsSOGdyCBgc4Hqa7QUtVNP1K31KIyQEgrwyN94VX1bWotNxGF8yZhkLnAA9TWfbeKmMgW7hVUJxuQnI9yD1roUYOoZTkEAgjoQaytf1V7GJYoOJZc/N/dUd/rXNx6lfxSiZZ3JBzhmJB9iK7HTb1b+0S5A2luGHow4NZvim6kitordCQJmO4jjhe361y1dh4cuZLnTx5py0TmPceSQMEfzqDxV5n2KPbnZ53z+nQ4rl66fwp5n2Sbd9zzflz645q/rNtJdadLFECXwGUDvtOcVxJyCQeCOCD1rf8K20gklu2BEZQIp7Mc5OPpW/dW63VvJbvwsilSfTPeuRn0DU4ZCiRGVc8OmMEfnxWzoOjzWJa5ucCV12qo52jqcn1rZZQwIPIIwa5q68LT+aWtJFMZJIV8hlz24BFaOjaINOJmlcSTMNvA+VR7d61qzL7QbK+k85t0bn7zJgZ+vFT2GmW2noVgHJ+87YLH8cVcpkkUcvEiq49GAI/WlWNEG1AFA7AAClNcNqsjy6jcNJ94SFR7AcAVBbyPFcRyR/fV1Ix1zkcV3ryrFEZZDtVV3MT29a5+bxYfMIt4AYweC5IJHrgDitXS9Wg1OMlAUkTG9Dyee49RV+qd7p9nqC7JwCR0YY3j8aZYaNZWDGSFSz9A74Zh9OBin6rZG/spLZTtY4Kk9MjkZrjpLC9ify3gkDZxgKSPwIFdF4d0yazSSe4Gx5cAJ3Cjnn3rL8TTvJqPlN9yJF2jt83JNZQJU7hwQcg+hFd5YyvNZQzSDDPErN9cVl3vieGCVoreMzbThmztXI644OataXrVvqRMYUxSgZ2Mc5HqDWjVDUtIt9SAMhKSL911xnHofUVWsPDdtaTCeRzMynKggBQfXHPNXtUtnurCaCM/M6fL7kc4/SuHdWRijgqynBB4Irb8LWkpuWvCCIghRSf4ieuPyp3iq6kM0dmDiMJvYdmJ4GfyrBUlCGQlWByCOCDW1d6dc6pbw6nbrvkkjAlToSV43DPXpVa10DUbiULJEYUz8zvxx7DuaTXbZ7bUGBGEZU8s9iAoXH6VQVGkYRoNzMcADqSa6zWlli0MxjkqkSuR6DANclW94TMnm3C/wDLPahPpuyf6Vmapey313I7k7FYqiZ4ABx+dP0e9ls72PaT5cjBHTsQ3GfqK2fEuoy2yJaQEo0oLM4OCFBxgfWuciuJ4ZBLFIyuDnIJ/Wuz0+/F3YJeSAL8p3+gK9f5Vz974kvJpT9lxFED8vdiPU1o6Hrj3kn2S6AEmCUdeA2OoI9au6rqsemQhiu+R+ETOOnUn2rCPijUM8JEPbDf407wqsn2yVx9wRYb0ySMVH4lhkTUfOYfJIi7T244IrJALEKoyScADqSe1d5YRPDZwxSffSNQ31xWX4k02a7SO4t13tCCGQdSp5yK5tLW5lfyo4nZycbdprs9Is2sbFIH5flnx0yecU3V9NXUrbys7HU7kbqM+h9q55fDepl9hCKufv7sj646102nWSafapbId23lm6Ek9TU08EdzE0Mo3I4wRWJ/widv5mfPfZn7uBn862re3itolhhAVEGAKkNQSWNnM/mSwxu394qCamVVUbVAAHQDgCnVBcXlragG4lWPPTccE0tvd210N1vIsgHXac4qWs7UNctNPfynzJJjJROw9yabYa/Z30ogw0Uh+6Hxg/QitPNc7reuTRTtZWZ2bOHkH3s+gqnp/iC7t5Qt0xmhYgNu5ZfcGutBBUEcgjisHVfEb287W1mqsUOHdskZ7gAYpumeJHmnWC9VRvO1ZE4GT0yDmuh7Vj6toC38v2iCQRykAMCPlbHfjnNRab4bFtOtxdSCRkOVRR8ufU5rQ1mGSbTJ44hlimceuDk1xNbfhWGQ3Us44jEe0nsSSCB+lXfEuoS20SWsBKtKCWccEKOw+tczHNLE4kjdlcHIYE5rtdJvTfWMc7jD8q+OmRwadd6nZWRC3MgVj0Xkt9cCltNRs73P2aQOR1XkMPwOKtVlazoo1IrLG4jlQbckZVh1we9Ztr4WuDKpu5FEanJVMsTjtyAK6KVCLZ44uD5bKmOMcYFcAVZSVYEMCQQeue9aGgJI+qwmPomWY+i4Irota1M6bbgxgNLIdqA9B6k1zCavqSS+d57sc52sSU+mPSus0q/XULRbjG1slXXsGHX8KmuLy2tV3XMixg9Nx5P0FQRSaXqJ3p5U7LycgFh+YzVxFVQAoAA6AcCsrXNHbUQssDBZowRg8Bh6VjReHdQZj9oCwRry0jMDgd+la8Wu6PZolpG7MkYChlUleO9asM8VxGJoWDo3Rh0ptxaQXcZjuEDr7jOPcVDa6TY2bb4IwH/vHlh9KtPGsiGNwGVgQQeQQawZPCcRkJiuGRCfulQxHsDkVrWNhBp8Agg6dSxxuY+prn9U8P3a3DzWiebHIxbaMBlJ5IxxTtI0G7+0pcXi+UkbBgpwWYjpxzgVe8QaVNeqk9sN0kQIKdCynnj3rn4tK1GWQRrbuCTjLAqo+pNdZb6f9n0z7AGyTEylvds5P5muMngltZGgnUo6HBB/mK1PDdnNLfLdYIihDfN2JIwAPzq14rt5SYbkAlFBRj6EnIrnq720s4LKIQwKFUdfUn1NOntobmMxToHU9mGar22kWNo/mQxgP2Y4JH04q4KCQBk1U/tXTRJ5RuI9+cYyOv16VbBBGRyPakd1jUu5AVQSSegArEm8VWaSlIonkUHG8YUH6A1p2OoW+oQ+bAenDKeGU+hqeSRY0aRzhVBJJ7AVzlx4ql8wi1hXyweGkzuPvxjFaekazHqQZGXy5kGSucgj1FaTEBST0Aya4vUtXub2dijtHEpIRFJHHqferWg6vPHcpaTsZI5TtUsSSrdvwrqj0rg9QuJLq8lmkPJdgB6AEgAU/S7iS2v4Xjz80gRgO4Y4Irue2K4XUxINRuBLw3msfw7fpUNuHM8Qj+/5i7cdc5Fd+OnNchr9jPb3slwVJimbcGHIBxyD6VTsrOe+nWGFSckbm/hUdyTXdouxFUc7QB+QxXD6pbS2t9LHKMbnZlPZgTnIpthbS3d3FFEMnepY+gBySa6vWdQbT7MyRjMjnYmegJ71yBuroyeaZpN+c7txzn866zQtRe/tT53+thIVj/ezyDWpWfcaHp1zL50keGPJ24UH68Vbgt4rZBFCoRFHAAxWbr+lS6hGktvgyxZ+U8blPb61zqaRqUj+WLd1Pqw2qPfNddptmLCyjts7ioJYjgEnk1xl7LJNdzSS/eMjZz2wcAU7TpZIb+B4vveao47gnBFdpe3cdjbPcy8qg6DqSegFc0/ie/aTciRqnZCCePc5Fb2k6ompwlwNkiHDp1A9x7VePSs690OxvpPNkBR+7JhSfrwasWOn21hHst1xn7zHlj9TVDxJYTXduksA3tCSSg6lT1x+VcsscjP5aoxfONoBzn6V2GhWUljYhJhiR2LsvpnoPyrmNWne41Gd3P3ZCij0C8YqKznktrqKaL7yuvTuM4IruZZ44IWmmIVEGWJrFbxZbiTCQO0efvEgH8qXWL+O80Uz2hJR5EV+xA7g1zNdF4Ud/LuUP+rUq3sCc5/QVnanrV1eTnyXaGJSQqoSpIHc1a0LWbhblLO5YypKcKzEllbtz6Vt6rqkWmwCRl3u5wiZxkjufasNPFV6Hy8UbJ3UZB/PJrora9hubVbuM4jKkknjGOoP0rFufFYWUrawh0B++5IJ+gArR0rWIdSVlC+XKgyyE549QfSp7vUrKyIFzKELdF5LY9cDNLa6jZ3ufs0gcjqvRh+BwasVC4tZm2SeXIw6K21iPwqVFVQAoCgdABgUMqupVgGU9QeQapnR9NJJNunPsKu5pGYKpZjgAZJ9q5278VSCUrZxKYwcb3zlvwGMVf0jXE1JjDIvlzAZwDlWHcimeJriSGxCIcec+xiPTGcfpXJV1Xhe4kls3hfJELgKT6EZxVvXhIdLnEfXaM4/u5Ga4utzwoH+1TkZ2CIBvTOeK3tShkuLCeGL77xkKPf0rhSCpKsMEcEHgg1seGIJHvzcAfu40YMe2W6CurI3KQehGDXE6hpN3ZTMvls8ZJ2OoJBB6dOhq1oek3Ml3HdSoY4ojuywwWI6ACusrndU8OTS3D3FmVIkO5o2+XBPXBp2k+Hpre4S6vCuYzlY1+bnsSa6DpWDrDaHdS7Z5tkycF4hu/A4BqbR9L06HF3bS/aT0DnGF9eOxrZqjquow6dBvkG9nOEj/vH/AArEi8UzK/z28YjzyEyG/wAK6O1uoruBJ4TlHGR2PuKWa3guF2zxrIOwYA0kFrBbDbBGsYPUKAM1U1vT31Cz8uLHmI29Ae/YiuTNheiTyjBJvBxjaf8ADFdRoOnSWFq3n8SysGZeuABgCtWikJAGTwB3rKl8SaZHIYwzPg4LIMr/AEzWhbXVveRCa3YOh4yOx9DUpxWHqfhz7VO1zayBGc5dGHy59QRS6X4d+xzC5uXEkifcVR8oPrzVnxBay3OnMkILMjK+0dSF6iuN6V0vhW1ljSW6cFVk2qme4GSTUHiPU5jcGxhYokeC5UkFiRnH0rLstRurGYSxuzKD8yEnaw/Ou3hkWWJZV+66hh9CM1Vn1nTbaQxTTAOOoALY+uAangntrlPOt2WRT/EuDU2KwtX8PPdTtdWjKHf76NwCfUEVFpnhuaK4S4vGXEbbljX5skdMnHSrniVXbTG2chZEL/T/APXXJVveGrb7Rb3ccy5hk2rz689Kc3hJt/7u5Hl5/iXLY/PFbVlp8NhbC2iyRzuY43MT1JrkL/TLqxmZXRmTJ2SAEqR2/GrWhaZcz3kdy6FIYW37mBG4joBmr3iq3lZYblRlI9yvjtnBBrm66mwsrlfD0sBBEsqSMqnr83QfpXL8jg8EcH1rX8MRSPqBlUfJHGwY9stwBWdeyyT3k0sn3mkbr2wcAU7TZZIb+B4/veYox6gnBH610fiO9ltLVYoSVadipYcEKOTiuUBIO4Eg+vf867DQL2S8sQZTl4m8ssepwMg/XFZOta3cPcPa2rGKOJipZSQzEdfwrPXVNRUYFxJx/tGnXGr6hcSmUzOnPCoxVR7da2NL1GbU7O4sJjmcQtsf+8Dxz71zjI0bGNwVZTgg9QRWp4bglk1FZkHyRKxY9uRgCuk1GxTULVrd/lzyrdSGHQ1zh8MakH2Axlc/f3Hp64xmui0ywj062Fup3Nnc7YxkmrZAYEHkEYIrFn8L2UspkR3iBOSq7cfhxxWnZWUFjCIbdcKOp7k+pqeqlxpljdSeZNCrP64GT9asQxRQII4lCKOiqMCpKZJJHEu+RgijqWOBTIbq2uCfIlSQjrtIJqaqt9qNrp6B7hsbj8qjlj9BVO28R6fcSiI7oixwC4G0/iCcVZ1aWSLTriWL7wjOCO2eM1w9bXhaWRb2SIfceMsR2yCMH9a6uuc8VwSHyLgDMahkY+hJBFc7XZeHoJINMQSgguzOAeoB6Vdmure3/wBfIkeem4gU+OWOVQ8bB1PQqcin0hrH1rWzp7C3t1DTMuSW+6oPT6msy18TXsUgNyBLGT8wAwwHqOTXUxSJNGsiHKuoYH1BqjrzSJpU5j6kAHHoSAa4ytzwmz/aZ1GdmxSfTOeK1NZ1hdNCxou+aQZUHhQPU1kweKLxZAZ0R0zyFBVse3JrpoJkuIlnjOUdQyn2NOZkX7xA+pAqBrGylfzXgjZuu4qpP1qwAAMDj0rmvEGkXDXLXtuhkWQDeq8sCBjOO4rNtNIvryURiJkUn5ncFVA/HrXV3zNaaZL5PBigIX2wMZriOfXPvWv4XldL9oR9ySIlh7rgg10Gp6pBpsQeQFmbhEHU/wD1qyYvFhMn7+3xHnqjZYfmBmt+GWOeNZYjuRwCpHcU51V1KOAQwwQeQRWPJ4XsHkMgaRVJzsBG3+VVtS1f+zT/AGbpqKnlABnx0J5wOnPqag0/xJdRyql7iSJjgt0Zc9/euneaOKMyyMFRRksemPWsdvFFgsm1UkZf74Ax9cE5rVtbmC7hWeBg6N3/AKH0NSPs2nzMbcc7sYx75qpBZaX5nnW8UJYHqoU4/LpVztVG60XT7yTzZY8MepTC5+vFWbe2htYxFAgRR2Axn3NY+qeHDdTtc2sioznLow+XPqCKdpXh37HOLm5cO6fcVR8oPrk9at6zpjalahIyBLG25Ceh7EGuaGh6qX8v7Ow5+8SNv1zmuo0rT/7OsxATucku7Dpk/wBK5rWtNuLW7kl2FopXLq4GRzyQfQ1QEUpGQjEeoB/wp01rcW8himjZXHYg/p61v+GtNngZ7ydSm9NqKRgkdSa1rnTbG7bfPErMP4sDNTwwQ26COBAijsoAFSVj+IdSksYEig4knyN3dQOuPeuXS4uI381JXDg53bjn+ddlo98b+xWZxhwSj46ZHesrUPE0iTNFZKpVDtMj5OSOuBkVPpPiE3cwtbpVSR/uMuQpPpj1rb7Vymr65czXDQWrmKKNiuVJDMRwTn0o0fXLmK4SC6cyxSMF3MSWUnoa6vPFcj4jupJtQaAk+XAAAvbJGSazYZpLeVZ4jtdCCCOPwrvYJPNhSXpvRWx9RmuU8SlzqZDZ2iJNnpjv+tZPau6sVaXTYVuBkvCocHvkY5rEn8KS+Yfs0y7CeA4IIHpxnNX7OyttAtZLid97HG98fkqj61Tbxad/y237v3b58fliti0urbU7bzY8MjfKyMOQe4IpkWjadFL5yQLuzkZAIB9hVqVhFE0nUIpbH0Ga4K4nkupnuJjuZyTz2HYfStDw9dyW+oJCpPlznay9s4yD+ldgKK5TxNaSx3v2vBMUqqN3YMvGDWRHG8ziKJS7twFHJru7GA21pDA3JjjVT6ZA5qWRUkQo4DKwIIPQg1gS+FFaQmGcohP3WXJA9MgitbTtOh02HyYssScs5xkmsPxVbSi4S7wTGUCE9lIz1/OsMAsQqgkk4AHJJrtLJG03SEE33oYi7D35bFchdXU15M087EljwMnAHoK1fDeoSpdfYpGLRyg7cknaRzx7GunkljijMsjBEUZZm4ArOHiLSi+zzSOcbirBfzrRRkcB1O4EZBHIOaHVHVkcZDAgg9wa5u48KzCQm1lUxk8B8hgPwBzWppGjppis7N5ksmAzYwAB2HesvxXFJ58M2CY/LKZ7Bs5xWFXZaIj2+lQib5cKzYPYEkj9Kx73xNcySkWYEcanAJyWb36jFXtG1172T7LcgLKQSjLwGx1B96ydfs5re/kmZT5czblftz1H1qla2st7OsEClmYgE9gO5NdN4jV00kImSA8Yf6Dj+dcpXReEt+25/uZTHpnnP6VV8SXsst6bQEiKEDgHgsRkk/nWXbXEtpMs8JKshzxwD6g+1ddqGq/Y9OS7RcvKF8tT0ywzz9K5c6pqJl877RJuJzgMdv5V1OjamdRtS8gCyRnbJjp0yDWbfeKHSYx2SKyKSPMfJzj0AI4q1pGvi/l+zXCCOUglSv3Wx1Hsa0Ly+t7GHzrhtq5wAOWJ9AKzY/FNi7hXjkjXP3zgj8QDmtYzwrD9oZ1Ee3dvz8uOuay28T6b5mz94Vz9/b8v881pxXFvNGssTqyMMggipcCsfxDqctlEkFudsk2cv6KOOPeuZiu7mCUTRSMHBznOf512elXpv7NLhgAxyrgdNw61crJ1/TJL+FJIOZYc4X+8D1H1rmk03UHk8pbeTdnGCpA/M8V1ml6e1jYi3Y/O25nI6bm/wrjrmCW2neCYEOrHr3HYj2q1otvJcajCYx8sTh3bsAK7TcvTIye3euL1bTZ7O6clCYncsjgEjB5x9aXSdNuL26jYKViRwzuRgcHOB6mu0rD1vQZbyX7XaEeYQA6McZx0INULPw1eySqbsCKMHLchmPsMV1SqEUKvQAAfQVT1PSrfUkUSkq6Z2OvUZ7e4qhbeF7eGVZJ5WlCkEJjaOPXk1uDpxS1jeKIpH08MnKxyKzgenIzXKV0vhSOVbeeRhhHdQvvgckVv0jAMpB6Ec1yl54avY5WNoBNESSvIVh7HOKu6JoMtrMLu8wHXOxAc4zxkmtyWWOCMyysERRksxwBVOLXNMmkESTruJwMgqCfqQBVx0SRSrgMpGCDyKjhsrW3JaCNUJ6kdaLy5SztpLh+VjUnHr6CuQn1vUp5DJ5pjGcqiABR+nNbmgaxLfFra5wZUG4OONw6HI9a2qY8ayKUcblIwQelQQaZY2z+ZBEqOe/JP6k1NNEssTxN911Kn6EYrj7rQtRtpSiRNMmfldOcj3HUVp6Bo1xbzi8ul2FVIjQ/eyepPpTvFcki28MQ+48hLfVRwP1rmq6vwxI76eVb7scjKmfTg4/OoNY8QyW1wbWzC7o+HkYbufQCoNP8AE1x5yx3wVkcgb1G0rnv6YrpgeM1Fcw29xGYLnDI/VScVRh8O6ZDKJVRmKnKhmJUH6VfuIvNt5Ic43oy5+oxXBzQy20jQzKUdDgg8Vo+HLWWa/S4UERw5JbtkjAFda8aSKVcBlPUHkUkUEMAxCoQegrI1PXrGMvZmM3GQUkAO1R6jPrWXYadpmpSlIppIWHPlOFZsezd/yrqLOzgsoFgtxhB68kk9Saxtd0Oe6nN5aDezAB4ycHjgEZrPtPDuoTygTp5MefnZiM49gCa29b057vT1ithloCGRfUAYx9cVyZhmD+WY2D5xt2nd+WK6jQ9NntLGUTfJJcZO0/wjBAz781y00MlvK0MoKuhwQeDV7QbeSfU4nQfLEd7t2AwePxq94s8zzbfP+r2Pj03Z5/SsGtm4aceGbdSDtabB/wB3LFf1rGpQ8yjCEgdsdK9DrG8QaXNfRpNbjdJFkbP7yn09652PTdQkk8pbeTdnHKkAfUniuv0uy/s+zS3J3MMsx7ZPWs3VvEL2s7W1oqs6cO7cgH0AqHTvE0sk6w3yqFchRIvGCemR6V0Q5p1VrmwtLzAuYxJt6ZyD+mKpanLHounn7EgjZ32rjoCep5rk2llaTzWclyc7s811Xh/UJb+3eO4+aSEgbvVT0z71qSPHAhkkYIiDJJ4ArL/4SfTRJsy5XON4X5f55rUhminjWWJgyMMqw6GpKKxdf1eWx2W9tgSyKWLHnavTj3rCg1nUbeTzFlL88q+Cprr7G7S8tY7lBgOuSPQ9CPzqYyRg4ZgCexIBoZVcFW5BGCPY1lt4Z0ppN+1wCfuBjt/xrTjiSFFjjG1FGFA7CqGqa3b6aREVMszDOwcYHqTVWz8UQTyiK4j8jccK+dy57Z4GK2wc0tc34smk8yC3HEZUufc5xXP+xrtNCmkuNMheXlhlc+oU4BrQqrqVqb2yltlOGdcKT0yOR/KuJmtri3kMU0bI44wQf09a3vDOnTxSNezqUDJtjB4JB6nH4V0OcUBlPQg/SlqhqWr22mqPNy8jDKovU+/sKp2vie0nlEcyNDuOAxIZefXpitoEHmq1/Yw6hbm3mzgnIYdQR0NYY8Jy+Zg3C+X6hTux+eK37S0is7dLeEEKg4z1J7k1yOt2ktrfytIDslcujdjnkj61Ws7WW8uEghUsWYZPZR3JrstRuvsNjJOOWRQF+p4FcVNPNcSmaZyzsck9K6Lw1qU0++znO4xruRj1x0INal/qVrp8Ye4blvuqvLH8KzU1rSNRkWK6jKEnCmQDb+YPFXtQul0uwaWJB8uFjXtk9K5GW/vJpTNJK28nORwB9AK6TQtUmv4JYpjmaIcN03A9CffNcq4dZGWQYYMQwPXOeat6MJG1S38vqHycf3cHP6V25OBk8AVz934q2SlLSIOqnG9yRn6Adqu6TrkWpEwuvlTAZ25yGHqKsX+p2unqDcNy33UUZY1VtPEOn3Uoi+aJ2OFLgAH2yCa1RjFZl+dDnlCXzxGReOWww9jg1ctILWCELaBRGeQVOQffPNNv7S1vLcxXfCZzuztKkdCDWTbeG9Nkk3C5M6A8opX8iRzW1NaQT25tXXMRXbtHGAOmKxD4Tj35FwwTPTaC2PrmtWDS7O3hWFEyFHVuSe5Jqy8iRrudgq+rEAUkc0UwzE6uPVSG/lT6DXEaxbS22oSiUYEjl0bsQeahs7aS7uY4IhuLMM46AZ5JrvBhV5PAHX6Vzl74olExSyRTGpxvfJLfgCMCrej68L6T7NOgjmIJUrna2Ov0NXNXsDqNmYVO1wQ6E9Mjsa5RtJ1JZPKNtJnOOBlfz6V02haY+nW7ecf3spDMByBjoKg8UtILBVX7jSjf+RI/WuUrp/CjyG1mU/cWQbfqRzWjqGqW2nIGnJLN91F5Y/8A1qpW3ieznlEcqNDuOAzYZfxx0qHxJps9wUvLdTJsTa6rycZyCPXrWBFaXM8gihiZ3JxjBH5+ldRIz6JogC4aVFCj03uev0rk5JJJXMsjFnY5LHrmul8NahNcK9pMdxiUMjd9pOMGt6iuL19JE1WYyfxYZPdcAD+VZ4VmIVRlmIAA6knpXoECssMav94Iob6gDNPyKoatpcepxBS2ySPlH69eoPtWNF4Uuy+JZkVAeSuSx/AjFdJbwR20CQRDCRqFA+lZd/4ktrOYwRIZ3U4Yg7VB9M96m03XbfUX8naYpcZCNyD9DWjtB5pelcz4k1OY3BsIjtjQAvjqxPOPpWTZ31xYyiaBsYPKnkMPQ13FvMJ4EmUcSIGH4jNcn4jEg1Ry/wB0omz0xj/Gss13Vu5t9Pje448uBS/4LzXL3Wv6hcyFo38lAcqigcDtkkcmtTQdamupvsd2dzlSY5AME46g1vZwMmqcl7pk5NvJNE+TjaWHWp4LeC3UrAgQE5IFVdVksJbeSyuJ0iaReNzDIPUHFcs+k6grYSEyqfuvHh0PuCK3/D+kzWIe4uRtlkAUJ12jrz71k+JS51Mh/uiNNn07/rWVXYTWU2oaJHA52zeVGwzwNwHANcu9hfRyeU8EgbOMBSQfxAIrodEsjpVtLeXx8ouASD/Co9fc5rL1C90i9uTL5MyEn5pEKjd77TmtvRLTTY4ftFiS5f5Wd/vjH8OOgrQukaS2ljT7zxso+pBFcAysjFGBVlOCD1BFafh2GSTU0kQfLEGZz2AIIAo8RtIdUcP0CJs+mP8AGsuuxvbqe20TzxxN5MYJ9C2AT+tcf/Wug8KXMm+a0PMYXzF9jnBqr4jvZZ71rXOIoMAD1YgEk1m2tzLZzrcQHayH8CO4Nd7DIJYUlHG9FbH1GafRXG69ey3V88LHEULFFX3HUmqljeS2Nwk8RxgjcvYjuK7tGDKGHcA/nTqhntoLpPLnQOvoaS3sra0XbbxiMHrjrT54zJC8YOCyMoP1GK4GWKSCRoZVKuhwQfatDw/byzalHIg+SElnbsOMAV1088dvE00p2ogyxNYEniweZiK3LR+rNhj+GDWxp2o2+ow+bDkEHDofvKalurWK7haCYZRxgjv9awz4TXzOLk+X6bRu/POK27O0hsbcW8Awi+vJJPUmuX8SiT+0/n+75S7PTHf9ayT0ru9NEn2C3Ev3/KXOevSrO3nNVtRslv7SS2Y7dwBU+jDkGuSk0XVI5PL+zs3OAyYZT+NdBoOkyaejyz4E0uAVHIVR2+tacs0UK75XVFHdiAP1psN1b3AJgkSTHXaQaiv9MtdRQLcqSV+6ynDCoLLQbGylEyBnkH3Wc5x9AMVJqupJptv5mN7sdsa9Mn39q54eJdTEm8lCv9zbgf410mm36ahbLcINpJIZfRh1FW6RslSF64OK8+mV0mdJAQ4dg2euc81Z0hZH1O3EXJEgJ+g6/pXcCg1z2v6NcTXBvbVfM3KA6D72RxketZdromoXUgQxNEufmdxtAH9a7KGNYIUhX7qKFGfQDFU9RtdOvgIrt1V1+6QwVxmoLPw5Y20onLNKynKhsBQfXjrWjdQ/aLeSAnHmIy59MjFcNc2dxZyGKdCpXvg7T7g1r+G9OuDdC9lUpGinZuGCxIxx7Yq74nupILRIYzjzmIYjrgDOK5bHauk0vUZl0OeU/M9qCqE/Tj8s1zjs0jF3O5mOST1JNbXhe6kW6a0zmORC+PQrXUVS1LS7fUkAmyrJnY69Rn+dZ0Xh6wsnFxeT7lUggNiNcj155rahuIJ1zBIsgHdSDUlZHicSHTTs5USKX+n/AOuuTro/CYkEdw3/ACzLLj/eAOau6hr9pYSGAhpZB95VxgfUmqcUmia7P+9jaO4I6E7S2PcHBrZtLO3so/KtkCLnOOST+JqvqekW+phTISkicK688ehHesmTR9P0cC7vpWm2sPLjAC7mHI7mmzeJIruN7a5tiIZBtJVsuB64IAqsvh67mVZbR45oXGVfO049xjrW7o2kjTI2LNvlkxuYfdAHYVS1zQ57qc3dphmYAPGTg8dxVCz8OX00oFynkxA/MSQWI9AATWvrOrnTFS2tlBlK8Z5CqOB+NY8PiTUo5A0rLKmeUIA/IjFdVbTpdQJcR/dkUMM9awdZ0G4luGurIBxJy6ZwwPqM9ar6f4dvJJ1a7XyYlIJBILNjsMZrqjhFyeAB/KuSv/EF7PMy27+VCCQoUDccdyTmrWia7cPcJZ3jeYJOEfADA+hx1rpBQTVW602zvcG4jDkdDyD+mKlt7aG1jEUCBEHYVS8RJI+lyCMZ2lWYDrtBya42uh8JxybriXH7shVz6sOf5Vu3d5BZQma4bao49ST6AVlp4psWfa8ciLn75AP5gHNbEciSoJIyGVhkEdCDVbUNMttSjCXAIK8qynDA1StfDNnbyiV3ebacqrYC598da1yyopLcADJPYVg3PiqNJCltD5qA/fY7QfoMGtDS9Yg1MEICkicsh5OPUHuK0KQ1xuv3ctzqEkTcJA2xF7cdTVO1uZbOdLiI4ZDn2I7iu8jbeisP4gD+dPrE8T2c1xbRzRKW8liWA5ODxmuW9u/pXXeHbOW1sczja0r79p6gYwM1q5ozWdf6FZX8nnSbkkPVkOM/UHIqTT9JtNO3GAEuwwzsct9PQU7UdSt9NiEk2SWOERfvMazIfFcLSBZ4GjQn7wYNj6jArcjkSVFkQhlYAgjoQe9OqlrF29lYyTx/f4VPYtxmuJdjIxeQ7mY5LHqTXSeF76WVZLOU7hEoZD3AJwRXQU0qD15+tLjFU9V05NStjCx2sDuRuuD/AIVzv/CM6nv24j25+/u4/LGa6Cz0uG1sDZElw4bzG6ZLdawbjwzfxyEW+2VM8MSFOPcGtTRtKXTCZbmRTPIu0AEYUenOM1sA0HpXFa1dyXd/KHPyROURfQDj86gsLqSyukni6hgCPUHqK7tTlQfXmmSeTMGhYqwYEMuQTg1kt4VsS+5ZJFXP3AQf1xmtS3torSFYIF2og4HWuHuvMF1MJeH819wPrk07TxIb+3Ef3vNXH58/pXcyzRQRGWVgiLyWPAFUF8R6U0nl+YRzjcVIX86zvFau4tp1+aLDDcORk4I/Sufrr/Dcckelp5gxudmUH+6TxWpWRf8AiO1s5TBGhndTh9pAUH0zzzUuma5a6i/lAGKXBIRsHI9jWb4ospmmS9RS0ewI+OdpGcH6c1hRxyTOI4lLuxwFXk12+nWxtLGG3k5ZEw2OmTyf50llqllf5Fu+WAyUIKsPfFW8Ukih0KnoQQfx4rhb3T7ixmaKVDtBOxwDtYdjmrug6dPPeR3DKViibfuIIyR0A9a6i6uEtLeS4k+7GuTjv7Vyk3iHU5ZN6SeUueEUAgfmCTWzoWsSahuguABMgDBhwGHTp61s01gGGKy5PDWmSSGQq65OSqthTWjb20NrEsMC7EXoBWD4t8zNt/zz+f8A764/pXPV1/hrzP7LTzOm99n+7nitWiqupxyS2FxHF99omC/l0rhK2PDEcjaiZFHyJG289uegrraTrWBrOgTXM5u7Mgs+N8ZOOemQaq2Hhq7eZXvAIolIJAIZmx246V1HCDJ4AH4DFZ7+INKjk8szZIOCVVmX88VeiminjEsTB0YZDDkGmCytRL5wiUP13Y5qY8CuP1TW7q6neOFzHAjFVA6nHGSal0bWrmK4jtrh/MhkYKCfvKTwDn0rqxS1y/itZPtULn/VmMhT2znJFYddpoaSx6XbrLkHaSAeoBJI/StCq2oWa31q9sxwHHBHYjkGuUk0DVI5Cgh3js6kbSPXk8VvaFpLadG8kxBmlxkDkKB0HvV+5vLazTzLmQRr0Gep+gqK11awvH8uCUM/ZTlWP0zirfWlpKWqeqXZsbKS4QZZQAvpk8CuJllkmkMsrFnY5J966LwxqE02+zmO7y1DIx64zgit81zur+H55rhrqyw3mHLoTtOe5FRab4cuTcLLegRxowbYDuZiOR06Cr3iO/ls7dIYDtefILeijriuWR3jcSIxDA5B75rs9EvpL+yEsuPMVijEcAkd/wAqvkis3UNCs9QkMzFo5T1Zehx6g0unaHa6c/moWkkxje3YewFUPFkkgighH+rZmJ9yMY/nXOV1OgoLvSDBcrvj3sgB7r1/nUUmm+HbKcC4kIYHPlsxIH1wM1t280E0Ye3ZXToCpyKe+dpx1wcV5/KrrK6yDDh2DA9c55qzpCyNqdsI+okBP0HX9K7Ge8tLXi5lSPPQMeT+FJatZSgy2hRgerJg1YrhdMkkj1C3aL73mqMDuDwR+Vd1nHWoLi/s7U7biZIyexPP5U+OSG4QPEyyIe4wwqQACqup2rXljNbrwzr8v1HIriJYZYHMcyFHXggit7wxYTpI97KpRCmxAeCcnJP04rY1PUY9Nt/OcbmJ2onTJrnh4o1HzNxWMpn7mCP1zmuj06/j1C2W4jGM5DKeoYdRVqq95ZwX0JgnGVPPBwQR3FZKeFLUPl5ndM/dwBn2JrbijSJFjjG1VACgdgKfUUtzbwY86REz03EL/OnK6SKHjYMp6EHI/Ss+68P6fdzGd1ZHY5bY2Afw5q3Z2VvYxeTbrtXOTzkk+pNUtZ1pdNxFGokmcZAPCqPU1l23im6WQfakRo887AVYe45Oa6aKRJo1lQ7lcAgj0NOxWZ4jlki0t/L/AI2VGPopPNcfXQ+E5ZD9oh/5ZrtYegJyD/KujpD0NcXqWk3VlO+EZ4mYlHUEjBOcHHQ1Jo2lXNzdxzSIyQxsGZmGMkcgDNdh0poljLbQ6lvTIzUd3Z297CYJ13IfwIPqKz4fDOnwyCQ75NpyFY/Lx9AM1qkrGhYnAUZPsBXOXXiqXzStnGvlg4DPklvfAxitDR9bTUSYZFEcyjOAcqw7kVqYFB6cVx3iGaSXU5Ef7sQCoPbGSf1rOV2jYSIcMhDKfcc131vI0lvHI4wzIrEe5AJrK1jXjYSfZrdQ8uAWLfdXPQe5qnZ+KZ/NC3qKYycbkG0r79TmukVgwDA5B5BqC/tFvrWS2Y43rwfQjkGuSl0TVIpPL8hn54ZMFT79eK3dA0mTT1ee4wJZABtHO0dfzrK1nWLie5kt4X2QxsVAHViOCSaj0rWLm0nSORy8LMAynkjPGQa7EdKzNd0t9RgUwkebESVB4BB6iucTRtUaTy/s7A56nAX88101lbJo+mkSHcY1aSQjuepxXL3mq3l5KZHkKj+FF4AHYVr+H9Xnmm+xXLb8qTGx+8MdQfWuhqrqFhBqMBglyOcqw6g+tYq+E5d/z3A2Z6hTux+eK2XRdN05ltxxBExUHnkDOT+NcOzNIxdzlmOSfUmtbw1cSR6h5C8pKh3D/dGQa63is2/0Kzv5POfdHIerIRz9Qc1JY6TaaYrPCCzleXY5JA5xxgCuPuriS7uJLiU5Z2J+g7CrWh3MltqMQQ/LMwjceoNdoOlY+l+H0sJhcSyebKo+XA2qM9/c1p3Upgt5JgMmONmA+gzXBySvPI00p3O53MfrWn4buZIb8W68pMDuHoQMg11wpjTQq2xnUN/dJAP5UrRxvywBx6jNOAArF8T2ss1rHNECwhYlgOTgjGa5XIrrfDVrLb2JaUFTK+8KeCBjAqTWNZTTQqIvmTOMqp4AHqay4PFV0sg+0xI8ZPOzKsB+JOa6SGVJ4lmjO5HUMp9jUlR3EohheXrsRmx9BmuDubiS7ma4mO53Ofp7CtLw5eSw3y2oOYp8gr6EDIIrraWuU8UW0qXq3JBMciKu7sCvasZVZmCICzMcADkkmu602B7axhgk+8kYDfWrORUVzbxXcD28oyjjBFc8/hOcSYjnXy88Fgd36cVtabpsWmweVGSxJ3O56k03UNYtNOISUlpCMiNOWx6n0qKx8QWV9IIfmikbhQ+MH2BFaeBRisjxHqEtnbpFCdrzkgt3Cjrj3rlAzKwdSQwOdwPNdjoV/Jf2QebBkjYoxHfHQ/lWlUF7E09pNCnDPGyr9SOK4NkaNijgqynDKeCCK1PDcEsmoiZQdkStubtkjAFddRmsnV9CGoOJ4X8uYKFOeVYDpn0NUrPwvIsoe8kUopB2Jkk47EkDArc+22at5JnjDjjbuGfp1rlfEFtLDqMkzA7JsMjdugGP0rPiikuJFhhBZ3OABXbSXEWmWKyTniJFXjqTjGBWN/wlsvmZFuvl+m47v5Yrcsb2C/gFxAeDwQeoPcGrGK5DWNIuoLqSaGNpIZGLAqNxBPJBFM0vR7u7uEZ42jhRgzMw25xzgZrodW1aPTI1G3fK+didB9T7Vkw+KroOPPiRkJ5CZVh9OTXRwTR3EKTxHKOoZTRcwi4gkgJwJEKk+ma4m60y9tJDHJEx5+VlBZWHqMZrW8O6VcJP9tuFMaqpEatwxJ4zj0q3rmtPp7LbWwBlYbizchR249ayrfxJqEUgaciaPPzKQFOPYiurglSeFJozlXUMp9jTnVXUo3IYEEexrmbrwtdLKTZurRk8BztYD06HNaOjaIdOYzzOHmZdvy/dUd/rUGua5NaS/ZLTAcAF3IzjPQAVnWniO/hlBuG86Mn5lIAOPUEV1iOssayIcq6hgfY8iuc1DwzOZ2ksSrI5J2MdpUnnGe4qxo3h+S1nF3dsN6Z2IpyAemSa3cUtNdFkQowyrAgj2PWuXu/C94kp+yFZIyeNx2sPY1oaLoTWMn2m5YNLghVXlVz157mrWt3r2Fi0sX32YIp9Ce9ca00rv5juzPnO4k5zXT+G9RnuopIJ2LtDt2sepU9jW3TSFYEHkY5B5FVBpGmiTzRbpuznpx+XSrgAHSuX8U28q3SXRBMbRhM9gRnj9axACxCqMknAA5JNdvp0bWemxJOdpijy+e3c/lWTceLMSEW0AeMH7zkgn8BWjp2q2+rRum3Y4GHjPPB4yPasO78N30Up+yqJoifl5AYD0IOKv6JoU1pMLu7wHAIRAc4zxkmtx5EiUu7BVUZJPAFVI9a0ySTyluELZwOoH5kYqzLBDcxmOZRIjdVYZFQQaTp9s/mQwKrjo3Uj6Zzip7mdLWB7iT7kalj68VyVx4h1KaQvG4hTsigHj3JBzWxoWsyX5a3uQPOVdwYcBh0PHrW1SHpXEayZDqlx5uch8DP93+GqsZcSIY87wy7cdc54r0CPOwFuuBn696dWZreltqNuoiIEsRJTPQ56jNc2NE1RpPL+zsD6nAX8811Wk6eNNtBATucks7Dpk+lWpJoohmR1Qf7RC/zpQyuMqQQehHIqpc6Pp92/mTQguerDKk/XHWp7e0t7RPLtoxGvXA/r61na5rLafthgAaZxuy3IUdM+9Y0PiTUo5A8rLKmeUKhfyIrq7a4S6gS4j+5IoYf4Vn+Ib2Wzsf3BKvK4TcOoGMk/WuQOSdxOT1z3rptBlGp2clrfKJxCwCl+Tgjjn2xWpb6ZY2jb7eFUb+8OW/M5rP8AFEUr2KtHkrHIGcD0xgGuVrqPCsUiWksj5CSSApnvgYJp974ktbSYwxoZmU4YqQqg+mec1Ppus2upMY1BjlAyUbHI9j3rRAA6VzXiqCXzorrGY9mwnsDnPP1rB5JAHJPT1rs9LRrHSo/tR27ELtn+EHJx+VZM/iucufs0SiMHgvksfyxitTSdXi1RWVl8uVBlk6gg9xWliuY8T2UwuheqpaN0CsQM7SPWsWKKS4kEUKl3Y4AHNdojx6TpaeeciCIA47n0H41hSeKb4ybo441TPCkEnH1yK3NK1WPU4SyrskQgOmc4z0I9qvVyviSwnS8a8VS0UoGWAztIGMH8qyra1nvJRDboXZjjjoPcntXbl49OsA0p+SCIAnucDFc7L4pvWkzEiImeFILH8TkVtaPqyanGwK7JY8b1HIwehFaNIxCjJ4A7msibxPp8UhRQ8oBwWUDb+GSM1fsr+3v4vNt2yBwQeGB9CKs1T1OxGoWj25O0nDK3ow6Vyz6FqqSbPILc/eUgr+ea6LQ9KbToGMpzNKQXx0AHQVB4h1WayVLe3O2SUEl/RRxx71z0Wp6hFIJVuHLZ/iJZT9QeK7DTLz7fZx3GMFhhh6EcGrWajmghuEMc6CRD1VhkVXg0fTbeTzYoFDjoTlsfTOadqkUkunzxQ/faM4A6n1FcN+mO3StjwvFI188q/cSMhj2yegrq6K5/xXcSokNspKpJuZ8d8YwK5uuy8P3MtzpqNMSzIzJuPUgdDWnVbUbZruzmtlODIhAJ6Z6iuHmhlt3MUyFHU4IIxW34YsJhM19IpRAhVMjG4nGT9OK6XOKODWdqWiWuosJWJjlAxvXHI9x3qGw8OWtnKJ5Gad1OV3ABQfXHrWlc3MVpC08xwiDJPesJvFp8z5LbMee7Yb+WK2bC/g1CATwnjOGU/eU+hqzimyuIonkPRFLH8BmuEu724vZWmncnJ4XPyqOwArR8PajPFeJaOxaGXICnJ2tjIIrrKWua8UWUxmS9QFo9gRsDJUgk5PtzWDGjyuI4lLuxwFXkk13GmWzWdjDbucsifN6ZPJ/nSanYJqNq1uTtbIZG64YdK5k+HNVEmwIpGfvhht/x/Suj0jTBptt5ZO6RzukYcDPYD2FXJZUhRpJGCooyWPAFZp1/R5iYXkyrcEsp2H9KB4f0iRhMiEqfmADHYf8A61aBjEUBjgATCEIBwBxxXAuGDsHzu3HdnrnPNXdDEh1SDyuoYlv93BzXV3+pW+nRCScnk4VV5Zqyx4j0+7Jgu4CsT8ZbDr9SK0LfR9LjZZ4YVz1VuWHPQjJIp+qQST6fPDD99oyFHr3x+lcOQQSCMEcEHgitrwtBI129wMiNIypPYk9B+lbt/q1ppwAnJLt91F5Y+/tVW21/Tr5/IkBjLnAEgBVvbuK0IbO1gO6GJIyepVQDVTX7aW4010hBZlKvtHUheorja6LwrbSos1ywISTaq5745JqTVPEZtpmtrRA7ocM7Z2g+gApmneIvtUq2t/GgEh2hx93J6Ag5rcjt4Is+VGseeu0Bf5Cq2s20l1ps0MXLkAgeu0g4/SuJPBweCOoPBroPCltKJJbsgiNkCLn+I5ycV0lUdaaVdMuDDnds7dcd/wBK4ge1bfhVpPtkqr/q/Ky/pnPFdPJIkSGSQhVUZJJwAKzx4h0pn2CbHbcVYL+eK0UZXUMpBUjII5Bp1YniHS5rxUuLcb3iBVk7levHvXPR6ffyyeUkD7unKlQPqTxXYaZZ/YLKO2Jyyglj23Hk1ga1rN0909tbuYoojtJU4LEdTmq2na1eWky+ZI0sJIDo53ceoJ5zXZqdwBHeis640DTLiUytGVYnJ2EqD+FW7Wzt7OPyrdAi98ckn1J6mp6KoarpkepwhGOx0OUfrj1H0rDTwtfGQLJJGqZ5YEk/lgV0dnaxWVslvCMKg79Se5qpea/YWchhYmR1+8EGcH0J4FT2Op2uoKTbtkj7yNww/Cp5LW3lO6WNHI7soJ/UU9VCjCjAHQDgVz3iHV7iGf7FasY8KDI4+8c8gD0rJtdWv7WUSLKzjPzI5LKR+NdpbTLcW8c6cLIgYA+9S1keJo5ZNNJjBIV1ZwP7ozzXJV0fhOOURzyH/VsyhfcjOTXQUkih0KNyGBBHsa5G88O39vKRboZ4iflK43AehBxV/QtDnt5xeXgCFAfLjzk5Pc+lb0sscCGSVgiKMlm4Aqimv6XJII1nAJOASCF/Mir5VJFIYBlPUHkEVFFY2kLb4YURj3VQDTrmZLaB53+7GpY/hXG3OtajcyGTzmjUn5UQ7QB+HWtfw/rM9zKbO7O9tpaNz9446g1v1heK5pUt4Yl4SRzv98DgVzFdb4Ylll08iQkiOQqhPpwcfhWjNd20B2zSpGewZgDVC70LTtQf7RGxRn5LRkFW9+4qxp+kWmnAtCC0jDBduWx6e1YfirzPtkW7Ozyvl9M5+asSu30fzV0y38/73l559O36UyTX9LjkMbTAkHBKgso/EChtL0nUMXQjV9/O9CQG+uDVyC3hto/LgQIg/hUYrkNeMp1Sbzc8YCf7uOKzwWDAr94EYx1z2rvo5PLtlknIUiNS5PABxzVH/hItKL7PMOOm7adv51J/ZWk3JFwIUff8wZfun34OKurGkahIwFVeigYAriNTt5ba+mSUHJdmUn+IE5zTLC3lubuKKEZYupJHYA5Jrtrq7gsYDPcNtUfiSfQD1rJXxXaM+1oZFTP3uD+lXhp2lXwW68mOTeNwYcA/lirkcaRKEjUKo6KBgCn011V1KOMqwwQehBrDn8KW7yboJmiUnO0gNj6HitLT9Mt9OjKQ5Jblnb7zVneKppUtYokJCSOQ+O+BkCuXrrPDE0stgVkJIjkKoT6cHH4VrSyxwqXlYIo6sxwKhg1CxuW2QTI7f3QeasYFBFcprej3MV3JcwRmSKVtx2jJUnqCOtVtP0e8vJ1DxtHEGBd3BXgdhnqa7NRhcelYOp+JGgna3skVthw0jZIyOoAp2l+IjczrbXaqjOcI68DPoQa3qoatqa6bb+ZjdI52xr0BPqfaueHiTVA+4shGfubQB/jXS6bfpqNstwg2nJVl9GHWrdRzl1hkaPlgjFfrjivP2LMxZ+WJJYnrnvWhoDyrqkQjJw2Q49Vx3rs6Wuc8Q6RcSz/brZTIGULIi8sMcAgd6yLbS7+7kEaQsuTy7gqqj1ORXaW0It7eOBeRGgUH1xTnuIIztkkVSezMAf1NKypKpVgGVhgg8gg1mN4Z0xpC+11GfuBiF/xrSggitoxDCoRFGAo6Vi6t4ha0ma1tFVnTh3blQfQCotO8TSPMsN8qhXIAkTIwT0yOeK6Ic0Vz3iyeVRDbg4jfcze5GMA1ztdh4enln01DKSSrMgJ6kDpWpUN3ALq2kt2OBIhXPpnvXE3Gn3lpIYpomyOhALK3uCK2PDml3Ec/224UxqFIjVuGOepx2FdH0FVtQsIdRgME2RzlWHVT6isMeE5vM+a4Xy89Qp3fl0rZMcWk6c4gX5YY2YZ6k+p/GuLmmluZDLOxd2OSTzWv4avZlu/sRJaKRWIB5Ckc5FdQzoi7nIUDqScD9ap3Nvp+rx+UzrJt5BRgWU+oxVODwvZRyB5HeUA5CtgD8cdan16WS20uQwfLnamRxhTwelcdXQ+FJpCZ7ckmNQrL6AnjFblxd21qM3Eqxg9NxxVC6sdN1wCWKUGRRjzIyCcehFMsvDVrbTCaVzOVOVBAVcjuRzmm+KJZUskRDhZJMOR6YziuVrqfC00r2UiOSUjkwmfcZIq9d6xYWTeXPJh/7qgs36VGraTraZwsxXsflkX+Rqxa6dZ2Wfs0SoT1PVvzPNZHizzPLt8Z8vc2fTdxj9K5yuq0CcW2keddNsiWRirN/d9vxqVPEulvJs3sozjcykLWmrh1DLypGQRyCK5hvFd2XykKBM/dJJbH1rc0zUotSg81BtZTtdD1B/wq7VXULCLULcwS5HdWHVT6isL/AIRSfzMG4TZnqAd2Pp0rfsrOGxt1t4R8q9SepPcmuc8T3cr3gtMkRRoG2joS3c+tY8bvC4kiYo6nKsODmu7sJmubOGd+GkjVm+vepWkRBl2Cj1JAH60K8cg3IQw9QQRTsCg1wd/by2t3LFMCDvYgnuCcgin6Xby3N/CkQPyurMf7oByTXdVieJrOa4to5oQW8liWUcnB7/hXKjk4HXOMd67Dw7aS2lj++G1pXL7T1AwAK1M0ViXnhiCeUy28hh3HLLjcv4cjFWtL0SDTSZAxllIxvIxgegHarV5ewWMJnuGwo6AcsT6AVkx+K7VpNskMiJn72Q344rbikjmjWSNgyMMqR0INOwKq6ndNZWM1wgyyL8o9zwK4maaa4kMszs7sckk1veGdQnkkeymYuoTehbkjBAIz+NdHSVxGsW8ttqE3mA4kcujHoQeagtLaW6uY4YQSzMPwAPJNd8vAAozVPU9Mh1OHy3O1lOUcckH/AArETwpcmTEk6BM9VBLEfQ8V0VraxWcCW8IwiDA9fcmqF94hsrOUw4aZ14YJjA9iT3qbT9Ys9RJSIlZAMlH4bHqPWrpVW6gH0pcAVga/rE9tL9jtG2NtDO/cZ6AVk22t6jbyBzM0q5+ZHO4Ef0rsbaZLiCOdPuyKGH406aNJo2iflXUqR7GuTufDeoRSEW4E0ZPykEKce4Namh6JJYubq5I80rtVRyFB68+tZ/iS+me7NkrFYowMqONxIzk1lW9zPaSCaByjKc8Hg+xrurWbz7aOfGPMRWx9Rmi5t4ruF7eUZRxg/wCNc9J4UuA/7qdCnYsCG/TitnTNMi02ExodzsQXc8En/CuS1K6lvLySSUk4dlVT0UA4ApdLupbS9ieInDOquo6MCcV3PSqt5b2t/C1rMwOeRgjcpHQisX/hE5PMx9oXy89dp3Y/PFbdpZxafa+RbgkKC2TyWb1NcRPLJNM8spy7sSxPrmrWiyyxalB5RI3uEYDup612kkscKGSVgijqzHAqjJc6TqiG0aVJd3Rc4bPqOnNVE8K2Qfc0kjJn7nA/XGar+JwYILa1hGyAbvlHTIxgVz9bmnXuopZxpECyKGCnrwCawq6XwpBKsU07AhJCoXPfGcn9a1r7ULfT4vNnbAJwqjlifQCs6HxTZSSBJEeJSeHOCPxweK2VZXUMpBBGQRyDTqx9a0Q6gwngYJMq7SG+6w7fQ1l23hi9eQC5Kxxg8lTuYj2rqIo1hjWKMYVFCqPYVxurajcXt1IGYiJHKogOBxxn60aVqNxZXUYViYnZVdCcjBOOPQ12oo4qvdWFne4+0xK+OhPDD8RzS2tjaWYItoljz1I6n8TzU+RQQG4PNVxp1isnmiCMPnO7aM/yqxwBXJ6nr93NO8dq5hiRiBt+82OMk1Jo+vXQukt7x/NjkYKGbG5SenPcV1HWlrnPFnmZtzz5fzfTd/8Aqrna7Hw4JBpcfmZxubZn+7nitSoLy2S7tpLeTgSKRkdR6GuTn8P6nDIUSLzVz8roRg/mRitrQtHksN1xc485xgKOQo69fWtC71C0sQDcyBM9B1Y/QDmmWmrWN8xS3kBYDO0gq35GpbmytbxQlxGsgHTd1H0PWm2un2dnn7NEsZPUjkn8TzUeqagunWrT43MSFRT0LGuYbX9VMnmCbH+wFXZ9MYro9G1P+0rcuwCyRnbIB09iPatGmSFgjbPvbTj644rz9y5djJnfuO7PXOef1q5opkGqW/ldS+G/3cHd+ldsOlLXNeI9LuHuPttupkUqA4XlgR0OPSse2sLy6lEUMTZPUkFVHuSa7INDpenjzD8lvGAT3OP/AK9YEniq9Mm6KONUzwrZZse5yK2tJ1WPU4iwXZJHgOnXr0I9qv1h65oct5L9rtMeYQA6E4zjoQfWs208N380gFwvkx5+Ykgtj2AzW7ql+uk2S+UoLHEcSnoMDqfoK5wa9qok8zz/APgJC7fyxXT6TqI1K1ExG11O11HQH29qunFc7qfhyWWdrixK4kJZo2O3BPXBpdK8OSw3CXN6y/uzuWNfmyR0JNWvEWoTWVukUDbXmJG4dQo649+a5ZZ51fzFkcPnO7cc/wA66/Q76S/sg83MiMUY+uOc/rWiT2rBv/DInmaa0kEe85ZGBK5PUjFT6V4fSwl+0TP5soGFwMKuep9zWf4puZTcJaAkRhA5HZic1iKzIwZCQynII4Irt9LuJLqwhnl+8yfN7kcZ/Slv7G31GHyJuDnKsPvKfUVjp4SO/wCe4ymf4Vw388VuQWsNtCsESgIgwB1NVn0LS5JPMaAZPJAJC/kDirscaRIEjUKqjAUcACuZ8VGT7XCpPyeWSo7ZzzWHXa6H5h0u3MnXbxnrtycfpT9Q1a104L55JZ/uooyxqCx8QWV7KIBujkb7ocDB/EZrT4orltW0C6S4e4s18yKRi20EBlJ5I57UaToF09wk92vlxIwbaSCzEcgcZ4rp3cRozt0UEn8Oa4691y/upS0crQx5+REO3jsT61f0HWrmS5WzunMiyZ2MfvAjnB9RXRSSCNGkbhVBY/Qc1yV34iv5pSbd/Jjz8qgAnHqSa0dC1ya6m+x3eC5BKOBjOOoNb9IelcPqmnzWFyyuMxsxaN+xB5/OpdE0+W9u0kAxDEwZmPTjkAV2fTrRmobu0t72EwTruU8+hB9Qayk8K2SybmeR0z9w4A/MDNbKIkMYSMBVUYAHQAVg3ninZKY7SIOqkgu5Izj0A7Vd0rW49SJiZfKmUZK9QR6g1p4FFcTrU8k+pTmQ/wCrcoo7ACqsE0kEyTREq6MCCP5V38Zyik8EgH86dWX4gspb2xxDy8TeYF9QAciuOJwcHg+neus8NWUttatNMNpnIKr3Cjpn862M0cGsi+8OWt3KZkYwO5y20AqT64qfTdFtdOJkQmSUjG9scD2A6VNqGoQ6dB50uTk7VUdSfSsePxad/wC9t8Jnkq2WA/ECt6CWO5hWaM7kkGVPqKeEVegA+nFUNdgkuNNlSLllw+PUKckVxddD4UgkBnuTwhAQe5HJq3qfiGOxmNtDH5si/fydqj296TTfEUd7MtvNH5Uj/dIO5SfT1FbIrI8R2Mt3aq8Iy0LFivqCOa5Lvjv6d67Dw/YyWdlmYYeVt5X0GMCsrVteu2uXgtH8qONiu4Y3MR1OewpNL1+7S4SG7fzYpGC5b7yk9DnvXVCs3W9LbUrceUQJYiSmehz1Fc0ujam0nkiAhvUkBfzzXTWNsmj6cwkO4oGllYdz7flXPXOv6lPIXjkMKZ+VExwPc961tB1qa8kNpdHdIF3I4GMgdQfetyszWdGGphZI2CTIMAn7pHoayIPC960gFwyRxg/MVO5iPYYFa2qXP9j6aq2oweIo88ge/wClcsb28aTzTPJvznO45/nXU+H9Rlv7ZlnOZIWClv7wPIP1rVqjpGonUbQTMu11OxwOmR3FXaq32n22oReVOOhyrDhlPtWbD4VtEkDSyPKoOdhwoP1xW2qhECKMBRgAdMCuL1xpG1W48zswC/7oAxVFSysrJwwYbSOue1egxFjGpf720Z+uOaq3mr2NiwS4kw5GdoBY1LaXttfR+ZbPvA4PUEfganpsqCSNo26MpU/jxXD32n3FhMYplO3PyuOQR2NaHh3TZpLpL2QFYoslc9WboPwrprmLz4JIc48xGXP1GK4O4t5bSVoJ12uhx7H3FavhqyllvBeYxFCDz6sRjAroL/U7XTlVrhiC33VUZY4qKx12xvpfJjLJIeiuMZ+nWr7IjjDAMPQ8ihUVRhQAPQcCszX9RksbZRBxLMxVW/ugck/WuWF7eLJ5onk39d245rrND1B9Qs98v+sjbY5HQ9wa0qiukeS2ljjOGaNgp9yDXAYKkq3BU4I9CK0vDsUj6pGydI1ZnPtjH867GisfVfD630huIHEUp+9kZVvfjoagsPDHkzLNeSCQIQVRAdpI6ZJrf6CsybxFpsEpiZ2YqcEqpIBq/b3EN1Es0LB0boRQbW2L+YYk39d20Z/PFSdBxXJaxrN3PdSQwyNFDGxUBTtLEcEkjmo9M1q7tbhElkaWF2CsrksRnjIJrsRzS1zfixJN1vJ/yz+dfbdwf5Vz9dh4dSRNLi8z+JmZR/sk8VpswUEk4AGcmsxvEOlCQxGU9cFgp2/nUraTpVyRP5CNu5yuQDnvxiriRRxII41CIowFAwBXC36SR3s6S/fErE/icg/lSWMckt5AkX3zKuD9Dmu3ubuGzhM9w21F79T9Kz4vEunTSCM748nAZl4/QnFaQt4C3meWm7+9tGfzxUnSuK1iwlsrtywzHIxdG7cnOD703SbCW/u0CjEaMGduwAOePeup1TVYtMiVnBd3yEQcZx3J9KyofFjGQC4gCxk8lCSR74PWuhjdJUWRDuVgCp9QajvLf7Tay2+ceYhUH0zXCz28trK0M67XU4x2PuK2fDNjK05vnBWNFKp/tE9fwqzrutz2s32S0wrBQXcjJGegFZtp4h1CCUNO/nR5+ZWxnHsRiuujdZY1kXlWUMPoeRVPWLA6jaGFDiRWDpnpkdjXJNp18svkmFt+cY4x+fSup0LTX062bzv9bKwZgOQMcAVp1m6DYSWFltl4kkbew647AflVLW9cmtJzaWmFdQC7kZIz2FULPxJewyj7U3nRE/NwAwHqMYrrEYOoYdCAR9DS1n6lottqJEjkxygY8xepHoR3qvZeGra1lWaV2nZTlQQFUH1x3rVlYxxs68kKxA9wK4GWR5pGllO53YsxPXNXdDmkh1OERniRtjjsQc12naopbqCEhZZFQnoCaf8AI4HRgeR0IpwUClqOS3glx5savjpuAP8AOnBVQbVAAHQDgVxeuSSvqk/mE/I21R2CgAiqSsyOrocMrAqR1yOlegREmJC33ioJ+uOafWZrumvqNsohx5sTbkB4BzwRXKjT70y+QIW35xj/AOvnFdbounHTrTy5DmR23vjoD0x+FXZJo4V3yMFX1NEcscq742DL6iqV1omnXknnSx4c9WQlc/XFWLSxtbFCltGEB5J6sfqetUta1n+zQsUSh5nGRn7oHTJrIg8T3ySA3CrJHnkKNpx7V1EMqTxJMhyrqGX6HmpKz9dklh0yZ4jhsAZHUAnB/SuKre8KSSfaJoQf3ZQPjsGzjNdPRXH6zpNxa3Ek8al4JHLBh1Unkgj60zSdJuL2dHZSkKMGdjxnHOBXZdKaZYw20sAT0GeabcW8F1GYZ1Do3VTWdH4a0xJN+xmAOQrMStaqqFAUDAAwAOgrH8UTSR2CohwJJAr49ME4rlK6bwrLK1tLE3KRuNn4jkVrXF9a2uPtEgTPTOc/pVaax0zV1ExAfsJEJVvpUllpNjYHfAnznjex3Nj0rF8WPJ9ogjz+72FgO27OKwa7TQZJJNLhaQ5IBAJ9ASBVe78S2lvMYURpShwxXAXPfr1q3Y6haapGTGM7cb0cDIJ/MVcWNEGEAUegGBXMeKo5BdxSn/VtHtX0BB5rErtNKD2ulQ+ecbIyxz2Xk/yrMn8WYkxbwbkB+85IJ98AcVpadf2mrRlvLAePG5HAbGemDjpWgFAGBwPSuU8S2MsV2bwDMUuMn0YDGKy7a3lvJlggG52P4D1JrrL++XRrGJAPMk2iNAenyjkn2rEXxLqaybmKMufuFQB9Mjmul0+9S/tkuIwVDZBU9iOoq1RSVyPiKzkgvmuSMxz4Ib0PQg1nW1vJdzLbwjcznHsB3JrvIU8qFI852IFz9Biuf1DxNIkzRWSrtQlS75OSOuBxxVjSPEDXkwtblAsjfcZfunHOD6VuUhGawL7wwJZjLZyCMOclGBIBPXBFWdJ0GPT5PtEr+bNghSBhVB6496vajcNaWU1woy0aEj69BXDSO8rmSVi7scljya2vDF5MLlrNmLRshYA87SPSuopM9qWiszVNDt9RYS7jFMBjeBkEe4qtY+GYLaZZriQzFDlVxtXPYnk5rYlkSCJpZDtVAWYnsBWK3iy3EmEgdkz9/IB+uK17O8hvoFngOVbjnggjqDU2KCcCuF1K8mvbp5JSSoZgi9lAOOlP0m9ls72MxsdjuqOnYgnHT1rtxRXL+KbeRbpLrrG6BM+hHasQAsQqjJJwB713WmW72thDA5yyIAfqecVZzTZoo542hlG5HBDA9wa5+Xwn+8/cT7Yz0DruYfkea1tM0yDTIikZLMxy7t1Pp9BTdS1e200AS5d3GVReuPX0FVrLxLaXUywSI0LOcKThlJ9MitfGaAAKoa5eSWVg0sPEjMEU+hPeuMZ3dt7sWYnJYkk/nXTeGb+a5jkt52LmHBVj12njBNbtJUF5aQ3tu0E4yrenUHsRWCfCc2/i4Xy89Sp3Y+mcVtWdnDptr5UIJ2gsxPVjjqa4u5uJbqd55iSzE9e3sKuaHcy2+oxIh+SVtjr2IPf8K7JnVF3MQAOpPAqjd21jrEXllwxQ5V0PzKaz4vCcSyAzTs6A/dA2k/jk1q3iGHTpUthsKQsEA7YFcKK1vDRk/tMBPu+W+/0xxj9a6uaeKCMyTMEQdSelUxcaXqymDcsw6lTkH6jOKZB4f0yGQSrGWIORvJYD8Kl1iOSTTLhIvvGPp7Dkj8q4mtrwrHIbyWVfuLFtb3JPH8q3L/V7TTiqzkl2GQijJx60yy1ix1JjDHkPjJSQdR+oq7HBDF/qkVM9doA/kKxfFNrJLBHcoMrCSHHoGxz+lcxmut0dP7L0nzbw+WCxkOecBug+tCeKNOaTYRIozjeV4/Q5rWVw6hl5BGQR6GlpHRJBtcBlPUEZFMitoIM+TGseeu0Bf5U9xuUjOMgiuAuIXt55IJeHRiD/AI1b0SCSfUofL6RtvY+gFdqSFGT9awbnxVCkpS3hMqqcF2O0H6DBrQ0zV4NTRjGCjpjcje/cHuKv1HcQpcQvDIMo6lSPY1ys/hnUI5CsAWZM8NkKfxBrW0TRW08tPcENMw2gLyFHp9ak1/UJLGzBgO2SVtit6dya5L7Rcb/M819+c7txz/Ous8P6hLfWrCc5kibaW7sMZBPvWrSFgOtAIPSsnxNv/sxih+XzE3/T/wDXXJV0XhPzNtx/zz3Jj/e5z+ldFSGua1Pw5cGdp7LDq5LFCdpBPXGeop2leHZ4rhLm92qIzuWMHcSR0JI4xXRFgoyTgCqqatp8kvkJOpfOMc9frirMkccyFJVDqeoYZFQQ6ZYW7+ZBAiP/AHgOR9KmmlSCJ5X+6ilj9BzXI3PiDUZ5C0UnkR5+VFA6dskg5rV0HWpbyQ2l1gybSyOBjIHUH3rdpD0rjPEHmf2rL5nPC7P93HFZ3Pbr2+tegW2/7PH5n39i7vrgZqWqupWSX9q9s527sFW9GHQ1yz+H9VSTyxEH9GVhtPvyQa2LC3g8PWjT3rjfKw3Fcn6KPWp7bxFp1zKIQWRmOF3jAJ/DNN1/U5LC3VYOJZiQG67QOp+tcyupagknmrcSbs5yWJH5dK63R79tQs1mcAOCUfHTI7irxweK5u/8MTGZpLJlKMc7HOCufQ4PFWNI0BrOYXV0ytIudiLyoPr7ms/xJeSy3ptckRRAfL2JIzk1lwTy20gmgYo6nII4/Ou7tZjPbxTEY8xFbH1GalOCKxrnwxZTymSN2h3HJVcFc+2elXdP0u201CIASzfeduWPt9K57xLcyS6gbdifLhVdq9skZJrKR3icSxna6nIYcEV3lpM01rFM4wzxqx+pHNVJte0yGQwvL8wODhSQPxxUbaHpF6RcxqQH+bMbFVP4VftrS3s4vKt0CJ1IHUn1J71xepPI+oXDSnLCVh9AOAPyqK1eRLmJ4jhxIu3HXqK7i7vILGHz7ltq9OOST6AVnw+JdOnkELB4wxwC4G059cE1fTT7FX81IIw/XcFFY3ix5AtvGD+7Jckf7Qxiudra0661BLONYidg3BfpuNP1fX7lbl7ayby1jO1nwCxI64z0FR6b4hu0nSO8bzYnYKWIG9c8Z4611Q6UVXudOsrw5uIlkI6E8N+Y5p1vZ21ouy2jWMHrtHJ+ppmpLI1jOsX3zE2PyrhB0rX8MrI2pbk+6sTb/oen611pYKMngAZNZEnifTUkKDe4BwXUfL+pBrStrmG7iWaBtyN0NTVn6zpx1K18pCBIh3Rk9M9MGuW/sjUvM8nyG3Zx1GPzzXUaLpp061KSEGV23OR0HYAVoHgZriNS1G4vrl2dyI1YhEBIUAcfnUujalcWt3HFvLQysEZCSQM8Aj0NdhJEk0ZjkAZWBBB6EVjv4VsWk3K8irn7gII/MjNalraQWcIgt12IvbqSfUmszVtfFjL9mgQSSgAsWOEXPbjkmoLDxOZZlhvIwm9gqyJnAJ6ZBroKWsDxVcyxwxWyEqspYvjuFxgVzNdh4duZbnTlMpLGN2QMepA6Vq1BeQfabaWDOPMjZc+mRXCzwy2srQTja6nBFbHhmyla5+3EYjRWVSf4ieOK6ijNUtR0m11IAzAq68K68MB6e4qtaeG7K1lEzFpmUgqHwFBHfA61pTzR20TzSnCIpZj7Cuek8WS+Z+5t18vPG9juI/DitjTNTh1OEyRAqyEB0PUH69xV2uU8UPK2oLG33EjUoO3OcmseujvLG51PR7WdfmnjjyQerA9fx4rBS1uXlEKxMZM424711umWv9k6cRMfmUNJJjoPYfgK5+68QahPKWik8mPPyquM49zzWpoWtz3cv2S7wzlSUcDBOOoPat2sXW9De+k+1WpAlwAytwGx0OfWs618M30kg+1YijB+bkMx9hiujuZksLF5QPlhj+VfpwBXGz6nf3EnmvM4OeApKqPYAVt+HdWnuZGsrljIwXcjn72B1B9a381k6xoY1FxPC4SYDBz91h2z71n2vha4MoN46rGDkhCWZvboMVqa3K9rpUnkfLwqAjsp4/lXHVv+E5pPMmt85jChwOwOcV0hNZWpaBb38hnVjDKfvMBlW+opuneHbeylE8rmaReVyNqg+uOeazvFbSfa4UJ+QRZUdsknJrDrttEeR9Mt2lOW2YyeuASB+lTXtjBfwmGcZGcgjhgfUVkJ4Ti35e4Yp6BQG/PJrbht4oIlhiUKiDCiuP1uxls72RmH7uZi6N255xUOm2Ut/dJHGPlBDO3YKDzXcFgiFicKoyT7CuUvPEl9NKfsrCGIH5cAFiPUk5q/omuzXUwtLvBdgSjgYzjqCK36Tg1mXPh3TriQy7WjZjlvLOAT9MGrdlYWthGY7dNufvE8sfqaq+InkTS5DGcZKqxH90nmuOroPCbyb7iPJ8sBWx2Dc10lJxRilpCM1yepaBdQzvLap5sLsSACNy55wQal0bQbn7Ql1dr5aRtuVSQWYjp06CunFLSGuJ1qF4dTnEnV23qfVT0qrDE88yRRjLuwC/Wu/QFVAJyQAKXIqlqmmR6nB5bHY6nKP1wf8Kwl8LX5fDPGqZ+8CSfyxXR2VnFY2y28X3V6k9Se5NQX+s2WnuI5mJcjOxRk4/QU+x1Wz1EN9nY7l+8rDDCrEkEMvMiK+P7wB/nTwqqAAAAOgHFc/wCI9UngdbK3Yxll3O68Ng9APSsODUL22kEsUzhs5wSWU+xBrtbC5F5ZxXOMeYuSPQ9DVis3xBE8mlzCPqu1iPUKcmuM/rXQeE4pPMuJukeFT6tnNdJVHU9Jt9TUeYSkifddeo9j6is638KRpIGuJjKgOdirtz9Tk1vKoVQoAAAwAOgxS4FRXUAuLeSDOPMRlz9RXC3NvLaTNBOu1lOPY+4rW8NWMj3P25hiOMEKf7zEY/KtHV9e/s+T7NAgklwCxbIVQenTqaqWXiiR5ljvY1CuQN6Z4z6jniujHIzUN7bLeWstuxwJFxn0PY1xVzp15aSmKWM5zwV+ZT9K3fDulTWzNe3I2My7UXvg9SfyqDWtcuUuWtbNvLEZw7j7xPcD2qtYeIL2CZRcuZomYBg2Nwz3BrrgQQCO9R3EEdzC8EoyjjBFc9J4Um8z9zOuw9NwO4flWvpumQ6XAVU7mbmRz1OP6Vy+o6pdX07MXZYwxCRgkKB2/GrGiapcQXcdu7l4ZWClWOcE8Aiuuz61U1DTbfUohHPkMvKOv3lrMh8KQLIGmmaRAfuABc/U5NWNb1FtLto4rYBXf5U44VV74rnU1fU0k8wXDk5zgnK/l0rrNKvjqFmlwRtbJVwOm4elXawH8UWEg2SW7sp7MEI/LNamnXFndQeZZAKmcFQApB9xU88fmwvFnG9GXP1GK4O4t5bOZreYYdDj2PuK0fDlnJPfLdDiKDJLerEYA/Wuou7mOzt3uZc7I1ycdfYVzcnim+L7o441TPCnLH88itW216CawlvHUq0GA8fXk9MH0NY0nibUmkLRlI1zwm3cPxJ5ra0zUItatpIbhBuA2yJ/CQehFVJPCcZkzFOyp/dIDEfjkVrWGnwadB5MA6nLMfvMfU1na1rz2Mv2W2UNLtBZm6Lnpx3NUbTxPdLKBeBXjJAJUbWHv6V06sGUMOQRkVWvtStdPQNcMQW+6oGWNQWWu2N9L5MTMsh6K4xn6da0cDrRwKM0tFVruwtL1QtzGHx0PQj6Ec0y00qxsm328QVyMbjlm/M5p2o3i2Fo9ywzsGAvqTwBXKSa9qryFxMU54VQNo9uRXQaHqzajGyTACaLG4jowPQ1qUHgHHpXAXEkktxJJKcuzsST9am0uSSLUbdouGMiqfcHgj8q7kUtYPiHSZ7tlu7Ub3Rdrp0JA5BFYdvpd9dSiKOIgk8s3Cj612dlbLZ2sdspyI1xn1Pc0y41GytXEdxKqMegOSf0BqZHjmQOhDKw4I5BFUJfD2lyyGQxFSTkhWKqfwq9DBFbRiKBAiKOFHSsPWPEE9vcNaWYCmM4eRhnn0Aqvp/iS6Eyx32Hjdgu8AKy54B46iuoB4ozTJpo4ImlkO1EUsx9AKwpPFkQciO3Zkz94sASPpg1q2lxZ6pCJ0QOM4IdQSpHbnNWgoUYAwB0A4Fcbr0EkOpys/SUh0PqMYqjHG80iwxjLOwVR7mu7aVLO08yZvlhjG49egxWA/iyXzP3UC+XnjcTuI/DitnTdRg1KEyxAqVOHU9QauY44rj9fsJra8e4xmKZtwYdieoNVNPsZtQuVhiHGcu3ZR3NdZqmoLpdoHC72OEjXsTjqa59fEuqCTeWRlz9zaNv+NdLpt+mo2y3CDaTkMvow61aYZGK5DUtCu7WZmgQywsxKleoz2IqfRNEuTcpd3S+XHGdyqcbmI6fhU+v6zcwz/YrVjHtAMjj72TyAPSsy11vULWUOZWlTPzI53Aj8eldjDKs0SSr911DD6EZrK8RadLewpNANzw7vl7lT1x78Vy6QzSSCJEYuTjbjmuy0awfT7JYZPvkl3x0BPb8qv153W34VaQXcqjOwxZb0zniuoJHeo5Le3n/ANbGsmP7wB/nTkjSNQsahVHQKMCs/wAQQST6ZII8koVfA5JC9a46tPT9PnudMvJEBwdmwc/MUO44rM6cHjHrXReFLaRRNdMCFcBFz3xyTXRUh6VyHiK3kh1F5mHyTAMp7cDBFZscbzSLDGNzuQoA5613tvGYoEiJyURVJ+gxXH67JI+qT+YfuEKo9FA4qirMjq6EhlYFT7jpXfwlmiRn+8UUn6kc1zniLVLgXJsoHMaIAXKnDMTzjI7VmWmp3tnKJY5WIB+ZGJZWHpzXbQSieFJl4DoGH4jNZGreIDYzG2t0EkigbmY/KM9uO9R6b4la4nW3u0VC5wrr0yegINb1UdZs3vbCSGP74w6j1K84rimVkYo4KsDgqeCK6XwvZSxJJdyAr5oCop4OBzmt6isbUPDkN3K08D+S7nLDG5CfXHGKfpmgQ2EgnkYzSgfKcYVfcDnmrmoahDp0Hny5POFUYyx9KyIvFgMgE1uVQnqrZYfgQK345ElRZEO5WAII6EGnYFV9Rna1spp4/vJGSv19a4V2aRi8hLMxyWPJJrY8MXUqXhtckxSIW29gV711VLXE63ayWuoylwdkrGRG7HPOPwqtZ20l5cpbxDJZhk+g7k10XiHUprJI7W2ba7qSz/xBRxx71z8V/ewyebHO4bOcliwP1B61u6jdyX/h4XKjBZl80DpwcH8M1zddB4TD7rhufLwg9t3P9K6GSWOJd8jBFHdiAP1qvJFYalHtfy51B7ENj8R0otdLsbNt9vCFb+8cs35nNVvEUTyaXII8/KVYgdwDzXHV0PhOOTdcS8iMhVHoWGTV/Utft9Pk8gKZpAMsFIAH1PPNGna5a6m5t2Ty5CM7HwQ30rSSONBhFCj0AxWN4otZJrWOeMEiFjuA54bjNctmuu8O2z2un75flMrGTB4wOg/lVG78UyiVks412KSA75JOO+AelXtH1tdRYwyqI5gMjB+Vh3x3rWxXMeJNNmFz9uiUukgAfAJKkDGfpWVaWVxezLDCp+Y4LYO1R6muk1e+fSLKG3tv9YyhFY9goGTj1rnl1XUkk8wXMm7Pc5H5Hius0m9GoWi3LKFkyVfHqO9XeKWuf/4RKLP/AB8t/wB8j/Grv2e30LT5pLdSSqlizcsx6DPtXJz3dzcyGWaRmYn1Ix7D0rc8NalcSStZTuZF2Foy3JGOozXRVHLcW8RAlkRCegZgD+tVW0nSZ284wRtnnI+6fyOKupGkahIwFUDAA4AqGTT7GV/NkgjZ/wC8VGakaSC3TLssaLxkkKopsN1b3GfIlSTHXaQcVL1pk0EM6GOdFdT2YZFR29hZWrFreFIye6jn86nrN1TQ7fUWEu4xSgY3AZBHuKrWXhiG3lEtxIZtpyqgbVyOmeTmtvtXN+ItJneY31upkDACRQCWBHAI9qy7LSru9mEQjZF/idgQoH5V2sUYhiWJeiKFH0HFcTq0UkOozrJnJkZgT3Dcg1DaxST3MUUf3mkUDHbnrXfrwOaWo2ghZt7RqW9SAT/KnngcVy2s65dm6e2tXMUcRKll4ZiOvPpUOm67eW86LcSGaFmCsG5YZ4yDXXjkUtcz4sVxLbv/AMs9rD23Zz/KsGun0+8Om6AlxOCxy3lr0J3H5RWafE2pmTeCgXP3NvH55zW/YXsWr2TF1wTmOVOozjt7Vi3Phe7SQ/ZWV4yfl3EqwHvwa09H0UabunmYPMy4yPuqOpAzVC98UTiZo7NFCKSA7/MWx369Ku6Nrp1CQ206BJQNylfusB16961ZYIZ12TIsi+jAEfrTYbW2txi3jWMHrtAFZXiHS5bxEubcbpIgVKd2U88e9c5DY3k8gijhfcTjlSAPrxXZ2FilpYpaNh8Kd+eQSeTVJ/DGnO5ceYgJzsVvl/UE1pW1rBaQiGBAiDsP5muP1q7mur+VZCdkTlETsAOM1Xs7qWzuEnhJUhhkdiO4Nd4rZUH1GaYbi2ZjF5iFuhXcCfpjNUX8P6XLJ5hiK5OSFYqv5Vehgit4hFAoRF6KOBXC3nmfa5vNzv8ANfdnr1NOsPMN9biLO/zUxj68/pXb3F1DaQtNOwVF7nv7D3rOh8S6dPKImDIG4DOAF/Hmrq2Gn7xMsEe7qGCj86ddbZIJbdXUSPGygZGckcVwbKyMUYYZSQQeuRWn4dheTU0dPuxKzMe2CMYrbvfEVnZymABpmXhimNo9s5q1YalbajGXhOCv3kbAYfrVsKo6DH6VkeItPlvbdJYAWeDPyjklT1x78VyqwzO4jWNi5ONoBzXRGd/DulxxYD3MzM2D91SevvxWfH4k1RJN7srrnlCoA/TmumtL+G6t47hTtEi52nGR2Iq1UN3brd28lu/CyKVJHb3rjbrSL+1lMRiaQdnQFlP6Vt+H9IltC13cjbI67VTuo7k+9a15Mbe1lnAyY42YD3ArhJZZJ5GlmYu7HJJ5rV8NXc0d6LXJMUqsdp6AjkEV1tJXG6/dSz6hJExPlwnai9h6n61RgnltZVngYq6EEEd/Y+1d9E++JZOm5VbH1Ga5nVdfu2uXgs28qONiu4YLMR1PfFGk6/d/aUgvG82ORgoY4DKT0544rqM1j33iS3tJjBHGZmQ4YggKD6Z5qzpusW+pgiMFJFGWRsZx6j1rQqCe8tbYgTypGT0DEA0+KWKZQ8Th1PdSCKkqtdWFnegLcxh8dD0YfiOabaaZY2TFraIKxGC3Jb8zmrdFFIelcdrmny2l48oUtFKxcMAcAnqDUGmafNf3KogIjBBd8HaAO2fWu4HAxWZeeILGzlMLFpHH3hHggex561LHNp+tWxXiRD95G4ZT+B4qCLw1pkcgcq7gHIVmyv8ASmeI7R5dPDRDPkOG2qP4cYP5VyddT4XtpIrSSZwQJnBUHg4UYzW3TJ0MkMkanBZGUH3IxXAPG8TtE4wyEqQeDkVo+HoHm1ON1yFiyzHt0wBXT6lerp9m9yw3FcBV6ZJ6Vyza/qrPvE23/ZAG3+VdDoupnUrdjIAssZCvjoc9DWiSq9Tge9KCCMg5FLSGsDV/D8lxO13Zkbn5eNuOfUVBpvhu489Zb3CohB8scliPwHFXfEt5LbWiRQkqZmKlhwdoHIrle+e/rXW+HLya7siJjuaF9m49SMZFaE93b24/fyJGD03EAmqNzpemat/pCMNx4MkRBz9eoqTT9Fs9PbzIwXk6B35I+npWV4seTzYIzny9rMPTdnFYNb/2+5tfDkLKSJHcxq3cKCeR+ArBLMW3EktnO7PNb+iQWurQuL6MSSQsAJOQxBHAJGM9K2Hto7KxmSyQRkRuV2jnODj61w3PU9e9anhxnGqxhOhRw/0xn+ddBrOpnTbYMgDSyHagPQeprnV8Qaqr7zKGGfulV2/oK6jTb1dQtVuQu0nIYdcEdayfFVrI6xXSAlY8o+O2eQa5zqcDknoK6rTdJdbKISsVcqSV543EnH61Y1LW7bTmEbgySEZ2Jjge/pSadrttqL+SFMUnUK+MH6GtKkLKvUgZ9eKSRFljaNxlXUqw9jwa5W78NXsUpFtiWM/dJyGA9Dwa09F0RrBzc3JDSlcKo5Cg9efWtqisPWNAa9mN1asFkIG9W6NjuPeqlj4YnMwe9KiNTnapJZsdugwK6UAAADgDtXE6rZS2V5IrglHYsj4OCDz19aXSLKS9vYwoOxGDu/YAHOM+tdlNv8l9n3ijbfrg4rgDnJ3dcnOeue9X9C3/ANqwbMjk7sf3cHNdhcyGG3klAyURmA+gzXBSSvPI00pLO5ySfetHw7cyw6ikKE7Jshl7cDINdTd3K2ltJcvyI0LY9fauSm1zU5pDIJjGM8InCj/GtrQNXmvt9tc4MqDcH6bh05HrWy7rGpdyFUDJJ4AFYz+KbFZNgSRlBxvAGPqOa1re4iuYlmhYMjDgipaaQrcHn2oCKOAMD0HFRXrulrM8f31icr9QDiuBznk8k8k+9anhx5F1RFTo6MH+mM/zrsaQjNUbq00u2R7yeCP5BuLbRn/DNZB8WSh8R26iMdASd2Pw4rb07UItRtxPEMc4ZT1U+lWjjvVW502wvG3zxK7f3uh/MYqWC1t7VNlugjX0UYqprtnJeWDJFy6ESAeuOorjDkHB4I7HrXT+GrSS2tpLqYFfNxtU8HauTn8awb+/uL+dpJWO3cdiAnaB24qzoeoz217HCWLQysEZCcgE9CPSutmnS3iaaU7VQEk1hN4tHmHZbkxg9S2GP6YrZsL6HULcTw9DwVONwPoasVS1XTU1K38ona6ncjdcH/CucHh3UzL5e1QM/fydv8q6TT7FNMs/JQ7iMs7f3j/kVxlzcS3U7zzElmYnnsOwFWtFuZbfUYRGTtlcI69iDXbVU1DT7fUIfKnB4OVYcMD7VlR+FIVkDSzs6A/dChSfYnJrRv8ATIbyx+xpiMJgxEdFI6fhXMtoOprL5XlZ5xvGdn1ziul0jTBpluYy26Rzudh0z2Aq/wBax7vwzZ3EplidodxyVUBlz7elWtO0m100Hyss7D5pG+8R6ewql4ns5J7eO4jBbySdyjk7W7/pXLjk4HJ9B1rstAtJLTT1WUEPIxkKntnoPyrRIVhg8g9j0qBbKyhYypDGjDkttUGnfabb/ntH/wB9L/jXEagZDf3BlyW8185+vH6U21MguoTFnf5qbcdc5FdvfXBtbSW4AyY0LAds9q4ee5uLmQyzyF3Jzknp9PStvw1qE7TmylYuhQsm7kqR1H0rpDXOX/ieVJ2iskXahK735yR1wAelWtH1830v2a5RUlIJVl+62Oowe9bOaybvxHZWsxhAaUqcMUxtB+uau2OoW2oRebAenDKcbh9RVmmuiSDa6hh6EAj9aEjRBtRQo9FAA/Sn1lXnh6xu5TN80TscsUIwT64Iqxp+k2mnA+QCXbhnblvp9KtsoYEHkEYIrmrzwvOJS1k6tGx4R8qVz2zg5FXtG0I2En2m4YPNjChfurnr9TV/UbX7ZZS2w4Lp8pPTI5FcPLFJC5jlUo6nBBGK3/C9hKrvfSAqpXYgIIJzyT9Kt+J2kXTcJ90yKH+n/wCuuTro/CbSbLhSTsDKQOwJzmr+tar/AGbApRQ0shIQHoMdSa59PEWqLJvaRXGfuFRt/Tmuo0+8W/tUuVG3eOV64I4IqyRng1h3fhe3mlMlvIYQxyUxuX8ORirumaPb6aCyEySsMNI3Bx6AdhV+lrJ8SpI+mts52OrMB/dFchXR+FI3CXEp+4xVR6EjOaq+IdSuJLt7NGKRRYBAONx6kms+0v7mxlEsLnAPzKSSrD0IruYpBLGsg6OoYfiM1FNf2lu4SeZEY9mYA0qxWs2JlSN88hwFb9amIGMVyOp6DdW8zPbIZYWJK7QSy57GrOh6HOLhLy7Xy1jOUQ53E9ifatDxKrtpjbOiuhb6VyFdH4TWTbcP/ASgH1Gc1a8RajNZQJFbnY8xOXHUKOuPfmuXW5uEfzVlcPnO4Mc5/Ouw0S+e/slll/1isUc+pHf9avnpXOah4ZkeZpbFlCuSTG2Rgn0ODxU+keHzZzLc3bB5F+4q/dB9ST1NWNa1c6aipEoaaQEjP3QB3NY0PibUEkDTbJUzyu3acexFdMt3E9mLwf6sx+Z74xnFcnc69qNxKXSUwpn5UTjA9z3rV0DWZ7qb7HdnexUsj9Dx1BqfxFqU1lCkVudsk2fn7hR1x781zKXl3HJ5qTOHznO4n+tdho981/YrPIMOCUfHQkd6w9X166a5e3tH8qONiuVxuYjqc03S9evI7hIrpzNFIwUlvvLnjOa3r822n2sl6sKb0HB2gEk8Dn8a5KXU7+eQyvO+c5AVioH0AxXQeHdUnvA9tcne8ahlfuV6YPvWf4lvZnvDZhisUaqSo7kjOTWLgV2eoaHaag/mtmOXGC6Y5+oPFJp+g2lhIJgWllH3WfHH0Aq9cwLcwPA/3ZFKn8a4660TULaUxrG0y5+V0BIP+FbWgaPLZsbu54kZdqp3UHrn3rakUsjKDglSAfTIrz+aJ4JXhkGHRiDn271d0OF5tThKDiNt7H0AFdZqLSJYztF98RPjH0rg61vDTSDUwE+60b7x7Dp+tb2tX72FkZIv9Y7BEJ5AJ71yRvbxn8wzyF853bjn+ddPoGoy31uyzndJCwUt/eB5BPvWlc3CWsLzynCIpJrnX8WTF8xwL5eeAxO7H4cVt6bqMWpQedGNpBw6Hkg1ad1jUu5CqoySeAKzB4j00zeVubGcbyBs/PNaaOsihkIZSMgjkEUtNaONyC6qxHTIBpwGKZNBHcRtDMoZHGGBrFbwnbmTKTuqf3cAn861rOygsYRBbrtUcnuST3JrJ8UWkksUd1GCRFuDgc8Hv+lcwPQcntiuz0K1ks9ORZeGcmQqeCM9qkfWdNSXyWnTdnB5GM/WrisrDcpBB5BHIrI1zWX0/bBbgGZxu3HkKPp61kQeJNSikDSsJk7qQB+RGK6yCZLiFJk5WRQw/Glcpgh8YIwc4xWc3h/SZH8zysZOcKxCflmtCKGOCMRQqEReAo4Arn9e0Wd52vbVd+/HmIM7sjjIrPsNEvLuYLLG0MQPzs4I47ge9dTfSGz0+WSLgxRHZ7Y4FcOzM7F3JZmOSTySa2PDFzIl41rk+XIhbHYEd62dX1dNMjUbfMlkztTOBgdz7VlQeK5hIPtMK+WTyY8hh78k5rpI3SVFkQ5VgCD6g0rqjqVcAqRgg8gisp/DWmPJvCuoz9xW+X+taUFvDbRiGBQiL0UVQ13TH1C3Uxf62IkqD0IPUfpXMJpmoPIIhbyBiccqQB+OK6qyto9G00+a2dgaSRh3PfH8qxZvFN80hMCIiZ4VgWbHucitjSNZTUYXMoEUkXL8/Lj+8M9qjfxNpyyeX87AHG8AFf51neJY/OMOoQnzIXTZuXkA9R/OsMAsQF5J4AHJNdnZWLLo62UpwzRMG9i2T/WuQuLaa0laGZSrKccggH3FbHhmwla6+2uCscakLkEbieOK0tf0yS/gWSHmWHJC/wB4HqPrXMJYXskgiWCTcTjlSMfXiuw0qx/s+zW3J3Nks5HTcetcvrNhLZ3kjEExysXRwDjnnH1pmlWEt9doqg+WjBnfBwAOfzrrtRtBfWUltnaXHynsCORXFTWl1BIYpYmDA46HB+nFdF4b0yW2D3dwCjSrtVDkEL1yaXXNDe9k+12pHm7cMp6MB0I96xf7D1T/AJ4H/P4V2F1d29nH5tw4Re2TyfYVXtNZsLx/Lhkw/ZWwpP05q7mqT6vp0cvktOgYcHkYH41cRkcBkIYMMgjkGnVVudOsrwhrmJXYdG6N+YxUltaW1omy2jWNT12jr9alIyMHvWJc+F7WaUvDI0IY5KgBl/DPSr2m6TbaapEOWdvvO33j7ewpNY086haGFDtdSHTPTI7VyDWd4knlGCTfnGNp/wAK6nQdNawti0v+tmIZh6AdBR4jjkk0x/LydrKzAf3Qea5Cuh8JxuPtEvIQ7VHoSMk1N4qkkW0ijUnY8h3++BkCuYrqfC0kjWTo2SscuEz2BAJFL4g1WawVIbb5ZZQSX67VHoPWsCLV9Sik8xbh2OckMdyn8DXX6deC+s47rG0uOR6EcGmajqlvpsYeYks33UXG4+/XpVOz8S2lzMIZEaEscKzEFc+nbFbAORmmTTQwoWmdUX1YgD9ar266bM3nWqws3coFJH5VU8STyQ6cRGSPMdUYj05J/lXI103hWeV4ZoGJKRspTPbdnI/Sq3ii0kFwl4ASjIEJxwCP8axEVpGCICzMcADkk13FjAbOwihc5MUfzfXqa46+vp76dpZWJGTtXPyqPQVb0LUJ7e9jg3ExSttKE5GT0IrrJp47eJppmCooySeKyk8Uae0gQq6gnG8gbf51sI6uodSGBGQRyCKSWNJo2ikGVdSrD2PFczc+FrpZD9ldXjz8u7KsB6Hg1qaNoo03dLKwkmcYyPuqPQf41k+KopFvo5jnY8YAPYEE5H61jV2+lxtbaXCs3DJFls9u/wDKucvfEN9PMTbuYYgcKFxkj1Jq9oeuXE9wLO8O/eDsfGGyOxroGdVBZiAAMkngCqiavp0kvkrOhbOByMfnVwYqnrED3GmzxRcsVyB64OcfpXEe3TFWIo51s5rhMrGSkTHscnOP0qvXReFiZILiGQboty4U8rkjkVsxWFlC/mQwRo3qFGas0xkjf76hseoBpwAHQYooyKWmsqsMMAR6HmhVVRtUBR6AYFLRxQMUUVyHiOWSTU2jcnbGqhB2wRkmssFlIZThgcgjggiup1a7nTQ0lBKvMsauw6/MMn865Wuk8KTyMk1uxJSPayj0znI/StXVL8adatcY3NkKq9ASa5c+INVMnmedjn7oVdv8q6TR9T/tK2MjjbJG21wOmeuRVyaaOCMyysERRkk8Cs2PxJpskvl5ZcnAdgAv861VYMAVOQRwR0oJA601ZInOEZWI6gEGnCggMMEZBrOk8P6XJJ5hhxk5IDEL+WavRQxwIIolCIowFHAFR3lnDfQNbzjKtzkdQexFYn/CJfPzc/Jn+782PzxW5aWkNlAtvAMKv5k9yfesjxNp0twqXkILmIFXUAk4PIIrnI4ZpXEcSMzk4AAOa7bS7M2NlHbk5ZQSx7ZPJrmvEhc6o2/p5abPTH/66yj0rvLAyfYoPMzv8pN2eucVyWt3MtzqMqyE7YmKIvYAd6q21xLazpPCSrKR07juDXbXVrFqFoYZgdrqDx1B6gisFvCl0JMJOhj/ALxBDfl/9etvTrCHTLfyUOedzueCT6+wqnP4j01ZDEQ0i5wWADJ/Or1klg6C4s0jAcfeQAH6cVaIBGO1cjqWgXVvMWtUM0TEldoJZfY1a0PQ50nW8u12CM5SM/eJ9T7VJ4saQR26D/VlmJ+oHFc5XWeGHkbTcPyFkYJn09PzqLWPED2cxtbVVZ1xvduQO+AB3qDTvEs0k6w3qrtchQ6/LgnpnnpXRg8VBcLZ3CmC52OG/gYjP+NV4NE023lEsUI3A8FiWx9Mk1dljEkTxngOpU/iMVwd3ay2U7QTAgqeCRgEdiK0PDtlLPerc4Iih+bccgE9ABV7xVcSKkNupISQszeh24wK5uus0a/KaMbm6YlYCy57kDGB9ecVnSeKr0yZijjWPPCtlmx7nIrQ0/8AszWka4ltkEyECQe/Y8YyPrWnLZ20lubVo1ERGNgGAPpisVvCcZfKXDBM9CoLfnkVX1K8OkY0zTT5YUBpJOrljVS013ULaUO8rTJn5kfnI9vSuua5QWpuv4BH5n4YzXIXOuajcyF1laJM/KicAD39a1dA1m4uZvsd228lSyOcBuOoPrWjq+oHTrQzINzsQqA9MnvXLHWNUMnmfaHBznA+7+WMV02iam2o2paUASxttfHAPoaxtX127e5eC1cxRxsVyv3mI6nNN0vXryK4SK5kM0UjBTu5Zc8Ag1013cfZbWS4Iz5aFseuOlcTcX13dSGWaViSegJAHsBW14b1O4knNlOxkUoWQsckY6j6VY8R6nPZpHb252PKCWcdQBxgVzJuLgnJlck/7Tf4112q6JFqWJN3lzKMBgMgj0IqjaeFgkoe7l3qpzsUYz9Tk1tXVpDd2zW0o+RhjjtjoRXOSeFrsS7Y5FaPP3jwcfTNbumabFpsHlIdzMcu54JP+FV/EVo91YHygWeJg+0ckjof51yHsevp3rqfDFnLBayTSgqZmBVTwdoHBqv4skkxbxZ/dtuYjsSMYrna6/w3JJJpi78nY7KpP90dKoeJ76YSrZRsVTYHfHBbPQH24rCikkhcSRMUdTkMpwa7jTblryxiuG4Z0+b0yODWbreuS2UgtbUAybcuzc7c9Bj1qjZeJrxJlW8KyRMQGIG0r78V1CsGAYHIIyD7VWvtRtbBQ1w+0t91Ryx/AVFZa1Y3snlRvtc9FYFSfpxV/NHFJhAcgAE0tU9Q0u11FQJwQy/ddeGHt9Kp2vhqxt5RK7NMVOVV8BfxA61sAYGKwtZ0CS6lN3Z48xvvocAE+oOarab4bn84S342IhBCAgliPUg9K2b7VrTTsLM3zkZEa8tj19qZYa1ZX7+WjbJOyNwT9OOaZ4ikkTS5DGcZKqxHoTzXHCug8JvJvuI+fLAVsdg3T+Va2qarDpkYL/PI/wByMcE+/wBKzrTxSkkwS5iESscbwSQPrxW8pBGRz71De2cF9CYLgZU8jsQfUVjr4Tg8zLXDlM/dAAb8627eCO2hWGJdqIMAVxuswPb6lMHBw7l1J7g1Wt4XuJ44YwSzsAMfXrXXa1dyWOnM8Rw5Kxq3pnqa41mZ23OSzE5JJyc10/hi+muI5LaZi/k7ShPJwc8Z/CtmaeGBPMmdUTuWIAqCO50+++SOSOYjnbwx+uDVlVVQAoAA6AcCqmp6bFqUHlOdrKco45IP+FYSeFrwy7ZJFWPP3xycfTNaWp6f5WiNa2qkiLa2ByWwcsa5Kt/wujRLc3r5ESoBnsSuWNUbvXdQuZS6StEmflRDtAHb61p6BrNxcT/Y7tvMLKSjn72R2PrVbxJYTJdG8RS0cgG4gZ2sOOayra0nvJlhhQsSeSBwB6mu2a0U2Jss/KYfLz+GM1xNxaz2kphnQqynHI4PuK1/DWnzG6+2yKVjRSEJGNxPH8q1desZL2xKwgtJGwdVHfsR+VceY3D7CpDZxtwc/lXWeHbCWztGkmBWSZg209QB0rC1nT5rO8kYqTFIxZHxxzyRTNKsJr27jCqfKVgzvjgAc12VzAtzbvbv92RSp/GuLudKvrWUxNC7AHCsoLAj14zWz4c0qa3kN7cqY2KlY0PXB6k1P4i0yW9jSe3BaSLIKDqVPPHvXMG2ugcGGQEf7Lf4V3+aM0tJS0hAqM2tsz+YYkL/AN4qM/yqTGKrX+nwahB5E4OAcqw+8p9RWOnhNRJ+8uCY/QLhj+Oa3beCK2iWGFdqIMKKy9e0d78LcW/+ujG3b/eXr+dYlvoWpTSiN4miX+J2xgfrzXX20CWtulvH92NQo/xrlPEVtJDqLzMDsmwyt2yAARWbFE88iwxKWdyAAOTzXe28flQpETnYirn6DFcfrryPqs/mZ+Vgq+y4GKoKxVgynDAggjrkdK9AiLGFC3DFVJ+uOa5LVdZu7i5kjhkaOFGKqEJGccZJ4NP0fWLqG6jhnkMkMrhSHOSpPAIJrrcgDNc3feJ51naOyVPLU4DsCxbHftxVzRtdN/Iba4VUlxlSucMB147GtiqE+t6bbSGKSYbwcEKC2PrgGrcFzBdRiWBw6HutcVqjSNqNwZc7vNYc+g6fpUELOs0bR53h12465yK7ySFJ4milXcrrhlPvWJJ4TiMmYp2VP7pUMR+ORWtYafBp8PlQA8nLMfvMfU1zfiZJF1Lc2drRrsPbjqPzrIruLN/sulRPcnBjgBfPXgVzs/iXUZJC0JWJM8KAGOPcmtjRNYbUVaKcKsyAHjgMPXFaxIHJ4HrVSQ6XfHyZWhmI6LlWP4c1JbWFnaZ+zRLGT1IHP5nmm6hZJf2r2znG7BVvRh0NcnJoWqpIYxAWwcBlI2n3610ei6WdNt2MhzNJgvjoMdFrB8RXEk2pPEx+SEBVXtyMk1mxyPDIssZKuhyrDggiu7juB9kW5mwg8oO/oOMmsCfxVcGU/ZokEYPBbJJHr2xWtpGrJqcZyAkqffTOeD0I9q0OKpyaPpkshlkt1LE5J5AJ9wCBU720TWzWyKERkKAKMAAjFcPdWc9nK0MyFSpwDjgj1FanhvT5muxeSKVjjB2kjG5jxxXUkA9aRUReFAGfTilpCiN94A/XmlAA6UtN2JndgZ9cDNOpCqkYYZHoaQKoGFGB6CnUlGKWk4rjtY1O5ubuSJXKwxuVVVJAOOMn1pml6pc2dzGN5aJ2CujEkYJxkehrsZ5kt4WmkOERck1zM3im9aQmFERM8BgWOPc5FbOkasmpwkkBJU4dBz16Ee1Qaxrn9nsIIVEkzDJ3Zwo7ZxVKy8UTNMsd4qBGIG9cjb7kc8V0ikEZBzVe61C0shm5lVM9AeWP4DmktNSs73ItpVcjqvRh+Bq1SEgDJOB70DFLUcsUUylJVDqeqsAR+tMgs7S2OYIkjJ7qADU9Zup6JbaiwlYmOUDG9ecjsCO9VrHw1b20qzTSGYqcquAq59T1zW0elcZq2mT2d05VGaF2LI4BI55wcd6do2mT3V3HI6MsMbBmYjAJHIAzXXTIXidF4LIwB+oxXAPG8TtFICrISCD14rQ8PwSTanEyg7YsszDoODgfjXT6tLJDp08kXDLGcEdR2zXD1s+F5JFvniB+R4yWHbIxg1sajodrqL+aSYpcYLrg59Mio7Dw9a2MonZmmkXlSwAUH1x60zVPEK2Mpt7dBLIPvkkhVPp0o0rxCt9L9nuEEUjfcwSVY+lbNQXdla3sfl3KbwOQehH0NVLbQNNtpRKqF2ByN53AH1xVjU7d7mwngj+86Hb7kc4rhmVkYq42svBB4INbnha2kNzJdkERqhQHsSeo/SpvFN1KgitUYqsgZ3xxnHAH0rnRwQRwR0I4Ndnod1JdadHJMcuCUJ7nbwDVPUvEgtZjb2qCVkOHdiQoPoMdam0nXk1CTyJVEUvVRnIYDrjitbtWPrOhi/f7TA2yYDBB+62On0NUbLwxO0oa9IWNTnapBLfj2rZ1aB5dMnhhHzeXwo9Bg4/IVxNbXhaGRruScAhFj2k9iSRx+lWPEeqXEMws7ZzGAoaRl4Y56DPasa31K+tZBLHMx5yVYllPsQa686jCmnrfyfKhjD49z2H41gP4oumfIhi2A8K2Sfzrf02/i1G2E0fykHa6f3T6VV1zV205EjhAM0mSM8hR64rFh8SanHIGkZZVzyhAHHsRiuqt7hLmBLiM/LIoYVzmo+I7oztHZMI40JUNgMzY781Y0XXp7i4W0vNpL/ckA2nPoccVoaxqn9m24ZQGlkOEU9Pc1z6eI9UWTezqwzyhUY/TmuosLxL61S5QY3D5h1wR1FZeua7NZzfZLTG8AF3IzjPQAdKoWXiS9jmUXZEsTEBjgKw9xiupMiCPzSQEC7t3bHXNc3c+Kp/NItI08sHAL5JPv2rU0fWV1NWR1EcyclQcgj1FSatqiaZAHwHkc4ROmfUn2rBPifUic4jH/AT/AI0azo1zDdPPbxtJFKS3yjJUnqCBTNJ0a6uLlJJ42jhQhmLDbnHIAzg10OtQyXGmTRxAltoIA6nByRXFVveFIJPOmuMER7AgPYnOap+IYZItTkdwdsoDIT0IxggfSs1UeRhGgLMxwoHUk139shjgjjbkqiqfqBXE6nLJNfzvKct5jKPYA4AqO0lkguopYSQ6yLjHfJ6V3rMFQsegGT+FcNfahcX07SSudu47EBIUDtxVvQdRnt7yO3LloZW2lWOQCehFdcWCqWY4AGSa5668VMsxS0iV41ON7E8/hxWjpOsR6mjAr5cycsmc8eorRJqjca3p1tJ5Ukw3D7wUFsfXANWba6guoxLbuJEPcf1qakOKMClqrc6bY3bb7iFXYfxHg/mKkt7a3tU8u3jWNfRRjNVrvVdMhLW9zKuSCGTBbg9QcA1kf8I7bXf77TroGEnoRu2+3UVKZLLw0nlxj7RdSgFsnbgduxwKk0/xMlzMIbqMQ7zhWBJXPYHitzIxXB3ySR3s6S53iVic9eTkGksY5JbyBIs7jKuMexyTXXazftp9mZYwDI7bUzyMnvXKnVNRMnmfaJN2fXj8uldPoepPqFqWlx5sbbXxxnuDV+WaKFd0rqi9MsQB+tQeTpt8fN2RTkfxYVjVlURFCoAqjoBwBVDWNKXUoV2nbLHko3bnqDWBF4c1KSXZIgjTPLkg8fTNdPbWkdnarbQ9EUgE9ST1P51w0qPHK6SAhldg2euc1a0iOSTUrcR5ysgY47AdTXV6pqA060afAZydqKeMk1zP/CQar5m/zR1+7tG36etdLpOojUbUTEBXU7XUc4NXTjvVGfRtNuZPNkhUsTkkZXP1wRVuG3ht4xFAgjQdFXgVg+JNLnllF5bIZPl2yKoyRjoaxbbT7y6lEUcT8nBYggAdzziuh1uzaPRUghyy25QnHcDgn9a5auk8KQyLDNMwIR2UL6HGcn9ai8U2spljvFBKbNjEdFIOR/OsBQXIVAWYnAA5Jrt9MtXttOit5OGCfN7FsnH61xt3bS2lw8EoKlWOCe47EVb0O1kudQidQdkTb3bsMdBWt4ptZZYYrmMFhEWDgc4BxzXMjk4HJPpXZaBayWunIkoKu7M5U9RnoKwfEVrLDqDzkHy5sMrds4wRWdBBJcyrBCCzuQAB/Ou1vLZ20uS2i5byNg9SQP8A61cPgg4IwRwRWx4XhkfUDMAdkcbBj2yegqXxZ/x9Qf8AXJv51hV3s95a25AnlSMnoGIBqSKaKZQ8Tq6noykEU6qkuk6bPIZZLdGY8k4xn64xVmOKOJQkahFHAVRgCmXFpb3SeXcRrIvowz+VRW2l2Fo/mQQqr/3uSf1zVqsfVPD0d7KbiB/Kkb7wxlWPr2waZpvhxLWZbi5fzXQ5VQMKD6nk5raIBXB5zXIalod3bXDfZ4mlhY5UqNxGexxVrQtFuBcrd3aGNYzlFbgsfX2xW7qMcktjPHF95omAx64rhf0xWt4ZjkbUvMX7scbbz254Aro9Ukki0+eSI4dYjgjr9a4atjwvJIuoNEM7HjYsO3GMGuh1O9FhZyXGAWAAUHoWPArkX1fU3k8w3Dg+i/Ko/DpXR6DqkmoQsk+PNiIyRxkHoa0p54raJppmCIoyWNZK+KLIy7CrBM48z+uMZq/dXX/EvlurZg37lmRhyOnWuGJLEsTkk5JPUmtXw1LImoiJSdkiNvHbjkGoddWRdVn8zPzEFc/3cDFUFDMQq8sSAAOue1egQBlhQPywRQfrgZqveaZY35DXEYLDjcPlb8xRZ6XZWJLW8eGPBcnc2PTJqDXrCS+stsQ3SRtvVfXsRXIGGYN5ZjYPnG3ad1dZ4fsJbK0LTgrJM24qeoA4ArndXupbu+lMhJVHKIvYAcVFYXUtndRywkj51DAdGBPINd0XVFLMcADJJ4AFY03iq1jlKRRtKgON4O0H6DFalne299EJrdty9D6g+hqc1SvNIsL5988eX6blJVvxx1qSz02zsARbR7SerH5mP4mqXiS0lurINECzQvv2jkkYwa5HPOD1rrPDVpLbWTSSgq0z7gp6hQMA1iavqVxd3UibysMblUQEgccZPqaTStSuLO6jAcmJ2CuhJK4PGfY12mcDJrPk1/S45PLMwJzglQzKPxAq7DNFOgkhYOjdGU5Bp5AIwehqi2iaW0nmG3XOc4GQv5ZxV1ESNQiAKoGABwBSsoYEMAQeoPIqKOztYW3xQojeqqAamqKW3gnGJo1kA6bgG/nTo4Y4V2RKqL6KAB+lOIBGD3qFbK0R/MSGNX/vBQD/ACqakkjjlXZIoZT1DAEfrTIrW3gz5Eax567QBUmKp3GkadcyebNApc9SMqT9cEVYgt4bZBHAgjQdlGBVTV9Kj1OIAnZKmSjdevUH2rnj4b1QEgIpHruX/Gs+aaS4laaZizuckmr/AIeuZYdRjhQnZMSrr26Eg10WsaidOs/NQAyOdiA9M+v4Vy/9s6pv8z7S+c9ONv5dK6jRdROo2nmSACRG2uB0z2P41nar4jlguGtrIL+7OGkb5ue4A4pdJ8RS3FwttehQXOEdfl59COa3ycVUk1bToX8qS4RXBwRnOPrirSSJIoeNgysMgg5Bp1JxRQRmqFxoem3Uhlliw56lSVz9cVZtrO3s4/Kt0CL7dT7k96ldFdSjDKsCCD0INc/ceFVMha2m2ITnYw3Y9gcitLS9Ig0xWKEvI/3nPHHoPQUutWb3tg8UfMgw6D1K9q4xo5Eby3RlcHG0gg103hqwltoZLidSjTYCqeDtHem+LDILeALnYZDu9MgcVzNdT4YDvpzq4ynmsFB6YIGR+dQXfhUNIWtJdqk52MM4+hyK0NJ0aHTAX3eZK4wXIxgegqxe6daX6hblNxH3WHysPoRUFpoen2UgmiQs46M53Y+naqPiTUp7cpaW7bC67nYcNjoBXPw3l1byCSKV1YHPUkH6+tdrp12b2ziuSMF1+YD1HBqC812wspDE7b3H3lXJx9Tip7K/tL9S9u4Yj7wPDD86skcVz2seH5ZZmurEbi5y8ZIHPcjmo9K8OzidZ74bFjIYR5BJI6ZwelafiDzBpU2zP8O7H93IzXHVu+FPM8+4xny9i59N2eP0qbX9YuLeYWdq2whQZHH3uegHpWXa65qNtIHaVpUz8ySHcCO/PUV2MMqzRJKv3XUMPoeaZNeWsBAnlSMnoGYA0iQ2UpE8aRvnkOoU/rU+K5PWNFuorl5raNpYZCX+UZKk8kY60mk6JdT3KS3MbRQxsGO4YLEcgAHmtrxDJJDpchjJBYqrEdQpPNcfXQeE5JC88OT5YCsB2BJIrdvLqKzt3uJThUH5nsK5tvFN8ZNyRxhM/dOScfXNb+majHqNsJk+VgcOnXaaj1nUv7Ntg6ANK52oD09z+Fc4viHVVk8wyhhn7pUbfpXUaderf2qXKjBPDL1ww6isjUvEskU7Q2SqVQ4MjZOSOuBxU+j6+b2X7NdKqSEfIy5Ab2x61pX15HY2z3EvReg7k9hXOnxTf+ZuEcYTP3TnOPrmug06/j1C2WePg9HXurelUtZ13+z3FvbqrzEZbd0UHp071SsfE8zTrHeqgRjjeuV257nrXQXFxFbQNcSnCIuSa5qTxTemTMUcapnhTljj65Fbmk6mmpwbwNkicOnXHofpUmoX0dhbPcSc44VehZj0Fc23ifUixKiNQeg25x+tTX/hm4WUtY4eNjkKSFK+3J5q7ouhGycXVyQZgCFUdFz1Oe5qbxDYyXlkDCC0kLbwo6kdCK5HY+7ZtO7ptwc/lXW+HrGWzsi0wKvM24qeoAGBXM6hbyW15NFICDvYgnuCcg0umW8lzfQxxgkiRWYjsAck11euzyW+mTPEcMQFz3AY4Jri63/Ck8vmTW+SYwgcDsDnHH1rW1nUDp9oZY8GRm2Jnpk965Q6tqRfzPtMm7OevH5dK6jRNSfUbUtNjzY22vjgHuDVy7uobOFp522oo/XsBWEPFn7zBt/3eeu75sevSt21uYruFZ4W3Iw4P8xUuaassbMVVlYjqAQTT6KaUQnJAJ9e9LUV1bQ3cLQTruRuo/qKyB4UtA+4yyFP7nGfzxWzBBHbRLDCoVEGABTzXNaj4luFuGhsdqohI3kbixHXrxirGja/Jdzi1vAodh8jrxkjsRW7WJ4i0qW7CXVsC8iDayDqV65rAh0y/nkESQOCTgllKge5JxXXxWxsNN8iHloomwfVsE5/OuHJLEsxyScknrmtDQGkXVYRHnDbg4H93Ga6XVdTj02AORvd+ETOMn1+lYsXiq7EgM0SMmeQuQwH5mukt547mFJ4jlHAINPdVdSjgMGGCDyCKx5PC9hJJvRpI17opBH4ZBrSs7K3sYfJt12rnJ7kn1JrnvEmnzLdfbY0Zo5FG8gZ2kcfyrJtrWe8lEMCFmJwSBwB6mu1b/QNOOz5vIg499orhpJHmdpZWLO5yWPXmtXw3czRX4tlOY5g25ewIGQa6e7vLeyiM1w2xRwPUn0ArOg8SWE0ojbMQPAZs4/lxWupBGR0pk8EVzE0My7kcYYe1YEnhI7/AN1cYTPAZcsB+BGa19O06DTofKhySxy7t95jVXxJBJNpxMYJ8t1dgOeBwT+tcjXS+FIZFhmnYELIyhffGcn9af4otJZreOeIFvJJ3gc8Hv8ApXLjk4HJPauw0KzlttNCSgq8pZyDwRngVyVxFJBO8MoIZGIIP1q1osMk+pQeWDhHDsR2Arf8TQyS6eHjBPlyBmA9MEZrk66fwrDIlrLK4IWRxtz3AHWsrxDDJFqcjuDtlwynsRgCs6ON5XWKMFmYgADrk112sWsr6MYUBZ40jJA6nbjNchXQ+E4ZA09wQQhAQHsSDk1b8TW8k1gHjBbypA7Ac8YIJ/WuSyPWtifxPqDykwbEjz8qlcnHvzW1ourLqUbLIAs8YG9R0IPcVflmhhQyTOqKOpYgCoYLzT7l/wBxJHI49Mbv8as1DcWlrdALcRLIB03DJH40tvaW1qpFvEsYPXaME0txbx3MLQSjcjjBFczN4Wv1lKwMjR54ZiQce/FbekaUmmwkZ3SvgyP246AdOKj1+xlvrLbCN0kbb1X17EVyJilD+WUYPnG3B3Z+mK6vw9YS2dozzrtkmYMVPUAcDNQ+K1kNrCy/cWX5/wARxXMV1HhVZFsZGb7jSnZ+AANR+J72aIR2kTFBIpaQjgkDgDNc4jvGweNijA5DKcGu10e7e9sIp5OXIKsemSpxmquua02nkQW+DMwySeQo9frWXaeJr6OYfayJIifmwoDAeoxiupikWVFkQ5VgCp9QeRT6zbvX9PtJDEzNI68MIxuA/HgVYstStL9S1s+Sv3lPDD8KsONylfUEfnXA3MEltO8EwKurEHPf0NWtEt5LjUoSgO2Jw7sOgArqtR1CPTrczycknCKOpaufXxTf+budIzHnlQDnH1zXSWV3DfW63EJyrdj1BHUGpzisS+8MwXEhltn8kscsvVfw44q3pejW+m5dcySsMF29PQelZfiyGTzILjB8sKUJ7A5zWBXZaFDLBpcSyjBO5sHqAxyK5/VdXurq6dIpWSFGKoqnbnHBJxT9G1e5guo4J5GeGRgpDfMVJ6EH611xYAZJxjrWdJr+lpIY2mz2JVSy/mBV2B7eVBJAVZG5DLjBp7qrqUYZDAgj1Brlbzw1exzN9kUSQk/J8wDAehzitLQ9EexY3N1gzEYVVOQoPX8aoeKmkN3EpzsEWV9M55rErtNEaQ6XbmTOdnGeuMnH6Vlal4knWdobHaFQkF2G4kjrj2qfRtfku5ha3m0O33GUYBPoeetbooIzVJtG0x5PMa3TcTnuB+WcVcVFRQqAKo4AHAFLgVGLW1V/MWJA/wDeCgH+VSYFV7rTrO8INxCrkdGPB/Mc062s7a0XZbxrGD129T9amIBGCMg9qpHRtMMnmG3TOc98flnFXVVVAVQABwAOAKiuLW3uk8u4jWRfRhUdtpljaNvt4VRv73U/mc1ZqnJo+myyea9uhYnJxkZ/AECrUcaRIEjUIqjAUDAFOIBqo2k6c7FmtoySck4xXDkEEg8EcEHg1u+FbaUzy3RBEYTYD2JJB/pVbxHcSS6i0LE7IQoVe3IyTWYkjxOJY2KuhyrDggiu2mv/ALPpn26Qc+UrY9WYDA/OuTl1fUpZDIbh1JOcKdqj2wK6Dw/qst8jw3B3SxYO7GNyn196u6lqdvpsQeUks2QiD7x/+tWVB4qRpdtzFsjJ+8vJH15rfR0dFdDuVgCCOhBqnfaxY2D+XO5L4zsQbmA9/SqqeJNKdwDvTP8AEy8D8s1qxujoHQhlYZBHIIpl19nMLi62+URht/C4rGg0vw7cTYhl3nP+r38f0NbkUaQoI4lCoowqjgAVl69pT6hGskH+uizgE43Keo+vpWBFoeqSyCPyGTPVnwFH6111haLZWsdsnRByfUnkmub8T20sd99pI/dyooDdgRwRWQiPIwjjBZ2OFA5JNd3Ywtb2kML/AHo41U/UDmnXRdbaUx/fEblcdc44rgeTyep5P1rR8PNINViEfQhg/wDu4rqb3UbSwUG5k2k9FHLH6CqsV5o2sOIyFkcDhZFw34ZrQht4LdNkEaxr6KAKxfFcEjwQzICViY78dt3Q1zFdd4agkh07dICvmyF1B9OAD+lR61rr2Ti2tQDNgF2YZC56Dr1qnYeJrjzlS+2tGxxuUYK57/SumByM9qjlWGZTDKFcMOUbBz+FVYtG0yKTzUt13A5GckD8CcVeIGK4vVNKubO5crGzQsxZHALDB5wcVJoul3FzdxzPGyQxMHZmG3JHIAz15rd8RSSR6W/l5BZlViOOCea4+uh8JySEzxEnyxtYDsGPX9Ktar4gjspDbwL5kq/ez9xfbqOabpniKO8lFvcqIpHOFI+4T6detbQIqrf6fb6jGI7gHg5Vl4YGs2DwtbJJumkaRAeF4GfrxWz5YWPy1G0BdoA4AHSuDuYJLad4JgVZWI57jPBq1otvJcajDsBIjcO57ADnmu1FVNS1CLTrczScknCKOpNc+vim/Em51jKZ5UA9PrmulsryK+t1uIT8rdj1B7g0l5e29jF51w+1c4A6kn0AqhD4l06WQRnfHk4DOBt/QnFawIIBByD3rD1fxC1pKbazAaRfvswyAfQc1HpfiSSadbe+CjecK6jAyegPNb5YKpZjgAZJPTFZUvibTo5Cg3uAcFlHy/qRWhaXcF5EJrdw6nj0IPoRVPWNYXTUCoN8zjKqegHqaybbxTdrKPtaq0RPzbBhh7jmulSWOSITIwKMu4N2x1zWJdeKYo5SltH5ig4LHgH6c1o6ZqtvqSEx5V1++jdR7/SruQKqtq2moxVrmMEHBG4U6XTrGd/MmgR3/vEDNToiRqEjUKo4AAwBWRrWiHUGFxbELOBghuFYDp+NULLwxcmZWvdqxKclVbLN7dK29Ssjd6fJaxjDbRsHQZXkCuLkgmhcxSxsrg4KkHNdF4Z0+aASXc6lPMUKgPBx1JxVXxUkgu4pCDsMWAe2QST/ADrErtdESSPTLdJchtmcHrgkkfpXH3bSPdTNLkuZX3Z65yairq/DDSHTiHztWVgn04/rWd4puJWvEtiT5aRhgvYk55rFBKkMpwQcgjqDXdaZM9xYQTSffeMFj6npmrDMi/eIH1OKUYPSlrH8Rah9jgWBArSTZ+8AwCjqcGuatr65s5fOgYK3fgYPt0rtNPvEvbNLocbh8w6YI61E2saYsnltcpuzjuR+eMVSu/DlneP9otnMe/5iFwUOe44NXNN0i200Ex5eRhhnbr9B0wK5fWXkfU7gyZyr7Rnso6VUiZ45EeMkOrAqR1zniu/DhYw8hC/KCxPAHrVT+1tKlcwm4jYt8pB+6fbOMUqaRpYfzlt485yDjI/LpVzAA4rjdfgkh1KWRwdsuGRux4AIqhFDJPIsMSlncgAD3rrtXupdO0seUcSEJErdcHHJ/SuQZ3ZvMZmLk5LEkt+ddT4av5bqB4Z2LtCQAx6lT0yfwq/f6la6ega4bBb7qjljVS18RafcyCJt0TMcKXACn8QTWqMGo7iCK5iaGZdyOMMK5+TwpJ5v7mYCIn+LO8D8BitrT9Ph06DyYQTk5ZjyzGuO1GOSK+nSUEN5rHnuCcg0yzjklu4Y4slzIuMdsEHNdrqF2LGzkuW5Kj5R6seBXISatqUsnmNcOpznCnao+gFdDoGqS38bxXBzLFj5sY3Keh+taskkcalpGCqOpY4FVGbSdRbYxhuGHAGQW/xqzDb29smyBFjX0UYpjahZI/lNPGH9CwzWR4pheW3huI/mSNjuI5wGAwf0rmq67w1BJDp2ZAV8xy6g9cYAz+lZnioyfbIgfueVlfTOeaxK7TRDIdLtzJnOzjPXGTj9K5bVoJLfUJ1kBG6QupPcHkGobOCS4uY4ogSzOOnbByTXW68ZBpU3l56KGx/dyM1xtbvhMyfaJxzs8tSfTdnj9KZ4pgkW8S4IPlvGFB7AjPFYoBJwBknoBXXi2ni8P/ZsHzRbEY7564/KuQrX8LpIdSLrnYsTbz256Vq+JriWGwCxEr5sgRiOuMEkVyWK/9k=</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>0</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>~1</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>~10</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>&gt; 50</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 2 - Structure of Materials/MRE Questions/2.10 Relationship between Crystal Structure and Strength</text>

    </category>
  </question>

<!-- question: 795453  -->
  <question type="multichoice">
    <name>
      <text>2.10.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of the following crystal structures have <strong>close-packed planes</strong> (select all that apply)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>FCC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>BCC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>HCP</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795456  -->
  <question type="multichoice">
    <name>
      <text>2.10.3 (copy)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of the following crystal structures have <strong>close-packed directions </strong>(select all that apply)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p>FCC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p>BCC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p>HCP</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795525  -->
  <question type="multichoice">
    <name>
      <text>2.14.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>In cubic crystals, a <strong>family</strong> of crystallographic planes or vectors must have the same (select all that apply):</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Indices</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>Order of Indices</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>Signs of Indices</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 2 - Structure of Materials/MRE Questions/2.5 Grain Size Strengthening</text>

    </category>
  </question>

<!-- question: 783684  -->
  <question type="multichoice">
    <name>
      <text>2.5.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The Hall-Petch Equation is shown below:</p>
<p>σ<sub>y</sub> = σ<sub><span>o</span></sub> + k<sub>y</sub>d<sup>-1/2</sup></p>
<p>Which of the following terms in the equation represent material constants--values that could be looked up for a given material (select all that apply)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>σ<sub><span>y</span></sub> </p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>σ<sub>0</sub><span></span></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>d</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>k<sub>y</sub></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 2 - Structure of Materials/MRE Questions/2.7 Precipitation Hardening</text>

    </category>
  </question>

<!-- question: 795390  -->
  <question type="multichoice">
    <name>
      <text>2.7.4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider the precipitation hardening plot of a 2014 aluminum alloy.  If one were to first solution heat treat the alloy, quench it, and then precipitation heat treat it at 300°F, how long should the precipitation heat treatment last to reach peak strength?</p>
<p><img src="@@PLUGINFILE@@/5.jpg" width="543" height="438" alt="Precipitation Hardening Plot" title="Precipitation Hardening Plot" /></p>]]></text>
<file name="5.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>~1 minute</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>~1 hour</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>~1 day</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>~1 week</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 2 - Structure of Materials/MRE Questions/2.8 Recovery, Recrystallization, and Grain Growth</text>

    </category>
  </question>

<!-- question: 795402  -->
  <question type="multichoice">
    <name>
      <text>2.8.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of the following method names are <strong>NOT </strong>synonyms to the others (e.g. which one is different)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Precipitation Hardening</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Strain Hardening</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Cold Working</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Work Hardening</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795405  -->
  <question type="multichoice">
    <name>
      <text>2.8.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of the following is <strong>NOT </strong>a step in the annealing process?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Strain Hardening</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Recovery</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Recrystallization</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Grain Growth</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 2 - Structure of Materials/MRE Questions/2.9 Metal Crystals Structures</text>

    </category>
  </question>

<!-- question: 795432  -->
  <question type="multichoice">
    <name>
      <text>2.9.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of the following is <strong>NOT</strong> a common crystal structure in metals?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>SCC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>FCC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>HCP</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>BCC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795435  -->
  <question type="multichoice">
    <name>
      <text>2.9.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The unit cell in the figure below is representative of which crystal structure?</p>
<p><img src="@@PLUGINFILE@@/6.jpg" width="332" height="346" alt="Unit Cell" title="Unit Cell" /></p>]]></text>
<file name="6.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>FCC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>BCC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>HCP</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795438  -->
  <question type="multichoice">
    <name>
      <text>2.9.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The unit cell shown in the figure below is representative of which crystal structure?</p>
<p><img src="@@PLUGINFILE@@/7.jpg" width="765" height="261" alt="Unit Cell" title="Unit Cell" /></p>]]></text>
<file name="7.jpg" path="/" encoding="base64">/9j/4AAQSkZJRgABAQEAlwCXAAD/4gxYSUNDX1BST0ZJTEUAAQEAAAxITGlubwIQAABtbnRyUkdCIFhZWiAHzgACAAkABgAxAABhY3NwTVNGVAAAAABJRUMgc1JHQgAAAAAAAAAAAAAAAQAA9tYAAQAAAADTLUhQICAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAABFjcHJ0AAABUAAAADNkZXNjAAABhAAAAGx3dHB0AAAB8AAAABRia3B0AAACBAAAABRyWFlaAAACGAAAABRnWFlaAAACLAAAABRiWFlaAAACQAAAABRkbW5kAAACVAAAAHBkbWRkAAACxAAAAIh2dWVkAAADTAAAAIZ2aWV3AAAD1AAAACRsdW1pAAAD+AAAABRtZWFzAAAEDAAAACR0ZWNoAAAEMAAAAAxyVFJDAAAEPAAACAxnVFJDAAAEPAAACAxiVFJDAAAEPAAACAx0ZXh0AAAAAENvcHlyaWdodCAoYykgMTk5OCBIZXdsZXR0LVBhY2thcmQgQ29tcGFueQAAZGVzYwAAAAAAAAASc1JHQiBJRUM2MTk2Ni0yLjEAAAAAAAAAAAAAABJzUkdCIElFQzYxOTY2LTIuMQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAWFlaIAAAAAAAAPNRAAEAAAABFsxYWVogAAAAAAAAAAAAAAAAAAAAAFhZWiAAAAAAAABvogAAOPUAAAOQWFlaIAAAAAAAAGKZAAC3hQAAGNpYWVogAAAAAAAAJKAAAA+EAAC2z2Rlc2MAAAAAAAAAFklFQyBodHRwOi8vd3d3LmllYy5jaAAAAAAAAAAAAAAAFklFQyBodHRwOi8vd3d3LmllYy5jaAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAABkZXNjAAAAAAAAAC5JRUMgNjE5NjYtMi4xIERlZmF1bHQgUkdCIGNvbG91ciBzcGFjZSAtIHNSR0IAAAAAAAAAAAAAAC5JRUMgNjE5NjYtMi4xIERlZmF1bHQgUkdCIGNvbG91ciBzcGFjZSAtIHNSR0IAAAAAAAAAAAAAAAAAAAAAAAAAAAAAZGVzYwAAAAAAAAAsUmVmZXJlbmNlIFZpZXdpbmcgQ29uZGl0aW9uIGluIElFQzYxOTY2LTIuMQAAAAAAAAAAAAAALFJlZmVyZW5jZSBWaWV3aW5nIENvbmRpdGlvbiBpbiBJRUM2MTk2Ni0yLjEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAHZpZXcAAAAAABOk/gAUXy4AEM8UAAPtzAAEEwsAA1yeAAAAAVhZWiAAAAAAAEwJVgBQAAAAVx/nbWVhcwAAAAAAAAABAAAAAAAAAAAAAAAAAAAAAAAAAo8AAAACc2lnIAAAAABDUlQgY3VydgAAAAAAAAQAAAAABQAKAA8AFAAZAB4AIwAoAC0AMgA3ADsAQABFAEoATwBUAFkAXgBjAGgAbQByAHcAfACBAIYAiwCQAJUAmgCfAKQAqQCuALIAtwC8AMEAxgDLANAA1QDbAOAA5QDrAPAA9gD7AQEBBwENARMBGQEfASUBKwEyATgBPgFFAUwBUgFZAWABZwFuAXUBfAGDAYsBkgGaAaEBqQGxAbkBwQHJAdEB2QHhAekB8gH6AgMCDAIUAh0CJgIvAjgCQQJLAlQCXQJnAnECegKEAo4CmAKiAqwCtgLBAssC1QLgAusC9QMAAwsDFgMhAy0DOANDA08DWgNmA3IDfgOKA5YDogOuA7oDxwPTA+AD7AP5BAYEEwQgBC0EOwRIBFUEYwRxBH4EjASaBKgEtgTEBNME4QTwBP4FDQUcBSsFOgVJBVgFZwV3BYYFlgWmBbUFxQXVBeUF9gYGBhYGJwY3BkgGWQZqBnsGjAadBq8GwAbRBuMG9QcHBxkHKwc9B08HYQd0B4YHmQesB78H0gflB/gICwgfCDIIRghaCG4IggiWCKoIvgjSCOcI+wkQCSUJOglPCWQJeQmPCaQJugnPCeUJ+woRCicKPQpUCmoKgQqYCq4KxQrcCvMLCwsiCzkLUQtpC4ALmAuwC8gL4Qv5DBIMKgxDDFwMdQyODKcMwAzZDPMNDQ0mDUANWg10DY4NqQ3DDd4N+A4TDi4OSQ5kDn8Omw62DtIO7g8JDyUPQQ9eD3oPlg+zD88P7BAJECYQQxBhEH4QmxC5ENcQ9RETETERTxFtEYwRqhHJEegSBxImEkUSZBKEEqMSwxLjEwMTIxNDE2MTgxOkE8UT5RQGFCcUSRRqFIsUrRTOFPAVEhU0FVYVeBWbFb0V4BYDFiYWSRZsFo8WshbWFvoXHRdBF2UXiReuF9IX9xgbGEAYZRiKGK8Y1Rj6GSAZRRlrGZEZtxndGgQaKhpRGncanhrFGuwbFBs7G2MbihuyG9ocAhwqHFIcexyjHMwc9R0eHUcdcB2ZHcMd7B4WHkAeah6UHr4e6R8THz4faR+UH78f6iAVIEEgbCCYIMQg8CEcIUghdSGhIc4h+yInIlUigiKvIt0jCiM4I2YjlCPCI/AkHyRNJHwkqyTaJQklOCVoJZclxyX3JicmVyaHJrcm6CcYJ0kneierJ9woDSg/KHEooijUKQYpOClrKZ0p0CoCKjUqaCqbKs8rAis2K2krnSvRLAUsOSxuLKIs1y0MLUEtdi2rLeEuFi5MLoIuty7uLyQvWi+RL8cv/jA1MGwwpDDbMRIxSjGCMbox8jIqMmMymzLUMw0zRjN/M7gz8TQrNGU0njTYNRM1TTWHNcI1/TY3NnI2rjbpNyQ3YDecN9c4FDhQOIw4yDkFOUI5fzm8Ofk6Njp0OrI67zstO2s7qjvoPCc8ZTykPOM9Ij1hPaE94D4gPmA+oD7gPyE/YT+iP+JAI0BkQKZA50EpQWpBrEHuQjBCckK1QvdDOkN9Q8BEA0RHRIpEzkUSRVVFmkXeRiJGZ0arRvBHNUd7R8BIBUhLSJFI10kdSWNJqUnwSjdKfUrESwxLU0uaS+JMKkxyTLpNAk1KTZNN3E4lTm5Ot08AT0lPk0/dUCdQcVC7UQZRUFGbUeZSMVJ8UsdTE1NfU6pT9lRCVI9U21UoVXVVwlYPVlxWqVb3V0RXklfgWC9YfVjLWRpZaVm4WgdaVlqmWvVbRVuVW+VcNVyGXNZdJ114XcleGl5sXr1fD19hX7NgBWBXYKpg/GFPYaJh9WJJYpxi8GNDY5dj62RAZJRk6WU9ZZJl52Y9ZpJm6Gc9Z5Nn6Wg/aJZo7GlDaZpp8WpIap9q92tPa6dr/2xXbK9tCG1gbbluEm5rbsRvHm94b9FwK3CGcOBxOnGVcfByS3KmcwFzXXO4dBR0cHTMdSh1hXXhdj52m3b4d1Z3s3gReG54zHkqeYl553pGeqV7BHtje8J8IXyBfOF9QX2hfgF+Yn7CfyN/hH/lgEeAqIEKgWuBzYIwgpKC9INXg7qEHYSAhOOFR4Wrhg6GcobXhzuHn4gEiGmIzokziZmJ/opkisqLMIuWi/yMY4zKjTGNmI3/jmaOzo82j56QBpBukNaRP5GokhGSepLjk02TtpQglIqU9JVflcmWNJaflwqXdZfgmEyYuJkkmZCZ/JpomtWbQpuvnByciZz3nWSd0p5Anq6fHZ+Ln/qgaaDYoUehtqImopajBqN2o+akVqTHpTilqaYapoum/adup+CoUqjEqTepqaocqo+rAqt1q+msXKzQrUStuK4trqGvFq+LsACwdbDqsWCx1rJLssKzOLOutCW0nLUTtYq2AbZ5tvC3aLfguFm40blKucK6O7q1uy67p7whvJu9Fb2Pvgq+hL7/v3q/9cBwwOzBZ8Hjwl/C28NYw9TEUcTOxUvFyMZGxsPHQce/yD3IvMk6ybnKOMq3yzbLtsw1zLXNNc21zjbOts83z7jQOdC60TzRvtI/0sHTRNPG1EnUy9VO1dHWVdbY11zX4Nhk2OjZbNnx2nba+9uA3AXcit0Q3ZbeHN6i3ynfr+A24L3hROHM4lPi2+Nj4+vkc+T85YTmDeaW5x/nqegy6LzpRunQ6lvq5etw6/vshu0R7ZzuKO6070DvzPBY8OXxcvH/8ozzGfOn9DT0wvVQ9d72bfb794r4Gfio+Tj5x/pX+uf7d/wH/Jj9Kf26/kv+3P9t////7gAOQWRvYmUAZAAAAAAB/9sAQwAMCAgICAgMCAgMEAsLCwwPDg0NDhQSDg4TExIXFBIUFBobFxQUGx4eJxsUJCcnJyckMjU1NTI7Ozs7Ozs7Ozs7/9sAQwENCwsOCw4RDw8SGBERERIXGxgUFBceFxggGBceJR4eHh4eHiUjKCgoKCgjLDAwMDAsNzs7Ozc7Ozs7Ozs7Ozs7/9sAQwINCwsOCw4RDw8SGBERERIXGxgUFBceFxggGBceJR4eHh4eHiUjKCgoKCgjLDAwMDAsNzs7Ozc7Ozs7Ozs7Ozs7/8AAEQgBBQL9AwAiAAERAQIRAv/EAB8AAAEFAQEBAQEBAAAAAAAAAAABAgMEBQYHCAkKC//EALUQAAIBAwMCBAMFBQQEAAABfQECAwAEEQUSITFBBhNRYQcicRQygZGhCCNCscEVUtHwJDNicoIJChYXGBkaJSYnKCkqNDU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6g4SFhoeIiYqSk5SVlpeYmZqio6Slpqeoqaqys7S1tre4ubrCw8TFxsfIycrS09TV1tfY2drh4uPk5ebn6Onq8fLz9PX29/j5+v/EAB8BAAMBAQEBAQEBAQEAAAAAAAABAgMEBQYHCAkKC//EALURAAIBAgQEAwQHBQQEAAECdwABAgMRBAUhMQYSQVEHYXETIjKBCBRCkaGxwQkjM1LwFWJy0QoWJDThJfEXGBkaJicoKSo1Njc4OTpDREVGR0hJSlNUVVZXWFlaY2RlZmdoaWpzdHV2d3h5eoKDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uLj5OXm5+jp6vLz9PX29/j5+v/aAAwDAAABEQIRAD8A9VooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKjuLiG0gkublxHFCjPI7dFVRkn8q51vGfmEPZWEksJ5WSV0gLDsVXDn/AL6xTjFy2V/QTko7ux01FZekeILPV3kt0V4LqFQ8lvKBvCtwGBUsrLnuD9cVqUmmtGNO4UUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFISAMngDqTXOSeNIJDnTLR7uLJAndlgibBwSuQzke5UCnGLk7JX9BNqOrdjpKKxtL8T2mo3K2EsUlpdsjOkUm1lkVfvFGUkHHcHB9q2aGmnZ6MaaeqCiiikAUUUUAFFFFABRRRQAUUUUAFFFZ9xqTZKWqhiOC7dPwFNRcthNpFyaaOBDJIcDsO5PoKzJ7u8mJMRMSdgMZ/PFU7u4vZCGkfO3OBgADP4U2DWVj/dXiAA8CRe31H+FbRptK9rszlO7tshJbzUYDuSd8js3zD8jmtDS9cju3FrcDy5/4T/C/09D7VQvCpzisaYuJVMWfMDgpjruB4/WtFTjUW1n3Ic3B9/I76oLm6jtlG75mb7qjqf8A61UTqd1JGvloqNtG4n5vmxzjt1rOubi88zzncM2McgYwPpisI0m3qaynZaFye5v5MsHKDsq8Y/HrVJtR1G2bcsxYA8q/zA/nzUtvq8U2Le4Ty5DwrDlGPp7Gq94Rzitoxs7OKM27q6Zt6Zq8GogoB5cyDLRk549Qe4q/XC2cs0OpQywDLK+SPVejD8q6WbUbt8+QBGvbI3N+vFZ1KNpe7syoVLrXdFu6vVgPloN8hHTsPc1mTz6g3zGVh/u/KP0qnJc3UUjSkhixydw4P5YqzDqcF4pjK+XMoyVzkEeoNUqfKr2v3YOfNpexAmr6haSAu5mQdUfGT+OCa3bDULfUYfNgPIOHQ/eU+hrmrzHNM0K5lttRZ0XdGyFZR091/WqnSUotpWaJjNxlZ6pnZVRur8qxithuccFv4Qf6mqs1/fPkoVjHoBk/mc1mi8uLRs4V1HUNx+orKFK+9n5Fynb/ADLU81/94zOD7HaP0qKDXbu0kxc5ni7jgOPcHHP41ML63vYi0QKMuA6HqD/UVlXmOa1jFS0lEiUmtUzr7a5hu4Vngbejjg/zB96kJAGTwK5bw7eT2yzoE3xMQU5xh+h/DFXrq7vpUZSwVWGCqgfzOTWUqLUmr6dy41LxT6lq41CWTKWnAH/LQ85+grOmnv0589wfrxUMepTWjfvUEqdx91vwPSrMtzBdQiaE/Kex4IPcGtFDl6adyXLm669hLPxDJA/l6h86E/60AAr9QByK31dXUOhDKwBBHIIPQ1xF3jmtLRNcW1sRbzjd5bsEP+ycED8yaKlG65orXqhQqWdpPTudPRRRXMbhRRRQAUUUhIUEk4AGSTwKAFqpfapYaaE+2TCNpSRGgDPI+Ou1FDMcd8Dis658QSXRMOhIswBIa+lz9kUjrswQZT/ukL/tdqq2djHaF5md7i5l/wBbczENM/cLnso7KOBVxg5eSJckjR/4SbR/+ek3/gPdf/GqP+Em0f8A56Tf+A91/wDGqr0VXsl3Fz+RY/4SbR/+ek3/AID3X/xqj/hJtH/56Tf+A91/8aqvRzR7Jdw5yx/wk2j/APPSb/wHuv8A41R/wk2j/wDPSb/wHuv/AI1Wfd6jYWAze3MUHoJGCsfoM5P4CsW88a2MWVsYZbpuzMPs8X5sN/5LTjQcnaN2/JXJlWjBXk1FebsdX/wkuj/89Jv/AAGuv/jVS6Zruk6y0yabcLO1uQJVAZWUtnGQyqf4TXlup65qmrHbcy+VD/z725ZI2Ho5yS/6D2rU+H1yLXxELcDCXdpJGAOBuiKyL+m6tJ4OdOnKctLW067mMMdTqVY0463v72y0R6bRRUF9eQafaS3tySIoELtgZY46ADuSeAPWuU6xbq7trKBrm8lSGJPvO5Cr7Dnv6CqH/CTaP/z0m/8AAe6/+NVmRwXF5dDVdUANxj9xb53RWq+i56yEH5n/AAHFW81oqd1roQ59ix/wk2j/APPSb/wHuv8A41R/wk2j/wDPSb/wHuv/AI1Vein7Jdw5/Isf8JNo/wDz0m/8B7r/AONUf8JNo/8Az0m/8B7r/wCNVXqK6u7axhNxdyrFGDjcx6k9AB1J9AOaPZLuHP5F3/hJtH/56Tf+A11/8aqTT/EGkapdSWVjcebPCpaSMpIjKAQOdyr3I4rkb3Ub7VVMMO+wtG6vkreSD2wf3an8W+lXPCkMUGuiKFBGi6dLhVGB/rYaJUXGLl0QlVTkonZ0UUVkaBRRRQAUUUUAFFFFABRRRQAUUVQ1XXNN0dV+2y4llOIbeMGW4lPokags35UAY/jSRnfT7Bj+5mllmlXs5gUFFPqNzBsewrHrT1Cx8SeJBFd+RDpkVo5mtbe4PmXczFSm2QoSsSlWPA3HOM9MVkTSS2riK9tri2lZtgRopH3NgnCtGro/AP3Sa68NOKi02k79Tnrxk2mldW6CS3DWMtvqUYYyWtzEQEG52R3WOSMDvuVsY9cV1P8AwlEf/QM1T/wElrJ0bRb3UL2C7uoXtrO1lWZRMNk00ifcGw8qgPzZbBJAwO9djWWIlGU7x7bmlGLjHXuYn/CUR/8AQM1T/wABJKP+Eoj/AOgZqn/gJJW3RWJoYn/CUR/9AzVP/ASSj/hKI/8AoGap/wCAklbdFAGJ/wAJRH/0DNU/8BJKP+Eoj/6Bmqf+AklbdFAGJ/wlEf8A0DNU/wDASSj/AISiP/oGap/4CSVt0UAYn/CUR/8AQM1T/wABJKP+Eoj/AOgZqn/gJJW3RQBif8JRH/0DNU/8BJKP+Eoj/wCgZqn/AICSVt0UAYn/AAlEf/QM1T/wEko/4SiP/oGap/4CSVt1U1LVdO0iD7TqU6W8ZOF3H5mP91VGWY+wBNAHNeI/EH26xTT47S+tVvLmKGWS4geBDGcs6bj3YLtx3BNZ/AGBwAMADgVr36a54sg8iC3Gk2AdJUnvFLXkjRsHQrEGHlrkcljnHYVi3bXGm5GrW8lqVIUyBXltiSQAVkVSuCSMA4PbGa6cNOMU03Z36mFeMm00roiv9yWklxGdktspuIXHVZIgXUj8sH2OK9Egk82GOUjG9FbHpkA1xNno17rbrC0MltYllNxNMjRM6AgmJEYBjuxgsQABnqa7npU4iUZSVtbLcqjFxi76XewtFFFYGoUUUUAFFFFABRRTXdI1LuQqjqTQA6oLm7ith83zMeijqaqTasw/494sj+8/H6CsuS/lWZppkD7jk4JGPYZzWkaTe5EppFu51C+kVlG1FYY+Uc4+pqlBqRtnAuUDR9yo+Yfriri3dpdxEwnDAfMjcMP/AK1Zd4BzW0EtmrGcm907mlPLbzxiWBgyN0IrFvMc02xklE7QxgsrjJ9AR3q1Jp7uMuT9BVpKDtchtzWxHYJcXEAVs7VJCk9x7VN9j8h/NUfMOhPNTRXwtSFliyg4+TggfQ1ckmtrmLzbdty/kQfQjtUuTvtoylFW31RWttVjiby71MKeA6jp9R/hT7sxsNyEEEZBHIIrMvAOabp7Tyo8CglVPysegz1FPkXxLQXO/hepDd4GSKvQQ3FzCjTZUlRn1PvSNYFXWRzuKnOCOKtwanFC226jIX++nOPqKcpae7rYSjZ66FZYGtGLxD5j1Lc1dtdVt2HkXQEchOFYfcPsfQ065aGRBJEwZWGQw6GsW8A5qUvab7lN8mxp3oXnFY0zOkqtFneG+XHXNQza7FbwiBgZZl+Xavp2JPaqcWtX0c3npbxnHQNuOP1Fb06M7bffpc56mIpp2vr1sr2+46X7JJMN0mRkdBSIr2QPlAdcndzk1X0zxfYyMLfU4jaM3AlB3xZ9+AV/WtO8CEZUggjII5BHrWUlOD5Zq1/uNoThUXNCV7feSW+pWtyghceXPj7p+63+6f6VSvNvOKzbrg5U4IOQR1zVW88Qx4EcKGaXHzYOEB7885pwotv3dSZ1owXvuxZiaVbtPJBJY4IHcd60WsWkGZM/QdK52112/tXMgto33YzndnHpnP8ASui0rxRp2oEWtwptLluFVyGjY+gbA59iBV1adSOqjdLdrUilXpTfK5Wb2TTQqTS2QCoqlF/hI/rV9L60vI/3Xyuo+ZG6j39xVW9C81jyStBMsqdVP5+orJQU9dmbOTh6F+8xzVG2naKZkB+VxyPcdDUtzcBhn15qkMkl/wAq0jHTUiT10JrmXdwKu6XpM95bGVBxvI/ID/GotO0e8v5AVUrHnmRhhQPb1/CuytbaO0t0t4vuxrj3PqTWdaqoK0dy6dNzd3sTUUUVxnSFFFYV74gkn3W3h8JcShtsl3Jk2ceD8wyCDI/suQD1IoSvsGxoarq9jo9t9pvXxk7Y4lwZpW7Ii5G5vasOa4udYG7UZkt7VhkWMEgywP8Az2kBBb3RcDsS1Z2uaDf+IWgfUruEm2Eix7IMDEm3dnLt/cFY7/D+4A/cTWpP/TSJgP8Ax3Nb06cd5Oz7WuYzqTTtGN13vY69ZrKCNY1khijQBVUMiKo7ADIAFRPq+kR/6y/tlPoZo8/lurkV8H6rbHcba0uAP+eRCP8A+REUfrUgj+wYF7byWQzjfIgEX/fxN0f/AI9WyhB/bX3W/My9pPrTa+af5HQy+JNHT/VzG5Ppbo038hUI8TebxbafdH3nCW6/qzH9Kghi3AEcgjIPUGrSW3HSm6aW7GqjfQgk1fWH/wBXFbW49WMlyf0EIqlcXGrTf66+lA/uwhbdfzUb/wDx6tO4SG3TfcOkS/3pGCD8yRWVPq+jqSBcpJ/1yDS/+gK1VFU77X9WTNztvb00M2ayiLmRl3yf89HJkk/76Yk/rVOaLaavy6tp7fc81vpFJ/VRVKa9tHHG8fWOQf8AstddOajpsvuPPr03PW9397KxrW8JFh4o03b182UfgYZc1jme3Y4WRc+hOD+RxW94IhM3ii0IGRDFczH/AL48sf8AoyjEyToVGmnp+ZOEjJV6aaad+vkj1OszxLby3OhXiQDMqRedGvOGeEiZVOOxKYrSJAGTwB3qpPrGkW/Fze20XtJLGv8ANhXiHvHP6PrdjrlstxattkKhpLdiPOQn1Genoe9X6811K1trfVbmCyYTwRzs9rLBukAjf51CsmSCudvB7VoWV/rUSgJc32OytDJcjH/A4ZD+tdvs04qSnFprZuzONV3zuEqck090rx9bndUVyMniLWLWMyzzRIi4y91a3EKjPTJAUVLLqWuXEsdneSQwRTxPIJLLzEkcKUBTc5YqMPnK8+4qLO9t/mjXmVr/AKM1tR1uO0l+x2ifars9UBxHF6GVhkr7DGTWU0UtzKtzqEn2mZTlARthj/3EyQPqcn3p0MMVugihQIg5wPU9SfU+pNPraNNLV6sylUb20QVoeGf+RhP/AGDpf/RsNZ9aHhn/AJGE/wDYOl/9Gw0sR/Dfy/MdH418/wAjsKKKK4DrCiiigAoopGZUUu5CqoJJJwAB1JoAWisr/hKfDm/y/wC0rbOcbvMXZ/31nb+taisrqHQhlYAgg5BB6EUALTJpobeJp7h1iijBZ5HIRFA6kk4AFY1/4ni86TTtDibVdRXKmOHBt4W7GaXIRB7Z3e1RWnhqa+ZL3xZMNRuVO5bVcjToT22x4G8j+8+TQAxde1TxBI8HhmIQWqHa2rXSs0LdibdBjzP94kD61e03w3YWE/2+Yvf6gRhr26Ikm9wnAWNfZQK1QAoCqMADAA4ApaACsrW/+PjSP+wqn/oi4rVqnfiy82y+2Z3/AGsfZsbv9d5cuM4/2N3XigC5RRRQAUUUUAFFFFABRRRQAUUUUAFFZkvibw/BKYZNQtw6nDAOpAPoSMgfjWhDNDcRLNbussbjKOhDow9QRkGgB9IzBQWYgADJJ4AA71k6l4ksbGf7BbK+oaiR8tlagSSj0MhyFjX3YiqUGgalrQ+0eL5Q6bsppdszLZKO3m9Glb1ydvtQA6TxLdapdPp/haFbox8S6lNn+zoz3CsmTK4/ugge9WLLwxbpcLqGrzPq1+nKzXAHlRH/AKZRD5I/qAT71rxRRQRrDAixxoAqIgCqoHQADAAp9ABWB44/5Fub/r5sf/SmGt+sDxx/yLc3/XzY/wDpTDQBv0UUUAFFFFABRRRQAUUVV1G5NvB8hw7nap9PU/lTSu7A3YS61CK3OxQZH7gdB9TWVe6nPNgGMKinO0E8n34q1bQo45/M1XvIlXOK1gop2td9zOTbQtpeWlyDEf3coHCtjn6HvVW9RRnFZl2NpyOCOQR1qRb1p4A0hy44Y+pHetlC2q2Mue+jK7TPbTCWM4IOCPUdxV9oJbgbvug+o5qCwhWecyuMhD8ufX1roooEaPNFSfLbuEI3v2MW3Asc/JvJOWPQn9DWnDcWl3CTEcOv3kbAYe/0qveRqM4rGmd4JBLEdrKcg0uX2muzG3yehoXigZrPguJILjYmSsh2so7+hqeW6EsYf+8M1LpMCsfPYZZjhT6Cr+GLuT8UlYJLSWUZY7c+2akt5o7FQhi3KOpB+Y+prZ+zp5W7isq8RRms1Pn0exbjy6rcvF7W5gEsDbgeo/iB9COxrIvFAzVMXD2s4kQ4BOHHqKmupg2cGrjDlfkQ58y8yCPUVs1kWd8RAFhnsfQfX0rLuddeckW8JxzhnPP5Af1qrIzX94x6xoSqDt9a2LXS9yjC11ckKeslds4/aVKzag+WKdr7tmBBIkUm66VjuOS45P5V0tvpsU8CzQkOjDIZeRWfrENnp0PmXjLGG4UHlmPooHJP0rO0W71cXwtY7iTS7O6bAGyOSUtghSQ4YLk8HvSq1Ode5dyX2Vrp+gUaTpStUtyP7T0d3+Zo6jpyqDxTtO137NZPbXrFjbkCLu7Kf4eT2x+VRanZalGrNJq0sgUEnMUA6fRBWNaabe3T7zduCT12Rn/2WlGTqQ9+DaXXT/Mc4+zqp05xUmno09vkjTutXuLpGWGIxhuNxOW/kKr2MlvHIsdypTJxvP3fx6Yq9D4b1N1yuoSD/tnF/wDEVlavaS2Di2kv5J7lx8ltHHE0p9yAvA9zTVeEU1yNL1V/zB4arJqTmpNdGnb8jqv7JUxBwAQRkEcgj1rH1GxEZ3L8rLyCOCCKPBOqalDeT6Nqs2+MWnmwREKQjb/mGQM9O2cVf1Z0OcVFGpJy1TWvXc0rU4OHTbpqibT9UkvbBXmOZYyY3PqR0P4g1DK3mPgetZ+kF/Lm29GkGPwH/wBetDHlrk/ePSnOKhN27ipTc6cW97asVUlncRoCxJwqgEk11mj6FDaw77tFklfB2sAwQenPf1rN0RJzaNtO3c5+YcMeBxnrj2qS4t2XnnPrnmuepJy91Ox004qPvNXOlVVQBVAUDoBwKWuUt9Yu7CUCRmlgz8yN8zAf7JPOfxrp4JormFJ4W3I67lI9K5p03DfVPqbxmpeq6ElU9T1Wy0mAXF45UO4jjRQXkkc/dRVHJJ//AF1kav4vtLa6OmafNCblWKzzTNiC3xwcjK+Y2Rjap47kVnwX+hxzG7n1CO6u2BDXMzqXAPVUAwqL/sqB75NKMebyQ27Fy7N/ratFqI+yWT8GyjYGWQek0g6D/ZQ/Vj0qyiLGixxgKiKFVQMAAcACqX9uaN/z+wf99ij+3NG/5/YP++xWyUY7Gbuy9RVH+3NG/wCf2D/vsUf25o3/AD+wf99inddwsXqPY9DwR1FUf7c0b/n9g/77FRXXiTRbWBpjdJKwB2RRHfI7dlAGfz6DvRcT03MzUprPwvdRpFG7W16szx20eCUlQqW2liMIwfJGeCOOuKybnxPq9xlYCllGe0QEkv4u4x+Sis3U9RutW1CK9u8KxLJHEpykSbWOwHuc8se59sUoQmu2hh1b94tU9r6JWTPNxWMlzJUno1vbVu7X6EJhV5TPJmSVjku5Lt+uakAoeSOM7PvSE4CD1PIyTwo9ya17DStMkRZdU1SGEnrb27oWHsZDuB/4CB9a1nXpUPdVv8MTCGGxGIfM72f2pN/8OY8jJEpeRgg9TVqy0vUtSXzLC1kkj/56Nthj/Nyp/IV1Vn/wiFgQ9s9qJB/y1dhLL/305ZvyNXjrujnrew/99iueeNk/hSivPVnZTy6C+NuT8tEc1F4J1KYYu57eFT1VQ9w36+UP51qaP4Qg0adrm1vrlJZIzG5iMcSlSQxGCjkcgd60f7c0b/n9g/77FH9uaN/z+wf99iuedR1fjd/uOqnRhR+CPL9/6kbeHdIlfzbiFrh853TSzS/oXx+lXYLS1tRttoY4h/soo/pVb+3NG/5/YP8AvsUja9oqKWa9hwB2bJ/ADJJ9hUKy2saas0NzdM1mahrkVrO1jbobq8ChmiB2JGD0aRyCAPYAn2rPuNS1DUSyRb7C0zhSPlu5V9cnmIe2N3uKjhght08qBAi5JwO5PUk9SfUnmtY03LV6L8TOVRLbVkV3DNfZudRkE8qRyCJFGyCLcpB2rkkn/aYk/SrV5amPRtK1QdIltt5/2J0WIn/vplNQ3LbLaZ/7sUh/JSa6JEgufD0GnTgbHsYonxwRmNRke46ilV9xx5UFP3lLmZhUlQ2ckjw7J/8AXwO0M3b504J/EYYexqat07q/cxas7BWh4Z/5GE/9g6X/ANGw1n1oeGf+RhP/AGDpf/RsNZYj+G/l+ZpR+NfP8jsKKKK4TrCiiigArj/Fd02oagdGb/jzto4pp0/56yuS0an/AGVCZx3JGeldhXHeKbZrHVf7TcEWl5FHHLKfuRzREhNx7BlfAJ4yMdxWlHl51zbEVL8jtuUc8Y7Yxjt+VR2Fuz3CeH5L6Sy0i6SeVoY9iMXUqWiEjZZEYMTgc5BwQDUmDjPb1qxoOlWuvX5ubuCO6060jZEMqrJDLO5AYruBBCKuMjucdjXViLcmu/Q56F+fTbqdPp66JpVpHYae8EFvEMJGrrgfiWJJ9zVn7fY/8/EX/faf41R/4RXwx/0CbL/wHh/+Jo/4RXwx/wBAmy/8B4f/AImuE6y99vsf+fiL/vtP8aPt9j/z8Rf99p/jVH/hFfDH/QJsv/AeH/4mj/hFfDH/AECbL/wHh/8AiaAL326x/wCfiL/vtP8AGqOpNb3ctg8VzBi1vlnk3SKPlEcqcdecuKP+EV8Mf9Amy/8AAeH/AOJrN1jw14din0sR6ZZoJdSVHCwRDcvkzttPy8jIBxQB0H26x/5+Iv8AvtP8aPt9j/z8Rf8Afaf41R/4RXwx/wBAmy/8B4f/AImj/hFfDH/QJsv/AAHh/wDiaAL32+x/5+Iv++0/xo+32P8Az8Rf99p/jVH/AIRXwx/0CbL/AMB4f/iaP+EV8Mf9Amy/8B4f/iaAL32+x/5+Iv8AvtP8aPt9j/z8Rf8Afaf41R/4RXwx/wBAmy/8B4f/AImj/hFfDH/QJsv/AAHh/wDiaAL32+x/5+Iv++0/xo+32P8Az8Rf99p/jVH/AIRXwx/0CbL/AMB4f/iaP+EV8Mf9Amy/8B4f/iaAL32+x/5+Iv8AvtP8a53xZqQufK0a1lBiuI5JLto2BYxKVURgg8bi3J64HvWp/wAIr4Y/6BNl/wCA8P8A8TWJ4j0Ky0hoNV0y0itoFDw3ot41jARsMkrBAMhWXB9Ac9BV07c8eba5M78rtvYz0VYkWOMBEUAKq8AAdqZapdQXsdlY3b2FtqlyI7vyVRn3FW2vHuBCM23axA98ZFPUh1DoQysMhhyCPUEVPotu2qazbrEN1vYSefcSDlBIoIiiz03ZbcQOgHPWuyvy+zd/l6nNSvzq3z9Dq9H0XTdCtfsemxeUhYs5JLu7HqzMSSSavUUVwHWFFFFABWB44/5Fub/r5sf/AEphrfrA8cf8i3N/182P/pTDQBv0UUUAFFFFABRRRQAVka+xT7O3bc4/Hiteqeq2X260aJeJF+eM/wC0O349Kqm0pJvYmabi7GTDebVqK5utwNZZnkhcxSgo6HDK3BBqOS6J711qnrc53U0Fupc5qupcAIoyW6CnwwzXUqxxqXZjhVHU1vWenwRPhPmYAKX65PfHoM1cpKCJjFzZQshJajZKMMTux16//qrUS9wuKbqunuIRNCCXTnaO696xBd8dazSVXUu/s9DSubndmsi5k3HFLJcluBzTI0Z2BPUnAHua0jHlIlLmBRLIRDGNxrVs3NuqxNwyDBq7p9jGiBVHJ+8e5NV9Zs3tmFzECVxiQDtjo1Q5qb5SlBxXMWvtvyYqhdXAbNUvtfHWoJLhn4HNONOzCVS6Embe+BSrHPdEpEucDGelOtoDLKqnqx/IdzXS2VlGECRrgCnOagTCDmcDpWA2G6g811QvFsdLurxAGkt7WaVA2SpZELDOCOMisTxDpkmjai1zCp+y3Dbs9kc8sp/mKq3WpbtKu4w33rWZfzQitqy9tDnjs0c+Hl7CXs5aNP713GR6RrUkieILi7tbm7uoI5FeWOUmJXUNsUKyqMZ9KoXY1ZZ0Z5bcsHBBVHAyCD3atKHUtum2qFvu20Q/JQKz5t8o85wcOdsfv6n6CjD0OVXbav2dtxYvEXdkk2u6vZIbe32rzBo5Jrdt3XbHIP5tU+mprJA8ma1X/fjkP8mFWLLTRIPmGc0xkn0q48qUEITmNz0I/wA9a0dODTjGTv8A4mZqpUTVScY2el+VaGpcXfiazS0g+12cY1C8jsxLFBI0sXmAnzAHkKnAXuKkGj6do8ci2u6SWY7p7iU7ppG6kk9B9AKyNT1De2mHd/q9Shf8g/8AjVi91PcD82a5qdB+0fWx11MRFU076NGXHN5HiQyjjbbDP4lh/WrVxdSXknkQjczfl9aqWVp9p1qQXKkbrRHUZwcFyBXc22hWltFiOIcjknkmtfawpXvrLmlbtuYKjUrJa8sHGLffYy9FsgWW1ByqqzMRxk9z+dbbadHGvyqB+tV9jWT+ZbgI2MdARj0q5BqqXamGZRHMBxj7rD1HofauepKUnzLbqddOMYLl7bFVLu509v3JBTPKMMqf6irJv4r2IyINrDh1PY/1FU7wjms6GUx3BweGBB/pQoKSv1BycXboWLsjmrWj61JY2hg27gJGZfYHHH55rLnlLnArZ0bRPtdn58hK5dgvuBgZ/PNOfKoe9tcUeZy93ew/Tidt1z/zEtQ/9KJat7j6mqenfduv+wlqH/pRLVusY7L0Nnu/UXc3qaNzeppKKYhdzepo3N6mkooAXc3qa5bx1JldPgzkmWeQj2VAn83rqK4zxZL9o1fyx0s7ZE/4HKTI3/joWtaCvVh/iv8AdqY4p8tGb/u2+/Q59F33UC+nmMfoF2/zatJIqq2Ee+8kftFGqfi53H9FFaqR13OWsv8AF+SS/Q86FO6jf+X823+pq+EG2NqEGcHzLeXHs0ZT+cZrotx9TXL6E/2fWlQ/du7V4/8AgcJEi/8AjrN+VdPXn1Pjl63+/U9Sl8EfJW+7QXcfU0bm9TSUVBYu5vU0bm9TSUUALub1NZviIn+xbjnvB/6OirRrN8Rf8ga4+sH/AKOioAzz1P1pKU9T9aSus5irqjFNNuSMktEyAAEkl/kAAHJ5atKLUYZIFaBw8e0BWU5HHFQ28X2nU9PtB/y0vEkb/dgBnP6oB+NdBq3hGyv55L60kaxvJceZIgDxSY6b0JAP1BB9656lVQqWaurI2hTcoXT1uche3C214L8f6p1Ed0B6D7kv/Aeh9vpV0EEAg5BGQRyCDVPWdH1/SuZrU3UR/wCW1mHmUD1ZdoZf1HvWRputJY4tZSJLZWwu0/vIcnkEdSo/Me9bRcZK8Gmuq6r5GEpSjLlnFxfR9H5XOjrQ8M/8jCf+wdL/AOjYazkZJEEkbB0YZDKQVI9iK0fDP/IwH/sHS/8Ao2Gs8R/Dfy/M1o/Gvn+R2FFFFcJ1hRRRQAU10SRGjkUOjAhlYAqQeCCD2p1FAHIjQNF/4TE2X2OL7N/ZAn+z4/ceZ55Tds+5nHtXWIiRoscahEUAKqgBQBwAAOlYY/5Ho/8AYBH/AKUGt6gAooooAKKKKACql/ei0ks0MfmfarsQA5xszHJJu6HP3MfjVuql/b208lm1xL5bQ3YkhGVG+QRyKE56/KxOBzxQBbooooAKKKKACiiigAooooAKKKKAOT1jQtHHiTRoVtI0iu2vjcRoNkchSIMu5VwDzzyK6iC3gtYlgto0hiQYWONQiAewAAFYusf8jR4f+uo/+iRW9QAUUUUAFFFFABWB44/5Fub/AK+bH/0phrfrA8cf8i3N/wBfNj/6Uw0Ab9FFFABRRRQAUUUUAFFFFAFS90ux1Af6TEGYDAcfK4/EYNZUvhnTrf8AeySvszwvGT7CtG41IqxjtlDkcFz938Mday7u7vJGV5CDszgbcDmtqftFpzWXYynyb2uxwX7LG32CMW67Tk/ekI92OT+VR2lwFA5p9tq0Ln7NdJ5bNwrg/IfY56VlzM1pO0J6A/KfUdq1jFu6a1IckrNbG1NeBlxmsS9SCRi5UBj3HFBui2FHJPAA5NTrpryrulY89l/xqoxUPITfP5mZAnmTrCgHzMBmtZrBLZBKRllI+Y+/HTpUSWq2UomiGWU5G7JH9K0EvrfUIXtHXyZipxzlT7jp+VE5N2a26ijFK99+gtrdBAOadc3YcdaxRO0TGN+GU4Ip4meZhHGMsaXs9bj59LEN1FBuLKoU+3A/KmWMBupvKUYGCc9elaB0veuZWJPtwKSBf7NkMkShsjBDZ6davn0stWTy63ash7WqWbK4GC2RuOT71ft7sIvWobm5g1OzYwApNEQxjOCePT1BrLS7wKz5XNa7ovmUXpszUvZo5kZJAHVhhlYAgj3BrkNc0qySyuprcGIrBK20ElThSe/StO+1SO2j3vyTwqjG4msDUtQvbqyuTtVIzBJkYJONpzzW9OnOMZNOys+pz1qlJzjGS5pXVtLtGl4c0G2u7SGaUGTEMRwenzKDjFJ4htlttTgiVdq+QCB2+8w/pUeg+IrzSbWBZIEngMUWQMpJgKAMHkdPatPxG1trWnwa3ppJ+zkrLGf9YqtgkMATgg8/Q5qoOpGpFz+Fqyd9LtGVT2U6c1TVpxd2rWbSevqSaSiHbnFbV/ZWM9nslVZARyrDPPr7GuR0/UAoBFW73xAIUEajzJGHCg9Pc0p0Zuat3NYV6ap3drWMLxFp9vazWhtyVVr1BtJLAcN6023chAIYg0wY/vW+YAdgFPGfeotXnu7t7QygKDeR7QAepDeuas2s/wBiYLPHuTPJX7368Gt6d05p+89OvkclVxfs3H3I2lrbz/ArxvqKa1JIsh84WkZzgHjecDGMda67SfGAwLPWkCOThbpcBCf9pQBj6isy2tYrjxHKYWDxtpEMisORzKw/pUep2QUEVhH2da8ZK3vPVaNanRNVaNpwk37q0bunodTeFTkisW4Yo4dDhlOQai0i/ebTxFIctAfKz/sgZX9OKVj5kmKlQcG0+hr7RVIqS6os3FwGGfUVXihmmJ8pGdj0Cgsf0qW2sbm9k2xISM8nB2r7k9q6rSoLDS4jH9ojaV8eY24AcdAOenNROoqa01fYuMHN66LuY2m+HLudw90phizk7uHPsB1H411kcaRIscahUQAKB0AFKrKwDKQQehHIpa5KlSVR6/cdEIKC0+85fTvu3X/YS1D/ANKJat1U077t1/2EtQ/9KJat1rHZehL3fqFFFFMQUUUUAMllit4nnnYJFEjPIx6BVGSfyFcHO7ypLe3PyPcO9xJnjaG5VT/uoAPwrovEN2Lhl0iI5UFJrxh0CA7o4vqxGSP7o9xXPXY+2XK2a8qCslwfRAcqn1Yj8s1vQXLefyXqc+J99KHzfoGlW7JbCRxh5mMrA9Ru+6PwUCtFI6I0zVlErZuyMoxK9wssKJd26lprSRbhFHVtn31/4EhYfjXVRSxTxJPAweKVFeNh0KsMqfyNYqRnrUmjy/Ypm0iXiNzJNZN2Kk7pYfqhOQP7p9jXNV3v8jppaKxsUUUVmaBRRRQAVm+Iv+QNcfWD/wBHRVpVm+Iv+QNcfWD/ANHRUAZ56n60lKep+tNkkSKNpZTtRFLMfQAZJrrOYq2mtppniu0eXH2aOMwTsRnYbkjD+2Nq59ia9LrxFybkyzTDBuXd2U9g/RfwXAr1Pwdqh1XQLeSQ7p7cG2nPcvFgBj/vLhvxrmxdFwUKn8y19en4F4TEKrKcP5Hp5rZ/j+Zt1Vu9L03UBi+tIbnjH72NJD+oNWqK5DsMQeC/DSEtBZi3LHJ8iSaAfkkiiren6FpelytPZxFZXTY0jySTOVznGZHY4yK0KKd3t0CwUUUUgCiiigAooooAwR/yPR/7AI/9KDW9WCP+R6P/AGAR/wClBreoAKKKKACiiigArP1W2nuJtNaFNwg1BZZTkDagimTdyR3YCtCs7VriaCfTFicoJtRWOQD+JTDO20/ioNAGjRRRQAUUUUAFFFFABRRRQAUUUUAYOsf8jR4f+uo/+iRW9WDrH/I0eH/rqP8A6JFb1ABRRRQAUUUUAFYHjj/kW5v+vmx/9KYa36wPHH/Itzf9fNj/AOlMNAG/RRRQAUUUUAFFFFABVLVbgwwCNThpW2/h3q7WP4hLItvJ/CGZSfcgEfyqqavJImbtFj7RYivzelV71UGcVVivNo61HPdhh1rdQdzNyViheAc00TC4tgs3zMmQG7+3NR3Mu7imRQzSkRRKSTyfQfWuhLTUwb10LukwoZGlPODtXP610kKReXz1xXOwRvYgRyYyfmyOlX1vcLjNY1E5O6NabUVYfehecVh3RKtuU4IOQR1BrQuLkNWVcPvbAq6aaJqMnnkS5jWV+H2jJHBq9o8KKnmHlnOcn07VmRWtxcnZEPlXgseBWhAxtSIW6oAKc9rJijvdo6DZF5We9ZF6F5xT/tvy4zVK5uA2ayhFpmkpKxSeVoJlljOCp/MdxS3flOxkHyk8kjvUEjeY+BU0Vjc3Yyo2oeAx/pW+is3oY6u6Wpgxg3t20rcqDhAewHStW807GjXsgX7tnO35IxrN00+TK0UnDI5VgfUHBrqojBdafcWUjbBc28kJcDJUSKVzjvjNa4ltK0drGGDipe9Ldu7MaDTx/ZNo5X71pAfzRTVOwnfTNTUA4inPlyL1BzwD+Bq1caVqlvbpbprcjRwxrGi+SgwqgKB/rD2FYNxZ37XMcf29pGLjB8sDHPX71RRnKUXFwbVu6/VlYiEIyjJTUWpK2j/RGzqenW0Ye5tj5LAFio+5+A7VT062MzeY/JJ6mp5/D2uyWc076g7KsbPsMYDMBzj73tVDTbTUHA8vUnj+kan/ANmFXCrNwfut263X+ZFShTVWOqjdXtZ6v7rGrqun7X0jC/6zVrdPzV6g1i4t45nsLFPtl4o+aOP5kj95G4C/TOauv4dutTiii1DW52hilWULHGscgYAjKtvO04Y84q3Nb6fp1qLPT4lhhQdFABY/3mPdj3Nc8JVHN/Zv16nVOFNQWzt06GR4QL6dqVx9tYPPdW2zK/cXY2/ao496v6tOh3EGsZp1ivllzjZn9QR/Wnn7RqLbYgQmfmc52j/GutUVGXNsrat9zh+sOUXDd8zUUl0/yJ9IRzFIw+68nH4D/wCvWjsZVwgJJ6kAmp9Esg0ywhSUjQ8Efr+Zrdls9q9K56tVc78zqoUWqaXZFbRbaR7Mq2dpkJ2546AZx+FS3NsEB4qjKZbaTzYXKOD1U4qymqC8jIkAWVfvAdD7isWpX5lszdNJWe5VjvbrTZfMtmwM/NGeUb6j+tdZZ3cV9bJcwnKuOh6gjgg+4NcZduDmpNM1O4s4Gii+6ZC3U9wB/SipS543W4oVOR2exe077t1/2EtQ/wDSiWrdVNO+7df9hLUP/SiWrdRHZeho936hRRRTEFUdW1NdNhXYoluZ22W8JOMnu7dwi9WP4d6ZqeuW2nHyEH2i7IytuhxgHo0jchF+vJ7A1y018YpWmuXN3qE4528HaD8qgdEjH/1+TVwg5+S7/oiJ1FD17El1cGzjJJNxdXMmSTw0srcEnrhQB2+6oos7byVJdt8sh3SydNzdPwAHAHpUFtC/mNcXBEk78Fh91VzkIvsP16mtCIV1KPKu3ZdjlcuZ9+7J4lq1GlQxrVuJaiTNYokjjp1zYC7iUK5hmicSQTKMtHIM4Yeo5wR3BIqaJKtxR5rCTNooqadfNdrJDcIIby2bZcQg5Gf4ZEzyY26qfw6irdR6hpBvFWe2f7NfQA/Z7kDdgEgtG4yN0bY5U/UcioYL7dOLK9j+yXuCRCx3JIB1eF8ASL/48O4FZqXQuxaooopiCs3xF/yBrj6wf+joq0qzfEX/ACBrj6wf+joqAM89T9ay9cnJRLBDzPl5faJSMj/gRwPpmtGeaO3jknmbbHGCzH0ArCPmStJdTjbLO27aeSiDhI/wHX3JrsiuaSXTr6HHUlyQb67L1Kbjmus+G14Uvb7TifllijuUHYMh8p/zBX8q5WQc1reC5vJ8UWfYTJcQn8UMg/WMVpjI81CXlZnHgJcmIiujuvwPU6KKzb7xHoWmsUvb6GOQdYwweX/vhdzfpXjbnvbGlRXLzfEXw/GSIluZ/dISgP8A39MdWdA8Y2HiG9lsbWCeF4YvNYzCMLjKrj5JH5+YVTpziruLS7tNIhVISdlJN9k02b9FFFSWFFFFABRRRQBgj/kej/2AR/6UGt6sEf8AI9H/ALAI/wDSg1vUAFFFFABRRRQAVS1C4t4JbFZ4RKZrxY4icfu3Mcrb+fZSOPWrtUtQtFupbF2lEX2a8WYA/wAZEcqbByOfnz+FAF2iiigAooooAa8kcYzIwQerEAfrVS11nSb2Y29peQTTLnMSOpk44Py5ziuLmM93fTX9981w8kixgncIYgcJEvYcAFiOp60kkUcu3zFDFGDoT1VlOQwPUH6V0Rwrcbt2faxg66Tta67noVFZ2h6p/atm0rIUkgmaCQHBBZADuGOxDA1o1g1ZtdjdO6v3CiiikBg6x/yNHh/66j/6JFb1YOsf8jR4f+uo/wDokVvUAFFFFABRRRQAVgeOP+Rbm/6+bH/0phrfrA8cf8i3N/182P8A6Uw0Ab9FFFABRRRQAUUUUAFV7+zS+tnt3ON3Kt3Vh0NWKKadnddAavocJdC5sJmt7lSrKeDztYeoJ6iq73LNwK7+e3guU8u4jWVfRwGH61m3Gl6LarvNspY8KgLcn6ZxXTHEJ7xd/I55UX0enmcvY2FxfziOMf7zHO1R6mt2ytoFO2IYXgZ7tjuadIk/ksI/3cYBIjj+RfyGM/jVa1uQoHNOUnP07BGKh69y3qmnCWEGMgSLyp7H1BrnDcuhKOCrDgg8GuglvAVxmsm8eOTlgDjuetOldaPUVSz1WhRed34FLFEWdQfvMQBTrZDPcpEvRmA4rZmsktojKqAbcc9/TrWkpKOnciMXLXsWrC1iVAijAH+c1BrNgQPtFvy6j5lH8Q9vei3ugo606e7DDrWC5lK5q7ONjC+1npUTSvJwKt3bRsSxAz696bpkH2q42HlQpOBxXRdJXsY2bdrjLS3Ekyxt35b6CuntLaMqFGAAOKzri3Wz2MqhQTgkDHvU8N4FHWsajc1dGsEo6M5/xRosllctqliN0cjZnjUElW7uMfwnv6Gs631fC9cV1txdBh1rAvbSwlYu0Kbj1K/IT+WK6KVW8VGavbqjlq0HGTlSklfeL2uZ91qxZcA5q34e003Fz9uux9z/AFaH1Pc/h0q9omj2kheQQrlCME8nnPrmtKVBaTBAAoZc8cd6KlZJOEFZvdhTw8nJVKjvbZLa/c1YbaN4zuwRjkHoa4XWdKm0G7MkAL2cjEowydn+w39PWuvjvAFxmqt1cK4IPIIwQeQaxozlTk+qe6N69KNaK1tJbSOYh1fC9agutTaX5EyzHgAc1eurHT2YkQqCT/DlR+QIFa2jaPbfZ/OWFQxJAOMnArpdWnBc3KzlVGtP3XNJd1e5z9npynBuVEkrkHB5C+g+vrXYRaXDDEFjjVQB2FQz2gj5VQCOmBikt9YmtSYrrMsR79XX39SK56lSVXVfcdNKlCjpb5/5jZo2hbdGxRh3UkGpLfWJJGFtd4LEYSQYBPsfelu5UcblIIIyCOhBrFuW+bjrnilGKmtSpS5djRvHBzWbHIUn3D0INSTXG4e5FFnp93e7hbRmQjGcYAGfckCrSUVroiW+Z6EUshkbAro9F0SKWxWa4HMjFlH+zwB/LNN0zww6Ost/t2jnygdxP1PSuiAAAAGAOAB0rCtWVuWD+ZrSpPeS+RzGnfduv+wlqH/pRLVsAngVHceF71nmNjq89ok0802wQ20oVpXMjAFo92Mscc1Rk8B3l1xfa/fTIeqrtiU/gp2/pWcaiSSNHFj9S13StIIS+nCyN92JAZJT9AoP64rmtU8b3B+S1AsI24Ej4luj/uqNyL/49+FdPafDfw7bHMpuLj1DyeUD9fJWLNSeItC0vTvCupJplpFbkWxYtGgDkIQ/LfeP3e5q1Vgujk/PRfhq/vRlKnVl9pQXl7zfzei+5nnUVxNtMdsvkKxZ2kk+eVmPJbGTyfUn8KntYkh3bclpMM7McszHByTUC4OPxFWoD+qj9P8A9Ver7OMNun9aHje2lUlq9H/WpeQYyPRgP51cgGdvu2P5VSjPX6g/5/OrcJ6fWspHXTLsPb6GrcNU4jyB9RVyE1hI6Yl2EcCr8Kjis+JquwvXPM3iaEcYIqnqmnWmo2zWl5H5kRYMBkqysvKsrAggg9CDUyTYHWmSy5rJJ3LuYrLq1gcKRqcI6bikN6B9flik/HYfrS2WsaffTNbQyFLlPv28qmKZfwbg/gSKuSvms+9gtrpPLuokmUdBIquB9Mg4rVRbIbsaOCOtZviLnRrj6wf+joqoG1EHFpPcWwHRY5pCn/fLl1H5VWvVvbu2ezuL6aWCXAdGW3BIBDY3LEjDp1zmr9nJ/wDDkupFFK5m/tCbCf8AHrbykg/89ZUJGf8AdU/mfYcwzVbdURQiAKqgBVHAAHQCqkx4rtpxt6vc4K0r+iKMvWl0++bTNUs79I/OaG4yI92zdlHXGcHHX0pJetMt4/NvraPrmUt/3yjmtaqTpyT2at95yUG1Wi1unf7jW1fxHr2sK0V1MILd+Db2w2KR6M5y7fgQPasVIlhXZGoVR2Fbr2vHSqN5CIoy4XcxIVFHVmbhVH1NZ0lSpL3YqOmr6/ebV416r96TlrounyWxUtraW9uBawHadu+STqETOM47kngCu28IW0NnrK21uNsaabNgdSSZYiST3JPWsrTbBbC3Ef3pXw8z/wB5/wDAdBW14Z/5GE/9g6X/ANGw1y4ubnCTflZdlc7cJSVJpLfq+7sdhRRRXnneFFFFABRRRQBgj/kej/2AR/6UGt6sEf8AI9H/ALAI/wDSg1vUAFFFFABRRRQAVmaxFJLPpZRSwj1JXcjnavkzjJ/EitOqGp3c9rNp6QkAXN+sMmRnKGKZ8D05QUAX6KKKACkIyCPUYpaKAPPRBcWU8mmXm4z2xA8wjiWM58uUHpyByOxzSTzRW0RnnbYi4BJyeTwAAMknPYV31za295C1vcoJI3BDK3vx9R+FUrTw5oljMLm2tEEy/ckfdK6/7pcsV/CumOJajZq7S3MHQvK97LsGhaX/AGVaPGzl5J5mnk7AMwUbR7AKBWlRRXO3dtvqbpWVuwUUUUgMHWP+Ro8P/XUf/RIrerB1j/kaPD/11H/0SK3qACiiigAooooAKwPHH/Itzf8AXzY/+lMNb9YHjj/kW5v+vmx/9KYaAN+iiigAooooAKKKKACkZgoLNwAMk0tZ+sTmOJIgcea3P0XnH604rmaQm7K4ybUJ5iRa/In94jLH8+BWZc/aS3mNIxYdCa0bVowvzelV70oc4raNk7JGctVe5Uh1p4f3V4odD/y0Aww+o6EVQu/9EmIU5jc5jPsecUy8xzUUc+628qT5gpwM+nat4xS1S33Ri5N6PpsSpO8ziKPlm4FX49KVl3S/OfyFVdISMM0oHJO0fQc10cLxCPnripqScXZFQjzK7MNrb7K4khARl6Ef/XqdNWW4Q2V6oUyAqsi8Ak9iOxqW9K84rDuyOaIrn337hJ8m33Ekkj20hik6jv2I7GnQtJdv5cf1JPQCoZJhNCplwWA6nrmtHR0SOJTjlzuP9KuWiv1Jjq7dB40mPbuYbz6mowJLFzJb4Q9DwCCPTmt3fF5WOM1kXpXnFZRm5OzNJRS2CTUE1OBraRRFcKNykZ2MV7j09xWX9paMlGGGU4I96incpIrocMpyDTrp0k+YgbscHvWsYJejMnJv1Rato5L0nacIDgn39BVw6VEq5K5PqeTUumpHFGsY6Afr3rSmeIx8elZTm07LY1jBW13MSOefTyfIxtzkowyp/kf1p13dR6nB5sK7J4PvR9eD1we/Tim3hHNZaymK5VlOM8H6GrjHm16kOXLp0JVvOKtWttJeDzGO1D0x1P8AhVGQRzTqMcuwBI4+tdHYmNQBgADgD2p1HyrTcILmeuxSfTIYxkIPqeTTYb+40/CqFkiH/LNuPyI5Fa900ZX5fSsO8I5qIPn0lqVJcuq0L0l5Ddw+dFkA5BB6gjqDWRdkc1DbztFK6g/Kw5HuOhpk8pc4FaRhyvyIlPmRJDcEW+w/wk4+nWoc+Y+ewo8snCj05qVrafbhIzg9SeP51ei+ZGr+RNZ6ZJdr9oZ1jhD7S7HPPXAAyScGuhsr3TNMgEEXmEZyzleWPr1qholtGYfKYjzSxOzI3Y4HSrF3bqmeK56j53yt6dlobQXKrrc2bW8trxC9u4cDg9QR9QcVPXEPLLaTCe3YxyKeCP5H1HtXV6XfrqNklzwGOVkUdAw6j+tZVKXIrrVGkKnM7PcuUVzGrfEPw7pNzJZyNLcTwsySJAobaynBUlmQZBFZ/wDws+1fm306Z09WkiU/kC386mFKdT4Yt+iHOrCn8clH1Z29V9Qthe2FzZn/AJeLeWLnp86lf61ySfE61B/fabcAf9M3ikP5EpWjYeP/AA7enbLJJYn/AKfFEK/99bmX9aJUakPii16oUa1Ofwzi/Ro81gLeUm/hlwGHcMOGH5irUJwR7Eipdct4LXW7yK1dJbeWX7RA8ZDIUny/BGRw+4fhVaNufr/SvbpT9pTjLvFff1PBqw9jWlHtJ/d0NGI9PpircTVQiercb1nJHTTkX42q3G9Z8b1ZjesJI6os0o5Ksxy4rNjkqdZaylE1UjRE1NaXNUxNSNLUchXMSySVVleh5aqXN1DAnmXEiRJ/edgg/M4rSMbEthK1VJWqvPrEQ5iguJk/56qm2L/vpygqnLrUKgsygewlhL/lvq1OK3ZnKMnsizK1U5jxUaatbT/eEkGennoYgfoTx+tEz10Umpap3OKveHxK3qVpDk1d8PWxudV3AZEFu7H6uQi/oDVBjXXeB9LLWE+ouObqYon/AFzhyg/Ni1GKmoU7d2vw1JwFNzq3/lTf36EktrgdKy44hcai0uMxWeUX0MzD5j/wFTj6k+ldFrDLp9lNdFdxjTKL/ec4VF/FiBWNawfZoFiJ3OMtI/8AedjudvxYmuWMufTp/Vj0ZRUdepLWh4Z/5GE/9g6X/wBGw1n1oeGf+RhP/YOl/wDRsNTiP4b+X5jo/Gvn+R2FFFFcJ1hRRRQAUUUUAYI/5Ho/9gEf+lBrerBH/I9H/sAj/wBKDW9QAUUUUAFFFFABVO/eySWyF2hZmuwtsRk7ZfLlIbgj+ENVyqWoWUl5LZOjBRaXi3D7s8qI5Y8D3zIKALtFFFABRRRQAUUUUAFFFFABRRRQBg6x/wAjR4f+uo/+iRW9WDrH/I0eH/rqP/okVvUAFFFFABRRRQAVgeOP+Rbm/wCvmx/9KYa36wPHH/Itzf8AXzY/+lMNAG/RRRQAUUUUAFFFFABWP4iVlihnH3Ucq3tuAx/Ktiorm2iu4Ht5hlHGDjqPQj3FVCXLJMUldNHMx3mB1qOe6DDrUGpWN7pchWQGSI/dmUHaR6H0PtVAzu/SuyMFLVao5XNrR7j7iXccCnQWU9yQkYwo6selWNO0ia8fzJP3UI5aVhgY9FzwTWzaLGSAo2oOFHoB0olUUdFq0EYOWr2MsQnT9qEkhuc9Oe9WVvMDrWhqVnDcQbAdrDlW9D/hXMzNPbuY5AQR3H3T7g1MLVF5lS/d+henugwPNZsz+Y2BSGSSTipIIcyKvUscE+g71qkombbkSW+nT3RyPljHGT3+lXFJs38hv4QMe4rWsYowqrjAAwBUOsWCTASQkLKg4J6MPQ1l7TmlZ7Gns+VXW5W+2fLjNVLi5BzzVJ5pUJR1KsOxphMkn0q1BIhzuDHzJPYVbttKnnxJIdi9QOrf/WptlArzBWGVHLHsfaumtI4yPmpVKnJsOEObcxY5zExRuGUkEfSpmvMjrS6xYnebm1+9/Gn973HvWKbiQcEEH0NKKU1dDlJw0LdzcA55qkoZ3LAZPb60YeQ/NwKv6ZCpl3EcJjbnuT3rTSCI1kxLfSp1HnyH5lBIUcmrEF2AOtbkEcZTJ9KwNUsntpGmtvmjY5KDqp9vasoz9o2n8jRx5FdE8l5kdazrmcHPNVzcOeMUgRnOXPFaKHKQ53EUMQWHU9Kkjgf7wUufYZpAjySKgUhcgDgjrXTLYKsfyjAA7dKJz5LeYQhzfIxdJt2+2bp8JwcbiBkngVuT2exckYrOu4Auajt9VniYW1wxkjb5VZuWU9ufSs5Jz95fcXG0NH9426j2nI4I5BHBFPt9SeeMwXBLSIOGPVh/iKZdyA5rNVys28dgapR5lqS5cr0LN3IDmksri5iiKxMQpck49cD/AAqs7tK2O1dZo2jxR2CG5TMkhL4PBAOMD8hRUkqcddb9AhFzloULABkulYBh/aWocEZH/HxL60y40PRrvm4sYGP94IqP/wB9KFb9afp33br/ALCWof8ApRLVusY7L0Nnuzmr7wVashfS5ngl/hjmYzQH6kgyD/vqsWfTrrTCF1OEwgnAmB32zH2cfd+jYNd/SEBgVYBlYYIPIIPUEdxW0K9SG0rrs9TCphaVTVxSfdaHANpFtId3l7HP8cf7t/zGM/jVWWyvLVmbBuIezIB5w+qjGR/u8+1dXd6DJZM9xpK+ZCx3PY5C7fXyCcAf7h4PYiq8axXMXmwncuSpyCrKw4ZWBAIYHqDzW0Kyeq919v63MamGVrP3l0fX5djn7eZHUMhDA9x69xV2N6XUNKLSG5tSI58fMDxHJ/vY5z6N2qnBPuLIwKSRnDxt95T/AFHoRwa2U1PR6P8AP0OZ03S849+3qakb1ZSSs5JKnSSplE2jM0UkqVZaz1lqUS1m4mqmXfN96bLcxwxtLK4REGWZiAoHqSaoz3sVtF5sxIGQoCgs7MeFVQOSxPQCn2nhu41WeO/8QDZDEd0GmAhl9mnPIZv9kcD1rKbUPN9jSCc/Jdyqt/qetP5ehROYBlXu2ARc/wCyXyoHrwW9q0LHwmi4uNTnaW5P3vJZlH08xgZvyZR7V0CqqKEQBVUYVVACgDoABwBS1k23uzZJLZFKLRNIhbelnCX/AL8iiaT/AL6k3t+tQ+IFVNEuFRQozBwoCj/XReladZviL/kDXH1g/wDR0VIZnv8ANuVvmU5BB5BrKv8ARY2Qy6aqwzDnyh8sLjuMdFb0Ix71qnqfrSV19b7PucjSas1dPozkUSa6kS1twRcTSCFUYYZXPB3DttGSfYV6xpq22n2UVlAMRQRLGg9lGM/U9TXEskNhqkeslRgp9nnb+4HICy/h91j6H2rolu8DGayxDlWav9lf0ysNTjh0+XXmfX8ir4lnFxe2livKqWu5R7J8kQP/AANifwqnUYl+1aheXfbzFt0/3YR83/j7NUlOlHlj6lVHeQVoeGf+RhP/AGDpf/RsNZ9aHhn/AJGE/wDYOl/9Gw1OI/hv5fmOj8a+f5HYUUUVwnWFFFFABRRRQBgj/kej/wBgEf8ApQa3qwR/yPR/7AI/9KDW9QAUUUUAFFFFABWZrJcT6VsLAHU13bc9PJuOuO2cVpEgAknAHJJ6VjX/AInsLdbeW0dbyKScJM0AafbHtfLjYGzhlA49aaTeyv6CbS30Nqiqmn6rp+qxtJYTLKEO2ReVkQnsysAyn6irdIYUUUUAFFFFABRRRQAUUUUAYOsf8jR4f+uo/wDokVvVg6x/yNHh/wCuo/8AokVvUAFFFFABRRRQAVgeOP8AkW5v+vmx/wDSmGt+uS8Y61p93pk+l2UjXV0txbFkgR5VXyp4pHDOoKAhVPGc0JN7ahex1tFUNO1vTNVZkspt0sYy8Lq0Uyg8ZKOFbHvjFX6ACiiigAooooAKKKZLIkMZkc4VRk0AOODwaoXjWduAI4ojM/3flXj3PFQTS3F6epSPsgPX6+tZ9za7R0rWENdX8jOUuyLU1vLMjPIS7bTjPNULe62gc0yHU7iwJRiZYT1Rjkj3X0qveEI5uIPmhk+YEds9q3jF7PboZOS3XzNKS8yvWs26nBzk1HA8l1IIo/qT2A9a2INNVEyBk92PWm7U9w1nsYdlE1xdxpgkFunOMdTW5dWvkWxdVwFweOOM1Bc25T8KZDq0kK/Zbw+ZC2Rvbllzxz6iiTc7NdOgJKN0+vUkgu9o606a73DrWXPvtXKn5kz8rDoR/jT7RJL1yAcIv3m/oKORb9Bc726jLqYN707SLY3Fyd65CqTg9OwFbC6eqJ8q49+9UriJozuQlWHQg4IoU000vvBwaabLF9CbZUfGBux+nH8qIrzaOtQDUjdxGwvT8xGI5e5I5Gff3rOeWSBikgwR0PY/SlGDas9xuSWq2NSe63DrWXcy7iccn8zVqxtnvP3j5EeeB3b/AOtWm1iET5QAPYYp3UHYLOauZ2iWfnCSR1zggAnnnkmrN4ptZ1B4DLx+B5qCUS27+ZC7Iw7qcU6a+/tSHy5AEuYvmUjhWHQ/T3pO7lfo/wAAVkrdSyl5hetV7i53DrWabloyVcFSOoNaNjYtOBLMOvIQ+nvTcVHVgpOWiMu4cufl5PtWxpFjvtVlZfmYtgnrjpViWz2L0wPyqj51xZS+ZA5Ug8rzsPsR3ocudWjoJR5Hd6lq5tto6VTj1C5sGwjFos/NGeRj29DVv+0Y72IvjY44dPQ+3tWXdsOaIJvSSHJ21TNC4uI5kEiHKsMisi5bLYHrRFNsh2n1JH41GMuxduAKuMeUzlLmJJZywAzk45qzp2j3eoq5h2qqkBnckL9BgHml0/T4blTPLIQoYjYgzIeh74AHNb8erRWcSww2xWNBgYYA/Xp1qak3HSCuy4QT1k9BdN8O21mVln/fSryP7gPqB3/GtiqNnrFneOIlYxynoj8E/Q8g1erjm5N+9udEFFL3djl9O+7df9hLUP8A0olq3VTTvu3X/YS1D/0olq3W0dl6EPd+oUUUUxBWTqdi9uz6np8ZdyQ11bKOJl4BkUdpVHPH3gMHnBGtRQBz7iGaJZ4GEkcihkdehB6GsPVLNiftNuMXCDgdBIo/gb+h7Gt6+g/s29JUYtL98qB92K55LD2Eg5H+0D61n3WOa6qUudf1uctaPL6foZFvcrKgdTwfXggjgg+4PWrKSVnXX+j3fmDiOcgN6CTs34jj64qVJsV1Jcy13W5wOfs5W6PY0llpzXCRo0kjBUUEsx6ADqaorNWp4esP7TvftUy7rSyfgHlZLgYKj3CdT7kelZVWqcbv5LzOig/ayUV835GjoekNJ5eq6khE2S1rbuOIV7SEf89COefujgc5rdoorhbbd3uz0UklZbIKKKKQBWb4i/5A1x9YP/R0VaVZviL/AJA1x9YP/R0VAGeep+tJSnqfrSV1nMNlijnieGUbkkUqw9jwarWV9ILfZcNmW3ZopSe5jON34rg/jVusLWmNpPOw4F1alhj++gKN+hWl1v6ibsn8v8jT0sH7BC7felUzN/vSkyH/ANCq1TYkEcSRjoiKv/fIA/pUlla3+sEppSDy+Va9k/4907Hb3lYeg49SKlyVOK5nbQtRc3oiKSZIiqtlnkO2ONAXldvRVGST9K6Hwzot9bzHVtSAgmkgaFLQYcxoWVyXcEgsdo4HA960NI0Gy0hN0Y866dQJrqTmZ/bvtXPRRgCtKuSrXdTRaROinSUNXqwooorE1CiiigAooooAwR/yPR/7AI/9KDW9WCP+R6P/AGAR/wClBreoAKKKKACiimSyxQoZJnWNBjLOQqjJwOTgdTQBi+LjcNp8dvFIY4p5glxtJV2jCsxQEYI3EAH2yK5tESNQkahFUYVVAVQB2AHArc8VWup3skD2Fm8osGaWSTei+ajqVeKNMks44b5to4wCc1iSkQNsn/dOBkrJ+7YD1IbBrswzjyvvfU5q6d12toS2mpHRrj7aioEllgjumb5cxlwm8n1UOSM11cfiDQppFhh1G1kkkYKiLNEzMTwAAGyTXM6FaW+t3XGZLa2kjleRM+SzxsGWMOOGIKgsATx1612uB6VjiGnPTtrbuaUE1HXvoU7nWtHspjb3l9bwSgAmOWWONwDyDgsDT21XTEtFv3u4FtXOFnMiCEnJGA2cdR61ZwPSjA6VialW01bS9QdorG8guXVdzLDIkjAdMkKTxk1D/wAJFoG/y/7StN27bt86LOemMbutaGAOgowPSgCrd6tpenuIr68gtnZdyrNIkbEdMgMRxkUq6rpj2jX63cDWqHDTiRDCDkDBbOOp9as4B60YHSgCpa6zpF9L5Fle29xKQT5cUscj4HU4Viajk8QaDDI0U2o2sckbFXRpolZSOCCC2Qav4HpRgelAHOa/e2dr4i8P3FzPHDEPt58yR1RMNCoBySByTW1DqumXFvJdwXcEsEOfNlSRGjTAydzA4HHrWXrH/I0eH/rqP/okVu4FAFKDXdFuplt7a/tppXOEjjmjd2PXgBiTwKJ9d0S1ma3ub+2hlQ4eOSaNHU9cEFgRV3A9KMD0oAqzarpdvBHdXF3BFDOAYpXkRY3yMjaSQDx6UW2q6XerI9ndwTrCN0pikRwg5OWwTgcHrVrA9KR2jiRpHIRFBLMxCqAOpJNAHOeIPE1i2ni20fUIJLq7mjgVoJUklRHyZHAUkghAcHscVhQxRW8YhgUIi9FH6k+pPcnk1qa1qR8TQiy8NWrX5t7iOY32RDZK0TZZFkYfvGK5X5QQM8mshLqBnaJ28mZOJIJf3cyH0ZTg/j0PY4rqwrjr/Nf8DnxCenb9RLmSWz/4mtqdl1ZqZEccFkX5nib1RgCCPxHIr0OKRZY1lX7rqGH0IyK8+jgk1tzpmnHzfNwlxMnzRQxn75ZhxuK5CrnJPtk16GqqihEGFUAADoAOAKjEuLkrb21LoJqOu19BaKKKwNQooooAKzdamKJFFnAdiT/wHH+NaVZHiKN/s8dwvIhc7vYNgZ/MCrp/GiZ/CxbWdFXnHSq95IrZxWal5gdaZNdZHWt1T1uZOehBdsOaghnKwbD0BOM+hps0nmHAqxbaZNcFd2UjwDk9Wz6VvolqY6t6E+k7QGkwAWbH4CuginQR446Vhz2/2AptGEbjPvSrecdaxnHn1RrF8mjLl7IpzisO7IOatT3WR1rPkYyvgVpTjYicrkrTloVV+cDHPtWnpOyOFO2fmP41Vs9Ke4Ill4T+Fe596mlBspvKxtXAK/SlJp+6twimtWb3np5W3isq8cHNQ/bOOtVbi5BHWohTsy5TuircMQ4KnBByDTribzBg4JNRDMj57CtKz0ct+8uOSeQnp9a2bUbXMknK9i/YFI1VBwFAFaE06GPHHSsEStbyNE/DIcH+lPa8yOtYShd3NlOysOvGBzWV5hS4V16g/p0NT3FwD3qtFG8r/KMs3Cj3raKstTKTu9CRmWadFYA5YA/Suis5VXHSs230cpGXb55cZB5wDTYrrbweCOCKidp6LoVG8dX1Nu6nRl4xWJeMOadJeZHWqNxPnPNKnCw5zuRwymOZiDwRg/0psshkbApoX5ck4LGrEdnOV3InXoTwK2dlqZK70Ili8xxGvJA+6OTVhtPnK4OEHp1P6VNpkC21z5l2wQbSM8kZP4VuSwRmMOhVlYZDKcg/lWc6nK0l95cIXWpQ0j7JDH9nmcJIzE/Nwp7AZ6VavIVXNZl5GBmo7S+cKbWViQozGT2Hdalxb95P5FqSXusjucxtvQlWU5VhwQR3FdPo2qLfWKyzsolUlJO2SMc/iCK5S6kBzRZpcGImLdjcc49cCnOmpx10a6kxm4y018jV077t1/2EtQ/9KJat1U077t1/2EtQ/wDSiWrdZR2Xoavd+oUUUUxBRRRQBX1CyXUbKWzY7DIvyP3R1IaN/wAGANcibhpoQ8i7JPmWRf7roSjj8GBrtq4rxAn2LV7lF4S5WO6Uf7T5jkx/wJM/jW2Hf7xL+b9DDFaU3L+X9TIvQJg0Z6MMZ9PQ1BBKZIwzfe5Vx6MDg/qKe7bjXReCtG0fWxf2WowBpY2inimQtFOFkBRhuQgkBo84Oetdlap7BKdrrZ2/B/13PNoUvrMnC9nrJN/ivn+hz26Q4WIbpHZUjX1dyFUfmRXo2m2EemWENhGdwhTDN/ecks7/AIsSayW8JWek+IrIQXEs6JHPdGOYIShj2xxncqrn5pMjI7Vv1x1q6rtON1FLr36no4XDPDRkpWcm912WwUUUVidAUUUUAFZviL/kDXH1g/8AR0VaVZviL/kDXH1g/wDR0VAGeep+tJSnqfrRXWcwlZHiK2luUtEt0Ms73PlRxJgu+9SWAyR/dFbFnb3urziDS0DRhis14wLW8WOoHK+Y3+yp474rrNJ0Cw0nMsYM9064kupsNMw9BwAq/wCyoArnrV1G8Vq/wNadFy1eiMex8JS3o8zXiEhJBFjE2c45HmyDr/urgepNdSiLGoRAFVQAqjgADgAU6iuWUnN3buzpjFRVkrBRRRUjCiiigAooooAKKKKAMEf8j0f+wCP/AEoNb1YII/4To/8AYCH/AKUGt6gAoqG6uBa28k+x5dgz5cSmSRieAABz1NVNO/te6DXGqpHbRyoVWxTEjpk9XlBwxx2UAD3oAVNZtZtSbS7RXuZYT/pLRgeVBkZG9mKjJ/urk+oApjaHFdXq32pyteNBIXtYmASCH0IUfebH8TE+2KvW1rbWUC21pEkEKDCxxqEUfgKloAKrXWm2F8yPeW8c7R/cLqGI796s0UAIqqihEAVQMADgAUtFFABRRRQAUUUUAFFFFABRRRQBg6x/yNHh/wCuo/8AokVvVg6wR/wlHh/66j/6JFb1ABRVPU9X03R4BPqM6wKx2oDlpHb+6ijLMfYA1jRHxJ4kLGXzNB03OEC4/tKdfUk/6ge23d7igC5qvia00+8TSbWN7/VJV3R2UGA2P7zuxCIvuTn2NVH8OX+v7ZPFkyvAGDppdoWW1BHI8yQ4eUj/AICvsa19L0fTdGhMOnQLCGO6R+Wlkb+87sSzH3JNXaAGxxpEixRqERAFVVGAAOABUN3p9jfgLewRzhem9Q2KsUUAMihigjEUKLGijCqoCqPwFPoooAKKKKACiiigApskaSxtFINyOpVh6g8GnUUAcnqHh2+tmL2X7+HsuQJFHoc4B+orK+zXrv5flOG9NpzXfs6INzkKB3JwKz77VIVAiglXLfecHoPr0rohXm9LX8zCdGO97eRgWuiiFhJqb+SvXyx80je3GcVp2rq7byMZ7DoB2H5U/wCyCWFnQ7twPzA5yfrWXBclODwRwaq7qX11FZQsbF/Hb3NuYm6EdR1BHQ1zFxb3FuxAw69mHH5itR7wkdaozyPISEBY+wJqqacdOgqjUvUpYdzgnFWILV8qSp2Ejcx44os7dzeRmcbF3ZJbAHHNb17a7LRpVHQBgR6Dr+lXOfK0u5MIXTfYksigxmmatbQ3cYAO1l5RuuP/AK1UIbvA606W7JHWsuRqV0acyasZMsdzCdrAH3HIqMIznk1amaSXPlqW+gJqXR7Y/aiZsJ8pxuwMk46VtzWV30MeW7sNs7ZkmVnXCjkZ7ntXRWjRgfNVLU4DbxpKBjDYP41XivCB1rKX7xXNY2g7EusWaXB86I7JVGMnoR6H/GsKQXCHa64/UVqzXeRyaz5hNLyiMw9QOKundKzInZu6IUiaRueT6CtHT4GilLSLtIGFHXr1NS6Fag+YJMByQApxu9+Km1FDazoegZSPxB/+vRKd24jjGyUjVgaIJz6ViarY7pWuLY4ZjlkPQn1HoalS8IXGagnutw61EIuMrlSaasZb+eDtYYNLFA0jcfMfQU+aOeTkIxB74xW1o1orWoHBfLFl4yPTNaynyxuZxjzOxjG0nLgyLtUEDqDgfhXTRW8csAliYMvTIqrd24UHisszzWchlgYqe4/hYehHes3eolZ2sWrU79bl67hC5qjBevZSFM5ic/Mvoem4VZku1uIhKONw5Hoe4rKuG3Nj3qoRurMmbtqi/dyg5rOD4kL+lLJKzYUfStXRtBOoRNLOzRx5AUgDLHv17CqbVON3sLWbsjJVXuHCqMliAAOpJ6Cu10nTFsbJYZQDISXfuATjj8AKdY6PY2B3Qpuk/wCej/M34dAPwq9XLWrc+kdEb06XJq9Wcvp33br/ALCWof8ApRLVuok0jW7d51g+yPHLdXE6F3lV8TSNIAQI2GRux1p/9n+IP7ll/wB/Jv8A41QpxSWvQbi7sdRTf7P8Qf3LL/v5N/8AGqP7P8Qf3LL/AL+Tf/GqftI9w5WOopv9n+IP7ll/38m/+NUf2f4g/uWX/fyb/wCNUe0j3DlY6uU8cR7ZbC4HcXEJ/wDHJB/6Ca6n+z/EH9yy/wC/k3/xqqGreFdY1wW8N1LbWscExkZ4TJNIQVKEAMqDPPUn8DVU60YTjK+zX3GdalKpTlFbuL+/ocBDFNczrbWsbzzyfciiBdz747D1JwB616B4N8KX+jXD6nqMipLNAYRbR/OFBZXyz9C3y9AMD1NbWjeHdK0KMixi/esMSXEh3zv9W9PYYHtWnTxGMlXvFLlh26v1Iw2ChQtJvmn36L0OcnbzfEN9J/zwtrS3H1PmzN/6GtTUlxpOrrqV5d2f2Z47uSJwJWkR12RpFj5UYfw5pP7P8Qf3LL/v5N/8arKM4pJHQ4tsdRTf7P8AEH9yy/7+Tf8Axqj+z/EH9yy/7+Tf/Gqr2ke4uVjqKb/Z/iD+5Zf9/Jv/AI1R/Z/iD+5Zf9/Jv/jVHtI9w5WOrN8Rf8ga4+sH/o6KtD+z/EH9yy/7+Tf/ABqq+oaHr+oWclmxs4hKU/eBpnK7XV87di5+70yKPaR7hysxJpo4SA2S8jbY40BeR2/uqoBLH6CtTT/Ct1qBSbWc21sGDCyQgyyD0mYEqFPdFz7ntWxpPhyy0xxdSE3d7gg3MoGVz1WNR8sa/Tk9ya1qKuIc9I6L8RU6Kjq9X+AyKKKCNYYUWONAFREAVVA6AAYAFPoorA1CiiigAooooAKKKKACiiigArmPFOq3Lz/2JYyNb/ullu7iMlZVVyQkaEdGbaST2HTk5HT1xfiKJrbxC7v9y/tomiboC8G5XT67WDAema0opSmk9iKjai2tzL/s2w/5903/APPTH73Prv8AvZ981r6Lf6tKR4e+2bS0bSQXsoM1z5S8SR5LAGQFlKuc8dQSOaFSaZpi61rCwGSaKKygeSaW3keCQPLhY496EEZUFiM+ldOIhHkbtZrYwoylzWvdPc7HTdMttLgMNvudnO6WeU+ZPK/Te7dWOBVusP8A4RKz/wCf7U//AAOuv/jlH/CJWf8Az/an/wCB11/8criOo3KKw/8AhErP/n+1P/wOuv8A45R/wiVn/wA/2p/+B11/8coA3KKw/wDhErP/AJ/tT/8AA66/+OUf8IlZ/wDP9qf/AIHXX/xygDcorD/4RKz/AOf7U/8AwOuv/jlH/CJWf/P9qf8A4HXX/wAcoA3KKw/+ESs/+f7U/wDwOuv/AI5R/wAIlZ/8/wBqf/gddf8AxygDcorD/wCESs/+f7U//A66/wDjlH/CJWf/AD/an/4HXX/xygDcorD/AOESs/8An+1P/wADrr/45R/wiVn/AM/2p/8Agddf/HKANysLxRq1xZxxafYtsubxXJm6+VEmA7j/AGssAvvz2xS/8IlZ/wDP9qf/AIHXX/xysTXdGTRb21uo5rieG4R7ZnuppbnZJlZIwDIzYDbSPrirppSnFPZsmbai2t7Gd/Z1k3M0S3En8U0/72Zj6l2yc1d07U9csJItIsJY5UvZSkE180kn2ZtpbAxy6kL8qkjB74NRVJp8LXet2FrH1im+1ykc7I4gcE+m52AH4+lddaEeR6JWWhzUpS51re+50ej+GLXTJmv7mV9R1GX797c4aRQf4Ixz5af7INbNFFcJ1hRRRQAUUUUAFFFFABRRRQAUUUUAFR3E6W8RlfoOg7k9hUlZeuSlBAnZmYn8AMfzqormaQpOyuRMkt4xkkOfRf4R9KqXVtszVu2ugi1Bdzhs1tG6duhk7NGUtzPYS+ZCeP4kydrD3pl2RKftltysnLJ3B70y7cHNV45ikRXtkkV0KPXqYt9OhPaLJdy+Xyqj7x/p9a34bACPCjAArI0pwFLnqzfyrdiuwqYrKq3eyNKaVrszru3C5qnDfy2LFGJeBuGQ8ge4q/eTBs1i3bA1UFzKzJm7aofcqYWLxfPE3K46gHmpdPga8be/CKcY9T/hVQzkRKh6gYrV0xxHCg9sn6nmqldR8xRs5foaX2LEeQMDFZ13ABkVrfax5e2su8lBzWMG7msrWK0OoMqGxuiXhk+VWJyUJ6Dnt/Kqc3m27FT8y9mFR3DZbA9aWWdn+XuetbqNtuu5g5X+Ro6baG4AmlHB+6p6fU1qyWW1M4qtZSqgUDoAAPwq9LdhkxWE3JyNopJGNdRbTkcEdCOtNF615CbK6bMi8xynknHY+9PvJAc1lFyJ1ZexzWsVzLzWxnJ2Y95JYjscfiOQa19OsCQJJRlz2/u+31rJWTzbhFPI3DP4c10FpOFwaKjaWg6aTY6ez2rzWVcK8T+ZGxR1OQynBFbVzdB1rFu3BzUU79Sp2J49TN3EVlwJU+9joR/e/wAaz7twc1XjkKSlh0wQaR3MrY7VqoKL02M3O613FSUpFt9SSKmsLKfULlYoxyeST0Udya1LTwtNOkc08oiVlB24JcZ5wc4ANb9hptrpybbdfmP3nblz/n0rOpXjFPl1ZUKMna+iM2z8KwQuJLmUy4Odqjap+vJJrcVVRQqgKoGABwAKWiuWU5T+J3OiMVHZWCiiipKCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACq99p9nqdubW+iE0RIbByCGHRlIIKsOxBBqxRQBz/APwhlln/AI/L3y/+efmR9PTd5Xmfjuz71sWGn2emW4tbGIQxAlsDJJY9WYkksx7knNWKKbk5btv1Ykktlb0CiiikMKKKKACiiigAooooAKKKKACiiigAooooAKiuba3vIHtrqNZoZV2vG4DKR7g1LRQBz7eDLDd+5u7yGPtGskcgA9A0kcj/APj1amm6TYaTG0dlHsMhDSyMTJLIRwCzMSx9ueO1XKKbk3u2/ViSS2SQUUUUhhRRRQAUUUUAFFFFABRRRQAUUUUAFZfiCB5LMTxjLQNuOOu08N/Q1qUhGeDTjLlafYUlzJo4xLvjrTJbrI61q6j4Xd5Gm051XcSTC/Cj/dI6D2xWb/wjesFsNEPrvTH867IzpvW6Xroc0ozWlm/QzpHMrYFatr4bvrlY5TtjjYAguTuwfYA1o6Z4ZFu6zXrBypyI15XPuSOfpit+oqYi2kPvKhRvrL7jmNT0tdKiikgLMn3ZGPPzHofYVTF3x1rsJYo5o2ilUMjghlPIINczeeFbtGLWMgkTsjna49s9D+lKnVjJWm7Puxzg46xWnYz5rrPeqYDzyBVBJJAAHUk9BWknhrVnbDxhR6l1x+hJrd0nQYtPbz5mEs2MDA+RfcZ5z71pKrCC0d35EKnOb1Vl5mVbeFbuSQNcssadwDufHtxijU7X+y7lY48iF1BjJ55HDDPrnmurqve2UF/btbzjKt0IxuU9iOuDWCryclzbdkaukkvd3OU+2cdarT3Oe9XrnwvqUTH7MyTp252P+IPH60yHwxqkjfvVWMerMD/6DuroUqe/MjFqe1mZ1rbzXlwsUS7nY4Uf1+lblj4Vl8wPfMoXrtjOWP44wK19L0iDTEO0+ZKw+ZyAOPQegq/WNTENu0dF3NYUUleW5x90r2F3JbvkBWJTPdD90/lTDd8da6XVNKg1SII5McicpIoBI9j6j2rnJvDOrRtiPZMvZlYL+jYq6dSEl7zs/MmcJReiuvIpT3Ge9Fhp91qEjJbrlguSScADp1rQtvC2oSMDPtiXuSQ5/ADP866WwsINPgEMPPdmONzH1NOdaMFaLuxQpSk7y0RjWXhYxqz3bjftOxUJwDjgkkCswTSQO0UuVdCVZT1BFdrWVq+hx6kRNG/kzqMbsZVh2Dd/oayhWu/f2f4GkqVl7u6MB7vI61Snn3cA1ek8NawrbQiuP7yuuP8Ax4qas2fhS6Zg126xL3AO9/8AD9a356cVfmRjyzlpZmfYaReagjNAo2qQGZjtHriuh0vw5BaETXWJZVOQB/qx78gZNatvbxWsKwQrtRBgD+p96krnnXlK6WiNoUYxs3qwooorE1CiiigAooooAKKKKACiiigAooooAKKKKACqV3qkFtdQ6en768uAWSBPvCNSA8rHoqjPU9TwOau1w8N3caXf+MtemQy3Np5SQLjLCJId8YH+yS2T+NAHcVWsb6K9EwT5ZLeZ4ZozyyMuCM/VSGHsa4DRGjufEHh+289p5EspdSvrnLn7TcTYVRkfeCEn2XGOMGt/ws8l34i8SajHk2cl3b28TfwvJbx+XKQe+DgZoA6miiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACsHU/FlrY6dfapaxG7t9PwjyKwRHl3BGjQkHcRnkjjPHXOLniN7qLQNRkss/aFspzHt+9uCHke/pXH6hbQ/8ACOeE/DqYW3vpLaa4fO2Py40FxLlsjqWz1oA7VtRMGkrql3CYsQxzTx53GJSA0meOdoJJ47VcVldQ6EMrAFWHIIPIIrhbWZrHSfFOsENFpdyzrp0TZ2udhhMiKeiyOwx69a6fwvbXNp4d021vMieKyhWQN94EKPlPuOlAGpRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQA2SSOGNppWCRxqWd2IVVUDJJJ4AxVXTdRTU7c3kKMts5zBK/y+amP9YFIBCk9M9RzWL8REuJfDMkMOQk11aRXBHaJ5UVs+3Iz7VV1i4hPiy00fUpPs2kwaW8sUbfJFNOT5SqMfeZF5VeeeQM4oA6Y38S6iNNkGySSAzQkniQKdsgHuuVz9atVxstssfinw3pGmGQx6VZ3M85kLM6wyIIow5bkEsOhrsqACiiigAooooAKKKKACiiigAooooAKKKKACiiigAorkPE3iDWNKv7mztJFBaG1ubYMitiKPz3vO2T8kQ+ma2dA1GbULGW+ncOstzcvbqAAwt1kZIuB1yEznvQBrUVzGg69PeS2k+o3YU6lbzXEFqkOIERD0MuD86r98Fvwo8ReIrrRtassOP7OW2klvRtUnDMsUTbuo+dh0PNAHT0Vyej+KbyOwWPVo3u9Re8vIhFAsUeFtgHfJZo0+VWx1yaoX/irVLvUMaWZksrhtIjhaMWysEvSzs+JMnewG1c8DByOQaAO7orltT8bxW9vqK2EDS3NhCZYzIUNvKiyiB2DI/O1jyMg/jxV7R9dur/UdStL22+yR2U0EcbM8ZJMkaPtbbIwLZbjHGPegDbqstjCl9JfpkSTQpFKONrCMsUJ9xvI/GsDVNfuYNSvxJdfYrHSltTKY4DczSNMC5ZhhsRgYGQBznmtLxFf3FhpZv7KQD7Pc25n4Vh5Pmosw5zg7CfpQBozwedC0SOYSy7PMj2h1HfGQQPyptjY2um2kVjZRiKCBdkaDJwPqSSfcmuV0HxHquo6rHa3MyCMS3dzJhVUfZHWE2YJI6kzde+Km1XV9eXxBc6fpReQ28Ni8VusIeF/OkcTGWTAKAImV+YfjQB1dFc5D430+4hmnhtbrYhUQM6CNLgs/lBY2ZgC27+HOSOgp8PjKyuhC1paXU4nsHvsRopdY42aNlK7wS25cADOSaAOgornJfG+nQ21tdPDKVuOZFjaGV4F8wQbpAshIG84PoeDzxVTRdb1GfXBbXlzm3Da1uDBFXFvdRRRc7QflViOv1oA66isnU/EllpeoW+nzo7tcPEhePYwjMz+VGXG7cAW4BxiqS+ONN8l55re4hjFvNPGzCM+aIZhbOq7ZDg72AG7HWgDo6Kw/D2pXl/Nq/wBr3p9m1DyoopPLLRL5EL7MoWB+Zic5PWo9N1PU9Q8GrqEcqnU5NOeZGCr/AKzD7DtxjBK+lAHQUVw9l4s1XUdRiggkUQ301kbXCKWEUasb7OQe6ED0q5feLxd2Vu2mCW3lnGnXO5hGf3U92ts0Z5b5iFOfY9aAOsoritL1/W73VbOK686G3nu9TeQ5tPLCWr+WsYxlgq/xnqTyDitbWptUXWNLgsb9oINQkljdVjhkA8uJ5dylkY84xQBv0VyeneL0tYr0awJm+zzalLHMFQq8VtceT5ahSDld6jkDPrV99bv9S0O5vNGtJoryJwiw3UflueULMgYqrfIxK84J4oA3aK5az8VTG6t7cI95bf2deXU9yypBOHtpNjI0e5cFfusMdSCOM1O/jSyjt/tElrcIrWMV8qt5W5opZVgQ8SHklgcenvxQB0VFc5q3iua2sL270yzecWV0lq0shjWFpPNSKRQPND8bsA4Az7VYbxVaJM0EkEqyJqC2DL+7OJGt/tWeHPyhePr7c0AbdFcynjuxdbVhY3rG7gS5VEiErrA5CrKQjNwTnjrx06Zv6j4kstN1K302ZJHa4eFDJHsZY2mYpFvG7coZhgHGP1oA16K5uPx1prQNcS29zEn2ZriLcIiZVWYWxVdshwfMYD5sdc9KqSeINVj0LxFqO5o57C+eO3SURuYlCQHZ8m5WwXJ6mgDr6K5qx8Q39q8VpqtvPM93dTrZSeWkErQQrG7SyoWTbjc3QAkDpk8u/wCE40/7M101tcKpgt7mEYiLTQTyrAki4kIHzMOGwcUAdHRXOT+N7GDETWd29yJriKS2ijWaVPs+zzD8jsCMSKRgnrTNS8XyRW11Lp1lJK1nqFtZu8uyONmleNSFzIrZ2yDGQMEjPegDpqK5h/GdtZNNFNDd3U3266hSGGJXkC26xtJjYeQPMGO5rUstet73ULjT1ilhe2jWTdMFjLqQDuVC3mFfmxu24zx1oA06K4/VvGpm0mV9JhnhnkjtpreVhB81vNOsHnLl2AOeAGGeQcYzifXvEF5oeqacrSH7Clq8uob1RnILRwxsWAAB3vzjg0AdQRkYNV7Owt7K0SxiG6GLIjV8NtXJKr9B0Fctp/jOex0t59eV7i5ju7pJVgWMPHFDsLMU3KSF8wAkZ96t/wDCZm3kvhe2cpWHUhZWYgCyPMTEs2CA5wcHd2GCB1zQBuXmm29/LBJd5kS1lE0cXSPzVztc8ZJGeBnHfHTFuuavfGEItbkwW93C0Onx3jyNHGrRLIXVVZJGB35QjGMfhUWueL40ttTsrESw3VvZ3UlvcgRyQs9uFEgBBcblLDII+tAHVUVladr0F5dXFi6PBJaBNzTlIzJu+Xeq7t2wngNjB7Vl6rreq2eqXWkRyKstzNp509iinbFISLk9OdoiY856igDqaK5PUfF4udLkfT1mtJmitLq2kkETCS3kuYoS4AaTGd2MMAea19d1CezSxa0cDz9VtLaU4DZSR9rr3waANWisnX7vUorGObRgZSbhVnaFUmmWEbvMaNWIVmBA4578VlReM/KeZ5I2u7C30yzuxdxhElkM7tETsLrjkdMDBBz2oA6uisRvFVtHObaa2milW8s7R0byyVe7TzFzhyMKPvY/DNVZvFlxJHplzp1jI9tqV+tukkrRKXjKO29AJcg/JxuA47ZxQB0tFc7N4206CJ5mgmKomoOQAhOLCVYZP4+5bK/ripY/FltJqaaUbO7WY+UJW8sOkLTDfGJCjMBkdT0GfrgA3aKzdR1uKwltII4ZLyS/MwgWAxYJiQynl3Rfug96WHVV1PRTqekgyPLaGaCNgA+5lJRSCcA598UAaNFcbc63rMPhe8u7e7b+0NPmRbwXUESSRkrGTGoj+Q53ghueDXR63qZ0vSL7UIlEslnbSSiPryFLLuxyB6+1AF+isJNSu9Lt7X7fM2qXWpOq28VssMSbvLaVwrMyDZtUkFmzUP8AwnGmFFmjguHgNrb3UkoEYEcc8jQAsDIGJDryFB9s0AdHRXON42sEWYm2uN1qMXKARl43Nx9kWM/PjczZYc/d5pyeKEjuZ7eWG4knN6lvFbAQBlP2ZLqQbvMCkKuSSW68DPFAHQ0VyMHjDfqsVyyTnTbzTtNkjTEX7l7uaWJXf5t3J2g7ScVesPEV7daTfahPa+U9pe3FvGoIdWEcpiBO12OR/F09uKAOgorL0q/u7lnhneGVvKEqPDkqu4sNj+jcdvesSLWtfNk4mky0et3Fnc3cEBl8mCNSQyxgOfvgDJBxnmgDr6K4rT/GN7dyWLXhMFsLe2e7mii3BpbiV4YQdxO2NtmcgE5PYVd8O+JZdZ1++t/Pja0FuktpCoAkUCSSNi3fJ2hsHoCKAOoorkdK8YvBpUL6rDcTStFcz+cohKyRwz+VIwCuCNiupOVGQDjNalzrnn+HdR1ewBj+zxXn2eRwpVzBvUSKMkFSy8Z60AbVFc/H4oibZaPHL5jbbY3OEEX2o2/2ny8bt/3ec7cZ4qpo/jEDR7ZtRhuJLsW2nM5AhzMbw+Uki4cKAXByDj6UAdXRXP33iGR9Ej1qyDW6QahFFeRyhC6xpOILhTgsvHJyDWFb+LtXbm6lKiF5JpxDHGW8i4ktBZr84A+7cHP09qAO9orkrbxiLKW6tb6O5vZ/7SvxGttF5jR28MojGQoBOM+5rVsPEltqGoNpkUMqTx/aPPD7AIhCyopb5ifn3gr7dcUAaV3awXtrLZ3K74Z42jkXplWGDT402RohYuUUDc2NxwMZOABmuU0bxXcXettb3MmbW5aVbNRHjzR5jCGSIj5mTy428xm6NjGAank1+603Vrz+3ZHtraJbmW0iSJXhmghjDswkBLeaOcqce1AG5ZabbWMlxPHlp7uQSXEznLuwG1fQABRgACrdc+fGFuuInsrkXJuYLf7N+5L5uI3mibcJdmCqH+LIqWz8V2N7cWMMUUqJqNt58U0uyKPox8vLOCzjYcqucdelAG3RXO+JNcvdLvtLks2V7OT7RNegAOWgjEe51PX5Q+7jsKq6X40U21jb3cNxeXc9vFNPJaxb40WZ3jRjt7fLk4HSgDrKK56Dxrp9xPFapBOJ5XijEZCZEjyNE8ZO/G5Nu5/Y1V1TXdU0rWJ7W5kxYxL/AGmZlRGdbOJNksIGOXMxUA4+6etAHV0Vgjxbb+Yls1nci7e9Fmbf9yXV2i+0KSwlKbfL5yG4qHwn4iOpxT2ty5lns5JzcTvsjQAzzJEgHyk/Ig5xj3zmgDpKKKKACiiigAooooAKKKKAK8+n2NzMtxcQRyypHJEsjqGYJIMOoJ7EDkUltp1hZsrWtvFCyQLboURVIiQkrGMD7oJOBRRQBCdB0QySy/YLbfcI6TN5SZdZOHB45z39all0zTpzma2ik/dLD8yKw8tWDqnI6BgCB60UUAMm0bSbhHjns4JEkmad1eNWBlYAM5yPvEDBNOOlaY0nmm1i3hoXDbFzugz5J6fw5O30oooAYuhaKjTOtjbhrlHSYiNP3iyHc6txyCRkimPoGktNDcLbJG8DwuDGqru8lWSINxyF3ZX0IFFFAEt5o+lahKs19ZwXEiDCvLGjsB1xkg8Z7U/+zrD7PPa/Z4vJumka4j2rskMn+sLDGCT3zRRQBG2i6Q4YPZwMHiihYGNSDHCQ0SHjopGQO1WFtbdLiS7SNVnmVEkkAAdlTOwE9wNxx9aKKAKp0LRWEqmxtyJ3V5R5aYZlO4MeOueacmjaTEnlx2cKJ5DW+1UUDymYu0eAPuljnFFFADG8PaE6Rxtp9sVhUrGDEnygtvIHH97n680lx4f0i5Xa1siZkLsUVVZt0qTyKTjkO6AsO9FFAE1zpOmXlwl3dWsM08e3ZK6KzrsbeuCRnhhkUg0fSlUILSHaIpYguxduyZt8qYx0ZhkjuaKKAETRdIjtZbKOzhS3nIaWFUURuQFALADB4UflU0NjZW8hlt4I4nMSQ7kRVPlx52JwB8o3HAoooAig0jS7VoGtrSGJrUSLAURVMYlOZAuBxuPWmJoOixljHY26F2Vm2xouSriVScDs4yPeiigBLnQdKubdrZrdI1dZ13RhVcC4O6cA443n73rVp7S2keGV4kZ7YkwMQMxkrsO30+U4oooAiGk6YCWFrDkiYH5FOROweYHjozDLetIukaWtm2nraQi1c5aDYvlk5ByRjGcgUUUAH9j6VthX7HABbpIkIEajYsgKuq8cAg8+tJNomj3CwpPZQSi3jEUIeNG2IMYVcjgcCiigAk0bSZnnkls4Ha7TZcFo1JkXg4bjnoOvpQdF0gzi6NlAZ1CAS+WnmAIuxecZ4U4+lFFAA2jaSy26NZwFbRQtuCi/u1GMBeOBwOKdcaTpl1cpeXNpDLcR7NkzorSLsbemCRng8iiigBo0XSAgjFnBsEMkAXYpXypG3umMfdLDJHrSpo2kx2stjHaQrbTndLCqKI3OFGWAGDwo/KiigCd7W3lmiuZI1aWDf5UhALJvADbT2yBzWZqHhfS7uwnsbWGGzF1JC8rxRJ83lSLLtIG3IO3H40UUAWm0PRmhjt2sbcxROzxp5abVZuWYccE9/WpH0vTpYbi3ktoniu3MlxGyKVkc4BZgRyflHPtRRQAyTRNHmQxy2UDq0pmIaNSPMICl+nUgAE1JBpthbXEl3b28Uc83Ekqqodh1wTjNFFAEY0TR1SVFsoFWd1eUCNAHZG3qTgc4bke9SXGnWF27SXVvHMzRiJjIqvlAwcKcg8bgD9aKKAIZ9B0W5LG4sbeUu8kjF40bLSAK7HI6kKM/SnS6NpM5lM1nA5uPL84tGpLmMEITxyQDwe1FFACtpGlskkbWkJSWFIJF2Lhoo8lEPHKjJwKY2g6K8ksrWNuXnEiyt5aZcSYDg8c5xz60UUAI+gaS8omW3SNxcR3DsiqpkeMlk3nGSAx3AeoBqzJY2ct1FfSwo9zbq6wzMoMiB+GCnqM96KKAIF0TR0SVEsoFWdlaULGgDlW3qTgc4YZHvUh0zT/LEQt41Rbg3KgKoAmLF/NHH3txzn1oooAiXQ9LGnQ6XLbpPbW4GxJlWT5hn5zkfeJJJPvTpdG0ifHm2cDbYRAuY04iBDCMcfdBAIFFFADpdI0ue7F9NaQyXKlCJ2RTKDGcod2M5B6UwaHowVkFjbhXmWdlEaAGRTlXxj7wJ60UUAI+g6LI80j2NuXuA4mby03OJMb9xxznAzT7nSNOupDcSQILgxNEtwqqJ1Ugr8rYyCATj0oooAp3fhnT7s6ZG6qbXS1kRbZ0DxurReSoOemOvSryaZp0ayrHbQotxGkcwVFUOiLsRWwOQF4A9KKKAEXSdLSzfTktIVtZPvwBFEbE4OSMYJ4FSrZ2qSTTJCgkudvnuFG6TaNq7jjnA4GaKKAKo8P6GsD2q2FsIZHEjRiJAhZeA2MYyAeKg/4RrTW1b+05YopFS1gt4IGiQpF5Lu6snp9/oBxiiigB1n4es4Ptz3YW8k1G7FzOZEULlNvkqBzwgQYz35pdU0G11CCWOJIIpJ5lmlkkgWfc4Tyw+CV+cLgBs8Y9KKKAHWnh7SbS0gtPs6TC3t7eASSKrSMtud8WTgdG+Yehq3DZWdu0zQQxxm5cyTlFC+YxGCzYHJxRRQA+KCC3XZBGsSk5KooUZ9eAKgk0nTJYngltYXilnNxIjIpRpW6uQRgk+tFFACvpemyzQ3ElrC0tsAIHKKWjC9ApxwB29KlFtbrcNdrGoneNY2lwN5RSxVSeuAWOPrRRQBQn8Pad9luYNOhhsZbqFoWniiTeEb7w7Zzk/jzUyaLpg0+30uS3jmtbRY1ijlVXUeWNqnBGM/hRRQBKdM05ro3zW0RuSmwzbF8zbjbjdjPTj6VGujaSqqq2kICJAigIuAtu2+EDjorHK+lFFAEh02wNrLYm3jNtOZDLDtHluZCWckdDkkk0xtH0p/M3WkJ85IUkyi/MsBzEp45CkcelFFACSaLpEvMtnA5Ezz5aNSfMkILv06kjn1pmn6PHY31/qLSedcahKjO5UIFSMbIoxjPAHcnk0UUAOi0PRobgXUNlBHOrmRZUjRXDEEEggA8559aeukaWlxLdraQiecMJZfLTe4bhgTjJz39aKKAGw6NpNuiRwWcEaRTCdFSNVAkAKhxgfeAOAfSopfDmjSw+StrHCRbvbxyRKqSRxuGUhDg7eGPT1oooAtfYLL9zmCM/Zo2ihyoOxGAVlHoCFAIqEaFowEAFlAPsihbf92v7sKcgLxwAeQKKKAHppOmRzrcx2sKzLNLMsgRQ4klAWR84zuYDBPepJLK0mmNxLCjymFoC7KGJiYgtGcj7pI5FFFAEUOkaXbrEtvaQxC3laWIIirskZShcYHUqcZ9KYdC0VlKtYwFWjeNgY1IKO/nMp45Bc7sevNFFAF+iiigAooooAKKKKACiiigD/9k=</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>BCC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>FCC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>HCP</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795441  -->
  <question type="multichoice">
    <name>
      <text>2.9.4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The unit cell shown in the figure below is representative of which crystal structure?</p>
<p><img src="@@PLUGINFILE@@/8.jpg" width="499" height="277" alt="Unit Cell" title="Unit Cell" /></p>]]></text>
<file name="8.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>HCP</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>BCC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>FCC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 3 - Phase Diagrams</text>

    </category>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 3 - Phase Diagrams/MRE Questions</text>

    </category>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 3 - Phase Diagrams/MRE Questions/3.1 Atomic Diffusion</text>

    </category>
  </question>

<!-- question: 807117  -->
  <question type="multichoice">
    <name>
      <text>3.1.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of the following conditions are <strong>necessary</strong> for diffusion to occur (select all that apply)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>An empty atomic site to move to</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>Enough thermal energy for the diffusing atom to break its bonds</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>Free atoms of the material available in the atmosphere</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>The material to be under a physical load of some sore</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 807123  -->
  <question type="multichoice">
    <name>
      <text>3.1.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider a sample of pure aluminum.  Which of the following types of diffusion are possible to occur in the sample (select all that apply)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Vacancy Diffusion</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-100" format="html">
      <text><![CDATA[<p>Interstitial Diffusion</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>None of the Above</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 3 - Phase Diagrams/MRE Questions/3.2 Diffusion Coefficient and Activation Energy </text>

    </category>
  </question>

<!-- question: 807138  -->
  <question type="multichoice">
    <name>
      <text>3.2.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider a material's diffusion coefficient, D.  If we were to raise the following quantities, which would cause the diffusion coefficient to rise (select all that apply)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>Pre-exponential, D<sub>0</sub></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>Activation Energy, Q<sub>d</sub></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>Temperature, T</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>Applied load, P</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 807147  -->
  <question type="multichoice">
    <name>
      <text>3.2.4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider the following table of different diffusion values.  Which of the following would likely be <b>interstitial diffusion</b> (select all that apply).</p>
<p><b></b></p>
<table border="0">
<tbody>
<tr>
<td rowspan="2" style="text-align: center;">Label</td>
<td rowspan="2" style="text-align: center;">Solute</td>
<td rowspan="2" style="text-align: center;">Solvent</td>
<td rowspan="2" style="text-align: center;">Act. En. (Q)<br />(kJ/mol)</td>
<td rowspan="2" style="text-align: center;">D<sub>0</sub> <br />(cm<sup>2</sup>/sec)</td>
<td colspan="2" style="text-align: center;">D (cm<sup>2</sup>/sec)</td>
</tr>
<tr>
<td style="text-align: center;">500 °C</td>
<td style="text-align: center;"><span>1000 </span><span>°C</span></td>
</tr>
<tr>
<td style="text-align: center;">A</td>
<td style="text-align: center;">C</td>
<td style="text-align: center;">Fe (BCC)</td>
<td style="text-align: center;">84</td>
<td style="text-align: center;">0.008</td>
<td style="text-align: center;">1.8e-8</td>
<td style="text-align: center;">3e-6</td>
</tr>
<tr>
<td style="text-align: center;">B</td>
<td style="text-align: center;">N</td>
<td style="text-align: center;"><span>Fe (BCC)</span></td>
<td style="text-align: center;">75</td>
<td style="text-align: center;">0.007</td>
<td style="text-align: center;">6e-8</td>
<td style="text-align: center;">5.7e-6</td>
</tr>
<tr>
<td style="text-align: center;">C</td>
<td style="text-align: center;">Ni</td>
<td style="text-align: center;"><span>Fe (BCC)</span></td>
<td style="text-align: center;">276</td>
<td style="text-align: center;">0.5</td>
<td style="text-align: center;">1e-19</td>
<td style="text-align: center;">2.5e-12</td>
</tr>
<tr>
<td style="text-align: center;">D</td>
<td style="text-align: center;">Co</td>
<td style="text-align: center;"><span>Fe (BCC)</span></td>
<td style="text-align: center;">226</td>
<td style="text-align: center;">0.2</td>
<td style="text-align: center;">1.2e-16</td>
<td style="text-align: center;">9e-11</td>
</tr>
</tbody>
</table>
<p><b></b></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>A</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>B</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>C</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>D</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 3 - Phase Diagrams/MRE Questions/3.5 Introduction to Phase Diagrams</text>

    </category>
  </question>

<!-- question: 808977  -->
  <question type="multichoice">
    <name>
      <text>3.5.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider the phase diagram for sugar in water shown below:</p>
<p><img src="@@PLUGINFILE@@/1.jpg" width="450" height="310" alt="Phase Diagram of Sugar in Water" title="Phase Diagram of Sugar in Water" /></p>
<p></p>
<p>If the solution is held at room temperature (25°C), what is the maximum composition of sugar in the solution before a second phase (e.g. sugar piling up at the bottom of the solution) begins to form?</p>]]></text>
<file name="1.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>65 wt.% sugar</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>35 wt.% sugar</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>80 wt.% sugar</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>20 wt.% sugar</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 808983  -->
  <question type="multichoice">
    <name>
      <text>3.5.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider the Copper-Nickel phase diagram shown below:</p>
<p><img src="@@PLUGINFILE@@/2.jpg" width="450" height="471" alt="Copper-Nickel Phase Diagram" title="Copper-Nickel Phase Diagram" /></p>
<p></p>
<p>At point A, what is the overall composition of the alloy?</p>]]></text>
<file name="2.jpg" path="/" encoding="base64">/9j/4AAQSkZJRgABAAEAwADAAAD//gAfTEVBRCBUZWNobm9sb2dpZXMgSW5jLiBWMS4wMQD/2wCEAAUFBQgFCAwHBwwMCQkJDA0MDAwMDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0BBQgICgcKDAcHDA0MCgwNDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDf/EAaIAAAEFAQEBAQEBAAAAAAAAAAABAgMEBQYHCAkKCwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoLEAACAQMDAgQDBQUEBAAAAX0BAgMABBEFEiExQQYTUWEHInEUMoGRoQgjQrHBFVLR8CQzYnKCCQoWFxgZGiUmJygpKjQ1Njc4OTpDREVGR0hJSlNUVVZXWFlaY2RlZmdoaWpzdHV2d3h5eoOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4eLj5OXm5+jp6vHy8/T19vf4+foRAAIBAgQEAwQHBQQEAAECdwABAgMRBAUhMQYSQVEHYXETIjKBCBRCkaGxwQkjM1LwFWJy0QoWJDThJfEXGBkaJicoKSo1Njc4OTpDREVGR0hJSlNUVVZXWFlaY2RlZmdoaWpzdHV2d3h5eoKDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uLj5OXm5+jp6vLz9PX29/j5+v/AABEIAscCpwMBEQACEQEDEQH/2gAMAwEAAhEDEQA/APsugAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgCA3UKSCAuglYZCFgGI9Qucke+KAJ6ACgA6UAFAB0oAKAGCVN3lhhvAztyM49cdcUAJJMkWA7Ku4hVyQMk9AM9SfQc0ASUAFABQAwSozFFYF0wWUEZGemR1GcHGetAD6AIZriK1XfM6xrkDLMFGT0GSRyewoAe0ioQGIBPQE4z9KAH9KAIYrmKdS8Tq6qSCVYEAjqCQcAjuKAAXMTbcOp3glcMPmA6leeQPagB8ciSjdGwYdMggjj6UAPoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAp6jcNZ2ss6DLRRu4HqVUkUAeb6B4Us9c0cXFyXNzeN57ThyJEfORtOcALjpjHPNAzQvde1ETXNtpphddHhje6eYFmmZoRMFTayhS0eTuwwDHpigCjN4t1PUruG30oQRRy2P2tnmVnKtlx5eFdM/d60AQ6b4x1WYWV5dJAlre3AtWiUN5ivhj5ofdjYdv3NmR/eoAkXxLrk6Xl7Ctt9m0+6miaMo/mSRQyMrMH34VgoJ+6QSOgoAtSeLL/AFR5X0cQi3s4klk80MzS7l3lUKsoQqOMkNk9qAM+Xx3c3dxH9la3s7aaCCeF7pWK3Pmlg6JIrqEaPb0KtncOmOQC3ruoStd6hbQJEky6Y7rNhi2fLyQcMARjO0jHODzQBzmi6hdWejaF9tWC6e5vYY1Yq4MatJjeDvOZAckE8dMqaAOjuPGF9Gk+rKsI0uyuTbyIQ3nMqusZlV9wUAs64XYTjPNAiK88Uay0l+9qLZLfTXH+sRmaReCQMOoU4yAcHntQM9D0+/F9Zx3gG3zIw+PTjkfnQI4Hw/eSQaNNrQkjWe+meYy3BIjiRj8qkDkrHyFUEH5utAHHa94uv9Y0fVbCOSEz2SQv9oSN443jlKMAimQsGAb7+/B/u80DOwuNHv7uCwvJo49QMVuUeEM0S/vY0AkGS+Sv8Wc5/h20AVdBvINPaB9TnBWyT7JA3J8xgQJrhuTmNyEEbH365oA9TlcNCzocgoSCOnTgigR4D4SlbwzbLK7N9h1gzodxJEV4JJAh5/57gqnYDy6BnSeHNQNvBoEBjSQz28n7xsl027funIHOecg0AdDoEg0/Xr/SkJKOiXgz/CZCFKj2yc4oA9AoEFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUANdBIpRhlWGCD3B60AeeDwff28b6ba3fl6bKxY9fPjDEExxtjGzjH3gRk8UAT3vhCaOSU6XMIIr2GO3uUcFiY44xCrocH94Iht5x65zQBbtvCK2V2k8L4jisvsiqRycbvnPv83NAFWHwY0VrZWvmj/QbsXJOPvYDDb/49QBzWi6Hqd+NQt1lFvaXOoXJkDKfM8vzmJ8o4xtlHBJI4Y4zQM6O58HT28sh0qZbeG7RIp1YElVRdu6LAwHI65wPegCPUfBk8luunWckX2Hy0i8qZNxiCZ+eEgHDtnnO3oOaALsXg5YpnYSkxvYiyAPL4EYj3k9zgZ+tAjLtPBN0lpYWdxMhGlXcc8ZQH54433BWyB8x5GeR70ATTeCZZGmslmA0u7uDdTREHzC5YMY1OMCMsqnrkY6c0DL//AAiZ2agnmD/iYsSOPue3vQI6TS7H+z7SK0J3+UgQn1oA4OTwbcz20unFlEVve/bLMnmMqQ4FvKndI93PBBOCM4oAib4fT3S6i13cKZdVhijwi4SHylQAIMD5MoOw47UDOvi0+/8A7KFk0qR3QjEQmjBwoAChgCAd2Bnp1oEYuoeD3Vh/Zjxwo8MdtKsi7gIo/umPg4fk56ZznPFAzr7WxWztVtIydqR7ATyemMmgRykfgqJ9CbQblt6t5mJAOUZ2ZldfRkLcEc0AR6f4MawXS183d/ZETRnj/WbgvPt0oA0NB0i4hvbvU74KJ7ltkYU/dgTG1T7nGaAOtoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgA6UAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAHF+MLuZfsmn28jQNfXKo7rjd5K/6xVJBwzAjDDkc0DM2DHhnXYNMt3ka1v4ZGEUjvJ5bxbcsryMz/AD55BYgdgKBHo3SgAoAKACgAoAKACgAoAKAK16kzwSLassc5RhGzDKq5B2sw7gHBI7igDy+8sm0O8s4rK5luNVmfdchnZ0eLGXaSPJSFR0QqqZ55OKBk9jZP4ojvNUeeVXSWVLPY7Itv5W5clFISTcwBPmB/QUAdj4V1R9Y0yC6kOZGDI7dNzRO0TNjtuZC2BwM8UCOhoAKACgAoAKACgAoAKAMzWNTj0e0ku5eRGOB3Zj91Rjux4oA818Jz6jZ32qy6lI8knkx3IjJ+SEMsrCJR04C8kdc8nigZCtvM2gx+J1uJft80cN4HLt5YimKSGDyc+VhY2KBtm/IBLE0AesWF0L23juB0kRW/MZoEW6ACgAoAKACgAoAKACgDz3x3r/8AZv2WwEr2xvpCrPGheTy0wXSNQGPmMDhcAnPSgZkNrFlpGm38mjtPFcwrFuiujMzI0jbQ6icsxDAk5X5MgYA6UAPvbR/C8dlqNvNK0s80Ed15sjOsomKhjsYlYypbK+WFHAyKAPVutAgoAKACgAoAKACgAoAKAPKPHWqR6fqFtHqjTHTJo2HlWpfzjMp+8ywkTsmCuChABzu6igZgafr15daWy2lwyQXl8sFmzYaaK3yxdJcgsshUYAf5xznmgDsxCPC2s2NnbSSNbaoJ4zFI7ybZIYnnMoeQswLBdpUHb6KKBHodABQAUAFABQAUAFABQBQ1O0+220kG94d6kb4zhh9D2oA868L6tLp/hmW6kkeR4GmVXclm4ICkk5zgnNAytcWsvh/SrbxB58r3ga1N0WdmScXMkcLL5ZJjjCtKHXy1U/KATgkUAX7OzbxbJe3k00qiCV4bRUd4xA0Y2lyEKiQlwWxJvXnGMUAdL4O1WTVtOWSZt8sTtC74A3smPmwAAM5HagR1NABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAZx7UAFACAg9KAFyOlABkD2oA5nxNo8+pxwS2TIl1ZzpNGXHysFzujbGMB+Mn2FAGbY6XfalqaatqSJAttE0cES8uC+PMZ26YOPlAHSgZ3FAgoAKACgAoAKACgAoAKAKGqm5W0m+whTdeW/k7vu+ZtOzd7bsZoA4DwvZX+j4Waz3zzHNxcs+WYnrjjhR2UUDJxpWsaN9qs9OEUlvds7QO2R5DSA794/iG45GMdKAOx0LSxo1jDZA5MS/MexdiWkYegLsxHsaBGtQAUAFABQAUAFABQAUAYOv+HLXxHEkN5u2xOJF2tj5h0z69OlAHJ6R4F+wateXju7QXESRxgtk/ddX3fQMMUDK50HWf7PXw6vlLbRFI1uRnItYnXZHt/wCehjUIxzjqcUAemW8C20SQpwsahR9AMUCJqACgAoAKACgAoAKACgDk/E2iz3sltf2Ow3VjJuVZBlWRseYo9GIA2t2NAHPyeFrvxBJeXWobLU3NukEMaclNjB98h4ydyqBwMKWoAkbR9W1k2tpqCxQwWMkckkiEkzNEQUCA/dUkDdnPcUDPSKBBQAUAFABQAUAFABQAUAcJquk3trqx1q0SO7VoEgaF+GTYztuiPIG7fh+MnAoAwv8AhC7+5iuLrdFbXc08c8MaA+XHtOSG/wBtwSGIx16UDOhtNO1DVdSg1HUkjgjsFk8mNcljNIhikct/cKMQoxn3oEdvQAUAFABQAUAFABQAUAVL6SWKB2gTzZADtTOMn60AcF4V0G7TSJ9K1KMRGRpCrA5BEnI445UigZCuiaxf2lvol6Ihb27Q+fOMkzJAVePYv8LmRELckYBoDYuHTNW0Wa6j0xYpLe9cvFuyDBIyjcz/AN5d2W4x1oEdL4c0j+xLFLViGk5aRhwGkb7xA7DpQBu0AFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAHnnxHglXTvtkM8sDW7xkCNioYtKg+YgjjBIx70AL418QvounW4WQwPeyRQGYKXeMPtDOiAEswBJAHOaBmJ/bmneH7DULqwkuWurW2MzR3JlywHAlQSjGCeSEzt4yBkUAWNQ0+fwvDa6ml1LLOZYluzIzMkyODu2xklUO7BGB04oAXTrWTxY15fT3E0ZgmeO1ETsixKoyGZQQHYnkhuO1AHW+D9Vl1fSYLu4IMxVhIRwCyOy5/EAE+5oEYi/EO3mZxb2t3OsblC6R5UlTg4OaAH/wDCeD/nwvf+/Q/xoGH/AAng/wCfC9/79D/GgA/4Twf8+F7/AN+h/jQAf8J4P+fC9/79D/GgA/4TwD/lxvf+/Y/xoAig+IcVwgkisr1kPQiP0/GgRL/wng/58L3/AL9D/GgYf8J4P+fC9/79D/GgA/4Twf8APhe/9+h/jQAf8J4P+fC9/wC/Q/xoAjl+IMcCNJJY3qogySYxwPzoELH8QElUOljelWGQfL7Hp3oAf/wng/58L3/v0P8AGgYf8J4P+fC9/wC/Q/xoAP8AhPB/z4Xv/fof40AH/CeD/nwvf+/Q/wAaAI5fiDHApd7G9VR1Ji/+vQA9fHysAwsb3BGR+6HQ/jQAv/CeD/nwvf8Av0P8aAD/AITwf8+F7/36H+NAB/wng/58L3/v0P8AGgA/4Twf8+F7/wB+h/jQBBc/EWGzjM01leJGuMkxjAycDv6mgRP/AMJ4B/y4Xv8A36H+NAw/4Twf8+F7/wB+h/jQAf8ACeD/AJ8L3/v0P8aAD/hPB/z4Xv8A36H+NAB/wng/58L3/v0P8aAIpfiHHBtD2V6vmMEXMfViCQOvXAP5UAS/8J4P+fG9/wC/X/16AD/hPB/z4Xv/AH6H+NAB/wAJ4P8Anwvf+/Q/xoAP+E8H/Phe/wDfof40AH/CeD/nwvf+/Q/xoAgm+IsNtt82yvV3sFXMfVjkgdfY0AT/APCeAf8ALje/9+v/AK9AB/wng/58L3/v0P8AGgA/4Twf8+F7/wB+h/jQAf8ACeD/AJ8L3/v0P8aAD/hPB/z4Xv8A36H+NAETfEOKN1iayvQ8mdo8sZOOvegRL/wng/58L3/v0P8AGgYf8J4P+fC9/wC/Q/xoAP8AhPB/z4Xv/fof40AH/CeD/nwvf+/Q/wAaAD/hPB/z43v/AH6/+vQBCfiLCsogNleCRhkL5YyR+dAib/hPB/z4Xv8A36H+NAB/wng/58L3/v0P8aBh/wAJ4P8Anwvf+/Q/xoAP+E8H/Phe/wDfof40AH/CeD/nwvf+/X/16AIv+FhxeZ5P2K98zbv2+XztBAz19SKAJf8AhPB/z43v/fr/AOvQAf8ACeD/AJ8L3/v0P8aAD/hPB/z4Xv8A36H+NAB/wng/58L3/v0P8aAD/hPB/wA+F7/36H+NAGv4f8VQeIJZreOOWCW12+Ykq7SN4ypH1FAjqKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAOJ8eWd9qenNZafEJnlZCSWChdjq/t1xigBus6Jda1YWsiKkN7ZSRTokmGQvHj5WI5AOOoII9aBmXe+GbzxZcNcaoqWsS2dxaJGh3MxuNnmM5yQVUxqYwACMtnOaAJJdM1rWVtbK/WGKK1kSS4lTJE+wEBY1JO0EkFt2enGKBD49L1bQpLqHTkhmhvZGkiZyV8l3ABDgEbkHUbcH1JoA6jw/pH9g6bFYbt5hRgWxjczFmY/mxA9sUAc98O/+QfJ/18S/+hGgZ31AgoAKACgBsn3T9D/KgDA8K/8AIOj/AOBfzoA6GgAoAKACgDJ17/jwn/65mgCTRf8Ajxg/65J/6CKANKgAoAKACgDI104spMeg/nQBfs/9RH/uL/IUAWKACgAoAKAOV8bcaPcf9s//AEalAHVUAFABQAUAFAGBrvD2X/X7H/6LmoA36ACgAoAKACgDl/Exx9kx/wA/af8AoElAHUUAFABQAUAFAHNaicapZ/7sv8loA6WgAoAKACgAoA5W6ONagH/TJ/6UAdVQAUAFABQAUAc7n/idgf8ATm//AKNjoA6KgAoAKAGSFlUlBlgDgepoAwvtmp/8+6f99f8A16AOY8MyTSeIdUa4QRvsteAc8eXxQB6PQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFADX4U/Q0AcH8Ov+QfJ/wBfEv8A6EaBnfUCCgAoAKAEYZBHqCKAM3R7A6bbLbsdxTPI9zmgDToAKACgAoAyde/48J/+uZoAfov/AB42/wD1yT/0EUAadABQAUAFAFLUbU3kDQqdpYdaALEEfkxrGf4VA/IYoAloAKACgAoA5Xxt/wAge4/7Z/8Ao1KAOqoAKACgAoAKAM3UbI3jQEHb9nnWY+4VXXH/AI9QBpUAFABQAUAFAHL+J/8Alz/6+0/9AkoA6igAoAKACgAoAyrrT2nvILoEAQBwR67sf4UAatABQAUAFABQByl1/wAhqD/rk/8ASgDq6ACgAoAKACgDL+wML/7bkbRA0W3vkujZ/wDHaANSgAoAKACgAoA4HRP+Rl1X/rnaf+i6BnfUCCgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAa/wB0/Q0AcH8Ov+QfJ/18S/8AoRoGd9QIKACgAoAKACgAoAKACgAoAz9WhNxaSxA4LIRQAulR+VaQp/djUfkAKAL9ABQAUAFABQAUAFABQAUAFAHP+KbU3umzQKQpbZyfaRT/AEoA6CgAoAKACgAoAKACgAoAKACgAoAwNdtjcm2AIXZcK5+gVxj9aAN+gAoAKACgAoAKACgAoAKACgAoA564tS2qRT5ACxsMd+cUAdDQAUAFABQAUAFABQAUAFABQAUAcDon/Iy6r/1ztP8A0XQM76gQUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFADX+6foaAOD+HX/IPk/6+Jf/AEI0DO+oEFABQAUAFABQAUAFABQAUAV7v/Uv/umgBlh/x7x/7o/lQBboAKACgAoAKACgAoAKACgAoAzNZ/49H/4D/wChCmBp0gCgAoAKACgAoAKACgAoAKACgDM1H70P/XUfyNNAadIAoAKACgAoAKACgAoAKACgAoAzJf8Aj8T/AHTTA06QBQAUAFABQAUAFABQAUAFABQBwOif8jLqv/XO0/8ARdAzvqBBQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUANf7p+hoA4P4df8AIPk/6+Jf/QjQB31ABQAUAFABQAUAFABQAUAFAFe7/wBS/wDumgBlh/x7x/7o/lQBboAKACgAoAKACgAoAKACgAoAzNZ/49H/AOA/+hCmBp0gCgAoAKACgAoAKACgAoAKACgDM1H70P8A11H8jTQGnSAKACgAoAKACgAoAKACgAoAKAMyX/j8T/dNMDTpAFABQAUAFABQAUAFABQAUAFAHA6J/wAjLqv/AFztP/RdAzvqBBQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUANf7p+hoA4P4df8g+T/r4l/wDQjQM76gQUAFABQAUAFABQAUAFABQBXu/9S/8AumgBlh/x7x/7o/lQBboAKACgAoAKACgAoAKACgAoAzNZ/wCPR/8AgP8A6EKYGnSAKACgAoAKACgAoAKACgAoAKAMzUfvQ/8AXUfyNNAadIAoAKACgAoAKACgAoAKACgAoAzJf+PxP900wNOkAUAFABQAUAFABQAUAFABQAUAcDon/Iy6r/1ztP8A0XQM76gQUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFADX+6foaAOD+HX/IPk/6+Jf/AEI0Ad9QAUAFABQAUAFABQAUAFABQBXu/wDUv/umgBlh/wAe8f8Auj+VAFugAoAKACgAoAKACgAoAKACgDM1n/j0f/gP/oQpgadIAoAKACgAoAKACgAoAKACgAoAzNR+9D/11H8jTQGnSAKACgAoAKACgAoAKACgAoAKAMyX/j8T/dNMDTpAFABQAUAFABQAUAFAATjk8AUAVPt9sP8AlrH/AN9D/GgA/tC2H/LWP/vpf8aAOJ0GRJfEmqNGwZfLtOVII/1ftQBtaxqGppdR2WmQKwZDJJPLny0GSAgwRlzjPXoRxQBzT+OLmKweV4Y1vI7oWh+Y+QrHkOz54T1+bg455oGW7bxXc2d5LY6isT+XaPeLJbnICoyqY35YB2LDy+m4etAiuninVreCHVLyCFLCdl3AMfMijc4Rj82CeRuGOPagZen17VL66uItIiheCzChpJSf3khBYxrhhgAYyfUigR0eg6sut2Ud2q+WzDEiHrHIvDofdWyKA2NigAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAGv90/Q0AcH8Ov8AkHyf9fEv/oRoA76gAoAKACgAoAKACgAoAKACgCvd/wCpf/dNADLD/j3j/wB0fyoAt0AFABQAUAFABQAUAFABQAUAZms/8ej/APAf/QhTA06QBQAUAFABQAUAFABQAUAFABQBmaj96H/rqP5GmgNOkAUAFABQAUAFABQAUAFABQAUAZkv/H4n+6aYGnSAKACgAoAKACgAoAKAEZQwIPQ8EfWgDHPh7Tjz5Ef5f/XoAP8AhHtO/wCfeP8AL/69AHJ+HLWKz8RapFAixoEtTheBkx8/nQBB4y8V/Y7uPRYphZedHvmu2R2EaZI2RhRzKwHGSAoIPPSgZhazHp82jwWWnky6M9wF1GUK5fyyMs7EgMCzAZcKSMAAUAZNnpFjJc3Fv4XMlxbXdo32tm3ELJHtMAV3CkMwG0IBgg5LDGCAa+oarBrujQ+H4Q/9oSeVFJDsYGEow3FyQFwMZ4JoA1tP1W28IXF7ZagWi82Tz4GKsRNvQKVTaDypQA5x94UAdJ4IsZbHTFMymJ7mWW5MbcNH57mTY3+0ucH3oEddQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFADX+6foaAOD+HX/IPk/6+Jf/AEI0Ad9QAUAFABQAUAFABQAUAFABQBXu/wDUv/umgBlh/wAe8f8Auj+VAFugAoAKACgAoAKACgAoAKACgDM1n/j0f/gP/oQpgadIAoAKACgAoAKACgAoAKACgAoAzNR+9D/11H8jTQGnSAKACgAoAKACgAoAKACgAoAKAMyX/j8T/dNMDTpAFABQAUAFABQAUAFABQAUAFAHA6J/yMuq/wDXO0/9F0DO+oEFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQA1/un6GgDg/h1/yD5P8Ar4l/9CNAHfUAFABQAUAFABQAUAFABQAUAV7v/Uv/ALpoAZYf8e8f+6P5UAW6ACgAoAKACgAoAKACgAoAKAMzWf8Aj0f/AID/AOhCmBp0gCgAoAKACgAoAKACgAoAKACgDM1H70P/AF1H8jTQGnSAKACgAoAKACgAoAKACgAoAKAMyX/j8T/dNMDTpAFABQAUAFABQAUAFABQAUAFAHA6J/yMuq/9c7T/ANF0DO+oEFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAYWteJtO8PGMahMIDOdsYIY7jkDsCByR1I60AXNR1a20m2N5dP5cKgHPXr0wB1zQBW0zX7TVtxty2IwGYspUAHvzQBUsvF+lahMtvb3Cs8mfL4YCTHXYSADj/9WaAHah4t0vS5mtrmdUkQAuAGbYD0LFQQP5+1AG8JFlj8xCGVlyCOhBHBFAHDfDr/AJB8n/XxL/6EaBnfUCCgAoAKACgAoAKACgAoAKAK95/qX/3TQAyw/wCPeP8A3R/KgC3QAUAFABQAUAFABQAUAFABQBmaz/x6P/wH/wBCFNAadIAoAKACgAoAKACgAoAKACgAoAzNR+9D/wBdR/I00Bp0gCgAoAKACgAoAKACgAoAKACgDMl/4/E/3TTA06QBQAUAFABQAUAFABQAUAFABQBwOif8jLqv/XO0/wDRdAHfUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAcP8AEVc6JNgZw8P/AKOSgB/ibTrrUtPt4LNoophJAQZunBUnCn7zeikcnigZxXi3UtX0ezutKuZhdy3en3M9vLHGsbRtb+XvRlQAYYSDYfY+hoA6TxdHDDpll9lCAx3FubfGMbtrY29jlS3TtmgBngwCaHUjcYMjXUolBxx8o4PoMfhigDQ+HrM3h+2LHI2y7T6qJHx/n0xQI53wRZalNZSNbXawR/aZsJ5MbEfMerMMnNAzsf7N1n/n/X/wHi/+JoEWrWy1SEkzXazA9B5SLj/vkUAXfJvP+eq/98j/AApgHk3v/PVf++R/hQAeTe/89V/75H+FAB5N7/z1X/vkf4UAHk3v/PVf++R/hQAeTe/89V/75H+FAB5N7/z1X/vkf4UAHk3v/PVf++R/hQBBcw3YibdIpG0/wj/CgBtpFdmFNsigbRgbRxx9KALPk3n/AD1X/vkf4UAHk3v/AD1X/vkf4UAHk3v/AD1X/vkf4UAHk3v/AD1X/vkf4UAHk3v/AD1X/vkf4UAHk3v/AD1X/vkf4UAHk3v/AD1X/vkf4UAHk3v/AD1X/vkf4UAHk3v/AD1X/vkf4UAHk3v/AD1X/vkf4UAZ+qRXS2zl5FK8ZG0D+Ie1AjQ8m8/56r/3yP8ACgYeTe/89V/75H+FAB5N7/z1X/vkf4UAHk3v/PVf++R/hQAeTe/89V/75H+FAB5N7/z1X/vkf4UAHk3v/PVf++R/hQAeTe/89V/75H+FAB5N7/z1X/vkf4UAHk3v/PVf++R/hQAeTe/89V/75H+FAFC9iug0W6RTmQY+UcHB9qAL/k3n/PVf++R/hQAeTe/89V/75H+FAB5N7/z1X/vkf4UAHk3v/PVf++R/hQAeTe/89V/75H+FAB5N7/z1X/vkf4UAHk3v/PVf++R/hQAeTe/89V/75H+FAB5N7/z1X/vkf4UAHk3v/PVf++R/hQAeTe/89V/75H+FAFCSK6+1IDIu7acHaP8ACgRf8m9/56r/AN8j/CgYeTe/89V/75H+FAB5N7/z1X/vkf4UAHk3v/PVf++R/hQAeTe/89V/75H+FAB5N7/z1X/vkf4UAHk3v/PVf++R/hQAeTe/89V/75H+FAB5N7/z1X/vkf4UAHk3v/PVf++R/hQAeTe/89V/75H+FIDj/D6yJ4j1USEM3l2nIGB/qvT1oA9DoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoA5vxL4Xt/FEAtrqSaOMHJET7N2CCM8HoQCKAJZvDltcWKadM0jpEBskLnzVZfuuGGPmHUZGPUUAQaZ4UtNNLszSXUkiGMvcMHYIeqjgAA98DmgCnZeB7Gymjl3TSpbndDDJJujiYAgFFwDlQSBkng0AP1HwXZ3873AeaAzf61YX2JJ7uMHkjgkY4oA6WC1isYBbwKEjjXaqjgAYoA4v4dcafJ/wBfEv8A6EaBnfUCCgAoAKACgAoAKACgAoAKAK93/qX/AN00AMsP+PeP/dH8qALdABQAUAFABQAUAFABQAUAFAGZrP8Ax6P/AMB/9CFMDT6UgCgAoAKACgAoAKACgAoAKACgDM1H70P/AF1H8jTA06QBQAUAFABQAUAFABQAUAFABQBly8Xif7ppgalIAoAKACgAoAKACgAoAKACgAoA4HRP+Rl1X/rnaf8AougDvqACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAa/3T9DQBwfw6/5B8n/XxL/6EaAO+oAKACgAoAKACgAoAKACgAoAr3f+pf8A3TQAyw/494/90fyoAt0AFABQAUAFABQAUAFABQAUAZms/wDHo/8AwH/0IUwNOkAUAFABQAUAFABQAUAFABQAUAZmo/eh/wCuo/kaaA06QBQAUAFABQAUAFABQAUAFABQBmS/8fif7ppgadIAoAKACgAoAKACgAoAKAGSFlUmMBmA4BOAT2BODj64NAGF9q1f/n1t/wDwJb/4xQBy/hl538Q6oblEik2Wvyo5cY8vg7iqdfpQM9IoEFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQA1/un6GgDg/h1/yD5P+viX/wBCNAHfUAFABQAUAFABQAUAFABQAUAV7v8A1L/7poAZYf8AHvH/ALo/lQBboAKACgAoAzNZvzpVlNeKu8woWC9M4oAXSr46jYwXpAQzwxy7ewLoGxn0GcUAUbbXI47L7bfyQxKGdSyPuT5WKgA8ktgDIGSDkUATx+IdOkhe4S4jMUW0O27hCxwobuCT0BoAs3WoRW5aBXQXAheZUY4+VeNx9EDEAntmgClHrcNvZR3l/JFEHHVG3IST0Q8lvwzQBg2niIeILa92KBHbSKiMpzvBYc+3TpTDY7vpSAKACgAoAKACgAoAKACgAoAKAMzUfvQ/9dR/I00Bp0gCgAoAKACgAoAKACgAoAKACgDMl/4/E/3TTA06QFLUJZ7eB3tUEswB2oTtBPuewoAw/B3iB/E2mpfyxfZ5Gd0eMHcFZG2nB7igNjMk8aj/AISCLQoIvMiYOslxn5UmWPzfLA/i+TBJHQkg8igYuo+JdQW/kstOt4ZEgVd8k0ojy7Z+VQSCePSgRralqeo20cKWtqJrqb743YijwCTufOevAxQBkReM2W2uTcwFLuwuIraaJTuTzJxG0ZVxwV2yoWOfl5zjFAxs3jU28JjaHffGYW8UKHKSSMMja/TaAfmOeKANPRtcvLi7bTtStvs04i85GQ74nQMqkb+zgsPlPOMntQI6ugAoA4HRP+Rl1X/rnaf+i6BnfUCCgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAa/3T9DQBwfw6/5B8n/XxL/6EaBnfUCCgAoAKACgAoAKACgAoAKAK93/AKl/900AMsP+PeP/AHR/KgC3QAUAFABQBzni/jR7v2hagDD8JeJ9Ku9Ns7GC6hkuTaRqIlcF8rCCw29cgA5HtQBwOmCK2tNNu7/iwgu7vzCwPlxyGeTa8nbb0A3cZBoGY+orDqMHiVtNAkiMtiw8vlTtdy7DHGMcnHHFAHXahq1prPiCWaxkWeJfD14PMQ5QkzocBhwenOKAKOmzRaedJvNTKppqWTJukH7tLgvJgtngEqVAz+FAGr4Rkgmt9VltABA90GQj7rAt95fY9scelMR7BSAKACgAoAKACgAoAKACgAoAKAMzUfvQ/wDXUfyNNAadIAoAKACgAoAKACgAoAKACgAoAzJf+PxP900wNOkBXupkt4mkkYIqqcknAHFAHk/w+u5pvDUq6UY5LwS3PlqzAAMznaW9Bzn3oGYkFtq+kalo9u9lEsge4aRvtKsZZJImaeQnGRgszIDnjCDpQB0+p2nh0ahdSapK0dyyq2yVzGqgDh4cbd3PGSSMjpQBFpOr7NJisNduJbN7oyeRc8ITErgxDzGUr5jx84xkqGIoAt+A7eEnUbSE/bNPFwPKuH+Zpi0aNLufgSFJC6BlA2hQvVaADxXaRaFPpt9GgjsbOdjOR0jVwv7xicnHHJJoA6ex8TWuq6h9jsMXKRwmSSdCCkZLKFiJH8bg7gM9FJxxQI6egAoA4HRP+Rl1X/rnaf8AougZ31AgoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAGv90/Q0AcH8Ov8AkHyf9fEv/oRoGd9QIKACgAoAKACgAoAKACgAoAr3f+pf/dNADLD/AI94/wDdH8qALdABQAUAFAAQDwelAEaxIhyqqCPQAUAOKLjbgY9McUAYOmeHotMvby/RizagYi6kcL5YcDH13nNAG6I1X7oA7cAdPSgBSikbSBj0xxQBmauoS0kCgD7vQY/iFMDVpAFABQAUAFABQAUAFABQAUAFAGZqP3of+uo/kaaA06QBQAUAFABQAUAFABQAUAFABQBmS/8AH4n+6aYGnSAZJGsqlHAZT1B6UARW9nDaZECLHnrtAH8qAJWjVmDEAsvQ45GeuPSgBkttFOQZEVypyCQDg0ALLBHMuyRVZfQgEUAPSNYgFQBVHQAYFACsoYYIBB7HkUARxQR242xKqDrhQB/KgCRmCDJIAHc8CgaV9EebeKPipovhkNGZPtNwuQIosHDDszdFHuN30rmnXhT03fZHvYTKcTi7S5eSH80tNPJdfwOb+FniaXxbqeqalLD9m3/Z1VMk/KqEA5IXP1wM1dKbqR5mrHLj8LHA1vq8Zc1opt7ata6Xdj26tjygoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAGv90/Q0AcH8Ov8AkHyf9fEv/oRoGd9QIKACgAoAKACgAoAKACgAoAr3f+pf/dNADLD/AI94/wDdH8qALdABQAUAFABQAUAFABQAUAFAGZrP/Ho//Af/AEIUwNOkAUAFABQAUAFABQAUAFABQAUAZmo/eh/66j+RpoDTpAFABQAUAFABQAUAFABQAUAFAGZL/wAfif7ppgadIAoAKACgAoAKADpQAySRYVLuQir1JOAPxNGw0m3aKu+yPKvEHxb0zTHNrpwbUrvoscILLn3Yccd8GuSdeMdI+8+yPpMNk9aqvaV7UafVy0f3HhXjDxf4k1cra3Mn2ZpjtWytyfMwT8okC85IIxmuCpUqS0enkv1PscFgsHQTqU48yjq6s/h8+W+n3HbeAfguSV1HxCMk4ZLfP4gynv8A7ufqK3pYf7VT7v8AM8jMM73oYHTo5/8AyP8AmeqeHoY7bxFqcUSrGiRWgVVAAAEXGAK9JK2iPg5Sc25Sbbe7Z6HTICgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAa/wB0/Q0AcH8Ov+QfJ/18S/8AoRoA76gAoAKACgAoAKACgAoAKACgCvd/6l/900AMsP8Aj3j/AN0fyoAt0AFABQAUAFABQAUAFABQAUAZms/8ej/8B/8AQhTA06QBQAUAFABQAUAFABQAUAFABQBmaj96H/rqP5GmgNOkAUAFABQAUAFABQAUAFABQAUAZkv/AB+J/ummBp0gCgAoAKACgCOaZLdDJKwREGWZiAAB3JPSltrsVGLk1GKbb2SPIde+MOn2chstGjfVb0naqwglM+ocAhsHqowfeuOWIivdh7z8j6fD5NVmva4pqhS3blv93T1OZbwz4j8XKb7xVd/2Vp4G828Z2YUZ+9k5Q467ifpWXJUqe9VfLHsegsVg8C1Ry2l7atspy118uj+VjnbW6S6lbQ/h/agY+S41ORQzbe7BiNq57MB83bBNQnr7PDr1kd04OEVjM7qecKEXZX6Kyd36X06nsfgz4cWXhYfapz9s1F/mkuJOSCeyA5wPc5PoQMCuynRVPV6y6tny2NzKpjP3cP3dFaKEdNPM9HrpPBOB0T/kZdV/652n/ougZ31AgoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAGv90/Q0AcH8Ov+QfJ/18S/+hGgDvqACgAoAKACgAoAKACgAoAKAK93/qX/AN00AMsP+PeP/dH8qALdABQAUAFABQAUAFABQAUAFAGZrP8Ax6P/AMB/9CFMDTpAFABQAUAFABQAUAFABQAUAFAGZqP3of8ArqP5GmgNOkAUAFABQAUAFABQAUAFABQAUAZkv/H4n+6aYGnSAKACgCKaeO2QySssaKMlmIAAHXrS28ioxcnyxTb7I8j8QfF2ztpPsOhxPqd4TtAjH7sE9Pm5zg9RgD3rklXS92muZ/gfT4fJ6k4+2xclRp76/Fb06HOw+BvEfjpxceKLlrW1JDLaQkjgjoecIff5qy9nOrrVdl2R3PH4PLU6eXU1Ops6kv61X3HbTnw38K7IsiJC5GAoAaeZu2T1JPc8fjW79nh12/NnkRWMzmpZtyXd6Qguv/DHn0Om678WphcagX03RUbKQjIeUDuemSf7x6dMVzqM8Q7y92Hbue26uFySPJQtVxTWsntH+ux7vo2h2Xh22W0sIlgiQdhgk92Y9yepNd8YqC5YqyPjq9epiZurWk5Sffp5Lsiz/aVqP+WifnVnKH9p2v8Az1T86AOL0CVJvEeqtGwZdlpyP+udAGzrM2rS3MdppYjgjKF5LmVfMUHJAjEeV5OAd27jPSgDnIPGdzFp8hlSOW+S5NpFtOyKaXGQQTnaAMlhz0Ayc0DNXT9TvLS3uLy9u7a9igjZtsMflkOoyFJ3N948A4HJoEZH9vazY20OtXjQfYZipkgCESQxyEBT5mTvK55G0UDL76pq2s3VwulPDb21ltXdJGZDNIQWZR8y+WFG0Z+bO725AOk8Pav/AG3ZR3TL5cnKSoDkJKh2yKD32tkZoFsbdABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUANf7p+hoA4P4df8g+T/AK+Jf/QjQB31ABQAUAFABQAUAFABQAUAFAFe7/1L/wC6aAGWH/HvH/uj+VAFugAoAKACgAoAKACgAoAKACgDM1n/AI9H/wCA/wDoQpgadIAoAKACgAoAKACgAoAKACgAoAzNR+9D/wBdR/I00Bp0gCgAoAKACgAoAKACgAoAKACgDMl/4/E/3TTA0+lICKaeO2QySssaKMlmIAA9yaTdtXoVGLk1GKbb2S3PIPEHxetLeU2OhRPqd4TtAiBKA4ODuH3h/u5rjlXS92muZ+R9Rh8mqSj7bGSVGlv72/3dPmYMHgjxJ44YXHia5a0tWwRaxHBwR0IXgf8AAuahU6lXWq7LsjtljsHlydPL6anUWntJL/P9D1zw/wCEdL8MRCOwgSMgDMhALnHcsea64wjT0ij5jEYyvjJXrTb7LovRHDeMPifHYS/2ToCfb9Tc7AEG5Iz3LEcEjuBnHesKlblfJT1l+R7GCyp1I/Wca/ZUEr3ejl6epS8L/DKW6uBrXiuT7Zesd6wscxxegI6Ej0HFKFHXnq6y7dEa4rNIwh9Uy1ezpLRyWkpd/P57ntSIsYCoAqqMADgAegFdvkfJt31e4pAYYPQ8UCM3+xrP/nkn5UAH9jWf/PJPyoA47w9BHbeI9VSJQi7LU4HqY6BkPjDWbk3cekQ+dbWzpvuLqONmOMn91GVBw7ActxgHrmgDI1vR7O/0yzewgme00y8S4lgCussoUENgHDMxJBOOTQBHNpY1y/mOkwy21q1hJFNuRolkn3o8KhWwCw2kMwHyjIJz1AHXt1LrmkQ6ALa4junMcUpMbhIvLYbnLkbSpx8pB5oA1LK8bwlcXtpPBPIkzieGSKN5A7OgVo8qDhgUXg46k9jQB0ngvTpdN01ROpSW4kkuXQ9UadjIUP8Auk4oEdXQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFADX+6foaAOD+HX/IPk/6+Jf8A0I0Ad9QAUAFABQAUAFABQAUAFABQBXu/9S/+6aAGWH/HvH/uj+VAFugAoAKACgAoAKACgAoAKACgDM1n/j0f/gP/AKEKYGnSAKACgAoAKACgAoAKACgAoAKAMzUfvQ/9dR/I00Bp0gCgAoAKACgAoAKACgAoAKACgDKnYR3aMx2qFbJPAHGefTgUbDSbdlueceJfi5p+mSfYtJRtUvmO1Y4OUB92AIYg9VGD71xzrxj7sPel2R9Lhcnq1V7XEtUKS1blo7emlvVnMQeDvE3j91uPE05sLEnctpB8rEe+clD6h9w9qyVOpV1qvlj2R6MsbgssThl8PaVdvaT1X/B+Vj1/w/4R0vwxEItOgSIjGXxl2I7lj3PfGB7V2Qpxp6RVj5fEYyvjJc1ebflsl5W/zua+oajb6TA11eSLDDGMs7EAD257noB3NW2oq70Ry06U60lSpRcpPZI8E1HxVrPxLnfTPDKta6ap2zXjAgsO4U8YyP4R8x65rgc5V3yUtI9WfaU8JhsogsRmDU671jSWy9f89vI9R8H+AtO8HRYtl825bmS4k5kZj1wewz+PqTXVTpRpLTfqz53GZhWx0vffLBfDBaJL9Tt63PICgAoAKACgDgdE/wCRl1X/AK52n/ougZ3pUHqAaBAFC8AY+lAC4x0oAMYoAMUAFABQAUAFABQAUAFABQAUAFABQAUAFABQBx3jHX73w9brc2sCzxBlErM+3YGdUGFwck7s9R0oA6WW9jtrY3cxCRrH5jE9hjNAHC+HvHR1K2vb6+hNpDZEuoJyxiwdrMOMFiCcehFAEqeJ9RszbXGpWwitr51jAVsvAzglfM4AIOOTxg4oGSyeJNQvZrj+yoElgsHKOXba0zqAWRODtA/vc5PagR0+k6rFrVjHfwZEc6FgD1BBKkH6MCKAOT+HkiJp0hLKP9Jm6kZ4Y0DO88+P++v/AH0P8aBCiaPsy/mKAF81P7w/MUAHmp/eH5igA81P7w/MUAHmp/eH5igA81P7w/MUAHmp/eH5igA81P7w/MUAHmp/eH5igCtdyoYXww+6e4oAbYyoII/mH3R3HpQBb81P7w/MUAHmp/eH5igA81P7w/MUAHmp/eH5igA81P7w/MUAHmp/eH5igA81P7w/MUAHmp/eH5igA81P7w/MUAHmp/eH5igDM1iRDaOAR/D3/wBoUwNPzUH8Q/MUgDzU/vD8xQAean94fmKADzU/vD8xQAean94fmKADzU/vD8xQAean94fmKADzU/vD8xQAean94fmKADzU/vD8xQAean94fmKAMzUJE3Q4I/1g7j0NNAafmoP4h+YpAHmp/eH5igA81P7w/MUAHmp/eH5igA81P7w/MUAHmp/eH5igA81P7w/MUAHmp/eH5igBPNT+8PzFAC+agGdwA+ooDyR5p4p+KmleHG+zxE3t2fuww889MM3b8jXLOtGGi1fZH0GEymvil7SdqVLrKWn3LqeeHRPEvxDnR9al/sywfDCBDh2XtnB4OO+fwrHkqVtZvlj2PX+s4DKvdwkfbV0mvaPZPrby8j2Hw34O0fwqm2wjQPjDStgyN7lq6oU40/hXzPmsTjq+Md603bpFaRXojrRInZh+YrY83Y4jxh4/07wfDmZvOuW4jgjOXYnpnH3R79fasKlWNJa79Eexgsvq46XuLlpr4pvRJfqeXWHhfV/iTOmp+JZDaacG3Q2atglf4cjOAD3J5b0FcqpzrPmq6R6RPoamMw2UweHy9Kda1pVXsn1t6dO3c9606ys9JgW1s1jhijGFVcAf/rrvSUVaKsj4ypVnWk6lWTlJ7tl3zUH8Q/MVRiL5qf3h+YoAPNT+8PzFAB5qf3h+YoAPNT+8PzFAB5qf3h+YoA4PRCD4l1XGD+7tOnvFQB39ABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAHnvxMvILbRpI5ZEjeRotiswBbbKhbAPXA5OOgoGLr9rea9ZWi6YY57QmN51DriVFwdgbONrEYbnpmgRwq6fqmtR6/p7wCH7TFsUqynDhQEUYJyNoIyKBnS63rdv4jtLOys9zXE00RkiAPmW6qCWaZeseCAPmxkmgA0PUrfwwL+y1BjDKJ3kiVs7p0ZRtMX/PQk8YXJz2oA6fwTZS6focEM6tHJtdmRuq73ZgPbgg496BHLeB/D9lf2UksyMXNzNkiSRc/MeysAPwoA7T/AIRLTv7j/wDf2X/4ugCxbeHbK0JaNGBPXMjt/wChMaALn9l2/wDd/U/40wF/su3/ALv6n/GgA/su3/u/qf8AGgA/su3/ALv6n/GgA/su3/u/qf8AGgA/su3/ALv6n/GgA/su3/u/qf8AGgA/su3/ALv6n/GgCvc6bbpE5C9FPc/40ANs9Nt3hRivJUdz6fWgCz/Zdv8A3f1P+NAC/wBl2/8Ad/U/40AH9l2/939T/jQAf2Xb/wB39T/jQAf2Xb/3f1P+NAB/Zdv/AHf1P+NAB/Zdv/d/U/40AH9l2/8Ad/U/40AH9l2/939T/jQAf2Xb/wB39T/jQBnarp8EVs7KuCMY5P8AeHvQgNH+y7f+7+p/xpAH9l2/939T/jTAP7Lt/wC7+p/xoAP7Lt/7v6n/ABoAP7Lt/wC7+p/xoAP7Lt/7v6n/ABoAP7Lt/wC7+p/xoAP7Lt/7v6n/ABoAP7Lt/wC7+p/xoAP7Lt/7v6n/ABoAT+y7f+7+p/xpAUL7T4I2iAXrIAeT0wfemI0P7Lt/7v6n/GgYn9l2/wDd/U/40AL/AGXb/wB39T/jQAf2Xb/3f1P+NAB/Zdv/AHf1P+NAB/Zdv/d/U/40AH9l2/8Ad/U/40AJ/ZduP4f1P+NIDhvFXjDQfCKlblhJcdFgjJZyewYAnZn1bFYTrRp7vXstz2MJltfHO9OLUOs3oreXf5HmkWm+JviI+9FfRNMPqz+ZIp56EluR0K/L71y/va39yP4n0LeAylWaWIrrslyxfy0+/U9U8OfDXRvDi5jiE85+9NL8zk/jwPw5966oUo09lr3Z8/i8yxGM0nLlgtoR0SOhlsIPtSJt42nuf8a6DxbWLzabaoCzKAAMkliAAOpJz0FLYaV9EeJ+KPHUd5c/2J4UhN7esdrTIzeXF2J3A4bH945QetcM6zb9nR1ffsfXYTK404fW8yfs6W6i/il8t16bm54P+FUOmt/aGuP/AGhqDjJLkskZ64XPUjpnp6VVOjyvnnrL8jDG5q6sfq2Dj7KgtEo6N+vr/wAOeo/2Zb/3enuePpzXYfMB/Zdv/d/U/wCNAC/2Xb/3f1P+NMA/su3/ALv6n/GgA/su3/u/qf8AGgA/su3/ALv6n/GgA/su3/u/qf8AGgBP7Ltx/D+p/wAaAON0CJIPEmqrGNo8u04/7ZdeaQHoVABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAEE1rDc486NJMdN6q2PpkGgCSONIVCRqEUdFUAAfQDgUAKqKhJAAJ6kDGfrQBGltFE5kREV2+8wUBj9SBk/jQASW0MzB5ER2T7pZQSPoSMj8KAJH+6fof5UAcH8Ov+QfJ/wBfEv8A6EaBnfUCCgAoAKACgAoAKACgAoAKAK93/qX/AN00AMsP+PeP/dH8qALdABQAUAFABQAUAFABQAUAFAGZrP8Ax6P/AMB/9CFNAadIAoAKACgAoAKACgAoAKACgAoAzNR+9D/11H8jTQGnSAKACgAoAKACgDnfEHirTfDEPnajMsXGVTq7f7qdTWcpxpq8nY7sPhK2LlyUIt93sl6s8al8WeJviI5t/DsJ07TycNdyD5mU5BKkjB4/hADf7VcXPUraUlyx7n1UcJgsqXPjpe1rdKcdk/NLX5vTyO28KfCrTPDzC6us6hfHlppvmAPfYpzgf7xY+9bwoRhq9X3Z5OLzatiV7KlalR6Rjpp5tfpY9QACjA4A6Cuo+dFoA5XX9cs/DzC9v5FiiRSOepOMgKO5OOlRKSguaWiOmhh6mKmqVCLcn93z7Hjc+o698W5Tb6cG03Q1bDzHIeVQex4zn0XG3+Ldg54LzxDtH3Yd+59nGnhckjz17VcVbSPSL/T579LHsvhbwfp3hC2FtYRgHq8rYMjt3LNj9Bge2a7YU40laP8AwT5TF4yrjZ+0rS06RXwpeSOprU84KACgAoAKACgAoAKACgDgdE/5GXVf+udp/wCi6BnfUCCgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAa/3T9DQBwfw6/wCQfJ/18S/+hGgDvqACgAoAKACgAoAKACgAoAKAK93/AKl/900AMsP+PeP/AHR/KgC3QAUAFABQAUAFABQAUAFABQBmaz/x6P8A8B/9CFMDTpAFABQAUAFABQAUAFABQAUAFAGZqP3of+uo/kaaA06QBQAUAFAFK+1G20uIz3ciQxqMlmIA/wDr/hUtqKu9DWnTnWkoUouTfRI8T1P4nX3iOY6d4Pt2mYna104wi5zyv0x1NcUqzm+WivmfXUsqpYSKr5pNRW6pp6v1NHw/8JYzMNS8SStqN4x3FWJManr0PUg+wqoUNeao+Z/gc+IzdqP1fARVGktLrSTX6HscMKW6COJQiKMBVGAPwFdiVtEfLOTk+aTu31ZL0pkhQB5v40+I9l4WH2WEfa9QfiOCPkgnu+On061zVKqp6LWXRHvYHLKmM/eT/d0Vq5vTTyPP9H8Dal4vvo9V8XsdrfPFZg4RVPIDDoPcVhGlKo+et8onr18xo4CH1TK4q9rSq9b9bH0Fb28dpGsMCiONAAqqMAAcAACu9K2i2PjZSlNuU223q2yamQFABQAUAFABQAUAFABQAUAcDon/ACMuq/8AXO0/9F0DO+oEFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQA1/un6GgDg/h1/yD5P+viX/ANCNAHfUAFABQAUAFABQAUAFABQAUAV7v/Uv/umgBlh/x7x/7o/lQBboAKACgAoAKACgAoAKACgAoAzNZ/49H/4D/wChCmBp0gCgAoAKACgAoAKACgAoAKACgDM1H70P/XUfyNNAadIAoARmCAsSABySeAB6mgEr6I8i8UfFi002X+ztFQ6nqDZVUiBZFb/aK/eGeuwnHeuOddRfLD3peR9PhcoqVY+3xb9jRWrctG15J7fM5/T/AId6x4vlW/8AGFwyx5ylnGcADqA235cc/wC/64rNUpVPerP/ALdO6pmWHwEXRyuCvs6slrfyvr+h7Zpej2eiwi2sYkgiUAYQYzj1PVj7kk13RioK0VZHyVWtUrydStJyl5/ounyNKqOcOlAEU88drG0szLHGgyzMQqqPUk8Cle2r2KjFzajBNt7Jat/I8I134h6h4ruTong2NpDnbNekfIi9ypPA9mP3v4MkiuCVWVR8lBer7H2WHy2jgoLF5rJJWvGlfVvpdLX5dOp2Hgv4aWfhn/TLs/bdRk+Z55Pmwx67N3/oR+atqdFU9XrLueXjczqYv91S/d0FooR0uvO35bHcy/8AH4n+6a6z5406QwoAKACgAoAKACgAoAKAGS79h8vAfB27ume2cc4oA5/y9b/v2f5S0Ac14YFwviHVBdmNpdlr/qwwXHl8fe5z60DPSKBBQAUAFABQAUAFABQAUAFABQAUAFAGVrUlzDas9m8UMg5Mk4JjjX+JiAyk4HTnr1z0oA4d9Ic2g1KbXbtYSN/no1uIgGPVcwkbOcAsScd6BnW+HhfLCReTRXcfBhmjXBdD3f5ipb3UKPagR0FABQAUAFABQAUAFABQA1/un6GgDg/h1/yD5P8Ar4l/9CNAzvqBBQAUAFABQAUAFABQAUAFAFe7/wBS/wDumgBlh/x7x/7o/lQBboAKACgAoAKACgAoAKACgAoAzNZ/49H/AOA/+hCmBp0gCgAoAKACgAoAKACgAoAKACgDM1H70P8A11H8jTQGnSA4zxV470vwjGTeSBpsfLCnMjHtwOVB9SKwnVjT3evY9XCZfXxrtSjaPWT0iv8AP0PKNnij4pN8+7R9HJ4AyJJFzx6EkjuML/s1yfvK/wDdh+LPpb4LJlpaviV6csX/AF8/M9c8L+CNL8JRCOxiHmH78z4aRz6lu3/AQK7IU401aK+fU+YxeOr42V60vd6RWkV8v8zrq2PMCgAoA5zxL4q0/wAKW5ub+QJ/cQH53Poq9T7ntWU5xpq8md+FwlXGz9nQjfu+iXmzxVbXXfi5L5lwX0zQ1bKxjIeYD8s5Hf7v+z0ritPEO792H5n1jnhcjjywtWxdtX0g/wBPTfzPctB8O2Phq2Wz06JYY1HOPvMe5Y9SSefT0ArvjBU1yxVj4/EYmri5urXk5P8ABeSRt1ZyGZL/AMfif7ppgadIAoAKACgAoAKACgAoAKACgAoA4HRP+Rl1X/rnaf8AougZ31AgoAKACgAoAKACgAoA5bVxqV7cC00+eG1jCgysRvn56eWM7V47srZoAyf+Eb1qwzNZ6rNcydRHeJE8P0xCkLj/AL7oA7e0aV4UNwAkpUb1XkBu+Pb0oAsUAFAHKeM7KW+0144kM4V0eSBTgzRq2WQH8mx32470Ac7L470T7KbQwTMpXYLb7M+D2CYxtAJ4z079KBnR+DbCfT9OVLgGMu7OkROTDG2NsfpxyeOmcUCOqoAKACgAoAKACgAoAKAGv90/Q0AcH8Ov+QfJ/wBfEv8A6EaAO+oAKACgAoAKACgAoAKACgAoAr3f+pf/AHTQAyw/494/90fyoAt0AFABQAUAFABQAUAFABQAUAZms/8AHo//AAH/ANCFMDTpAFABQAUAFABQAUAFABQAUAFAGB4g1C30qJLq7dYoon3MWOOMHp6mk2opuWiNadKdaapUotybtp09TyHUfiJqvjCc6b4Phby87XvXGFA7lPTj8fauB1ZVHy0V8z6+nltDAR9vmklfpSW9+z/qx0fhX4U2mkuL/VnOo6gx3M8nKK2SflB6/U4rWFBR96WsjhxebVKy9jhl7GitEo6NrzsesqoQBVAAHAA4ArrPmt9WLQIKAE6UAeTeMfifDpEg0zRk+36k52hE+ZIz6sR/L8646lZR9yGsvyPpcFlUq6+sYp+yoLW70b9DH8NfDO51K5XW/FshurpjvS3JJjjz0DDpkeg496mFFt89Z3fbojrxWaQow+qZZHkprRz6y9PXue3xxrEoRAFVRgAcAAdgK7tj5Btt3e4+gQUAZkv/AB+J/ummBp0gCgAoAKACgAoAKACgAoAKACgDgdE/5GXVf+udp/6LoGd9QIKACgAoAKACgAoAKAPO9Vmv9I1eS7t7KW9inhVd0bKNpUAYO4jrigZnaBresWKmG40y5PmTM24ujBVY8Z+bt7UAeqA5GelAhaACgCreXMdtGWkkSDd8qu7BQHIO372ATnoO9AGFo+nXNrO0s24ZXbIzPv8AOf8A56KCT5a+iDaB6UAdBFdQzu0cUiO8Rw6qwJQnoGAOVPscUAT0AFABQAUAFABQAUAFADX+6foaAOD+HX/IPk/6+Jf/AEI0DO+oEFABQAUAFABQAUAFABQAUAV7v/Uv/umgBlh/x7x/7o/lQBboAKACgAoAKACgAoAKACgAoAzNZ/49H/4D/wChCmBp0gCgAoAKACgAoAKACgAoAOlAHlfi74p2WgP9h05TqOot8qQw5cK3bcV689VUlvauSpWUPdjrLsj6PB5TVxK9tXfsaC1cpaO3kn+b0OHg8Eaz4wni1HxdKUhdx5dkhwFU5OHC8dO5+f1rKNKVV81Z2XSJ6dTMcPl0Xh8rgnLaVV7+qv8A/snvmm6Xa6PAttYxJBEgwFQY/EnqT7kk+9d0YqKtFWR8fVqzrydStJyk+r/rT5GhVGIUAFAFS+v4NNha5upFhhQZZ3IUD8T3PYdT2qW1FXbsjWnTnVkqdKLlJ7JK7PBNU8Zax8Q7htK8KK0FkCVmvmBUFeh2k9B7DD/hmuCVSVZ8lHSPWX9f8OfZ0sFh8qgsTmTUqtrxpJ318/8APY9K8G/D/T/B8e6IedduMyXEnLsx67c/dGfTkjqTXTTpRp7avueBjcxq452l7tNfDBaJLz7nV/2vYif7J9og+0Zx5Pmx+Zn02bt2fbFdB4xo9KAITcRLIIS6iVhkJuG4gdSFzkj3xQAltdQ3kYmt3SaNs4eNg6nBIOGUkHBBBweCCOtAGb9oimvtkbq7RLh1VgShPQMAcj8aYGzSAKAIXuIonWJ3RXkzsUsAzY5O0E5OBycCgAguYrpS8DpKoJUlGDAMpwwJUkZBBBHUEYNAE1ABQAUAFABQAUAFAHA6J/yMuq/9c7T/ANF0DO+oEFABQAUAFABQAUAFAHPa0yXmLCKdI7g/P5Jk2PKgByBtIkx3LJ0xyaAJ7BP7GtM3sqoiZJZ3wsanopkkOSB6sc+9AGrBOlwiyxMHRxlWHIIPcH0oAloAKAKt7Yw6hC1vcoJI3GCp/p3B9COaAOL/AOFe2Kfu45blLfkGETNtIPUZOW/JqBnVaRotpocIt7KMRIOvJZifVmYlifqaBGpQAUAFABQAUAFABQAUANf7p+hoA4P4df8AIPk/6+Jf/QjQM76gQUAFABQAUAFABQAUAFABQBXu/wDUv/umgBlh/wAe8f8Auj+VAFugAoAKACgCOOZJc7GDbTg4OcH0NAAJkZzEGBdRkrnkA9yKAJKACgCJJkd2jRgXjxvUHldwyMjtkcj2oAUzIriIsA5GQueSPUCgChrP/Ho//Af/AEIU0Bp0gI5ZkgXfIwRR3JwKAEWaNnMasC6gEqDyAehI9+1AEtABQAUAFAB0oAxNc8Q2PhyA3OoSrCgBIBPzNjso6k1nKagrydjroYarip+zoRcn+C9WeIz6/wCIfidIbXREbTtKztkuGyHde+Dx17BcEepri5p19Ie7HufXRw+EydKpi2quI3UFsn/Xc9O8I/D3TPCKboF866PL3EvzSE+x7c9Mc+9dNOlGntq+58/jMxrY12m+Wn0hHRJHUaj96H/rqP5GulHjGnSAKADpQBxni7xzp3g+HddNvnb/AFcCH53P05wPfFYVKkaS136I9XB4CrjpWpq0F8U3sjyiy8N638T5l1DxAzWWlg7orRcqXHbOexxyTnPbFcqhOu+appHoj6SeJw2TxdDBJVMRa0qj1S9P+Ae86VpNrolutpYxrDDGMBVGPxJ6k+5rvjFQVoqyPjataeIm6taTlJ9WaPSqMDwuWxbwzam21y1F5YpI0n9p2/EyAuzBpurEqW25VlG1RxQM6651u+v7mW30h40hsoFl3uC3msRnYeR8uM5I5zjmgRn6bqQ1nW9PvgNpls5tw7B0MiPj23Kce1AypoXiO8u9N021sxFbz6g13lwvyRJDMwJVQR8zZ46jOTjmgDn49RvdDvtUuWZHuEurddwBAKuxU5GTzg/n2piPRNX8QX1nqMlpZxrMV0x7qOM/xzBnCrxzgkAEDn3pAR+DfEE2ruyy3CSEIGaF4zFcRyHO4bSxBiGMKcZODzQAniL/AJGHSf8Aem/9FPQMwYvEl9Fp0T2KwxzT6nPb/MvybROy5IBHzEck55NAFm78ZXfhyO/S/KTNZ+V5UgUjJm3ABwDyFKnpjigDS8M+Irq41JtMuG+0qYDP5wjMapIGUND1OR8xK98LzmgD0WgQUAFABQAUAcDon/Iy6r/1ztP/AEXQM76gQUAFABQAUAFABQAUAYus+HrHXkEd7GH29GBKOPo6kMB7ZxQBgW/w90eCQSMkkxU/KsssjqPbaWwfxBoA7dEWJQiAKqjAAGAB6AUAOoAKACgDxC+8SXVvqKzXt99jU3k1s1oQFVYVVgkwJILFlAfhcbjtzQM9H8IXtxfWAluSX/eOI5CNpkiB+VyD0zyPoAe9AjqKACgAoAKACgAoAKACgBr/AHT9DQBwfw6/5B8n/XxL/wChGgZ31AgoAKACgAoAKACgAoAKACgCvd/6l/8AdNADLD/j3j/3R/KgC3QAUAFABQB574DJ3X//AF9tQBDqHiIaRqGoSGJSba2iKsD8zvI0aRq3HC73XJz07UDEj1zW7K+sLe/FsYtQ3bvLLboyEDBRlACOcE5oArnxpeLon9qbI/OF15O3nbt3hc9OuD6UAPufEv8AZV5rTpChktpdPiQ5wZXuIYwpfjgIX7Z+UHHPFAGZLLqdt4ghk1Aws8enTSJ5RbBYbzhgVXjsCM+tAFrVPFV0+i6deFE8zULmKOQDoFbeTt46/KPSmhFvSPFd9qGpPaTNbW3l3M0Rt5S6TGNGYRvGSmyQuAGIVyACeeKQy98SeNGfHH7yPp/vUCKV3rkmn3mqNDEnmWdnbSK5PLlgwAbjoO3XrQMbZ+KNTtZbVtTWAwXts8+ISxeMpGZCPmVQRtU554bgZHNAFDTvHl1cTWtw/kSWl/N5SxRljNGpcosj/KBgHJYbuB0zQB650oEIWCjJOAOSTwAKB2vojyDxR8U4rSb+y9AjOo6gx2gIMxxn/aPf8OPU1xzr2fJT1l+CPp8JlMpx+sY2XsaK110k15L+mZOg/DC71mcat4wlNzOeVtgf3ad8N244+UZHvURouT56zu+3Y6cRmlPDw+q5VHkh1qdX6dfmz3C3torSNYYFWONBhVUYAHsBXclbRHyMpObcpttvdvcmpkGZqP3of+uo/kaaA06QCMwQEk4A5JPAFAWvojxfxX8Tmac6L4YQ31+52mReY4j0Jz0JHr933rinW15KSvL8EfWYTKkofW8wfs6K1SekpfLp+ZP4Q+GAtZv7X8Qv9v1Jzuwx3JGTzgZ6kfkO2adOjZ89TWX5EYzNeaP1XAr2VBaaaOSPYQMcDgCuw+WFoAMUAeezeBpmhksEvpl0+ZmzAVDFUY5aNXLZ2sSxzjjOMGgZbvfBYeXzbC4ksQ8KwSKigh0XgdxhscZ9zQIvWnhWCxura6hYgWcDQqmOG3Z3MeepJJPvQBjweAktLKztra4eK401pmhnA5xPIXkVlzgg8Dr2oGZq+BB5t1FdXMk76g6ymQqFKNHkrtAY8K2O4piNi28HTx3b6hPfSy3D2v2VW2hfLGSd64Y/NuO7tz3pAWdM8JtaX/8Aal5cNdzpEIUYoEIQEnLEE7ic9+n40DNS/wBCS+v7XUGcq1kXKqBw29SvP0zmgRixeCYo4IrfzWxBeSXgOOrPIZNnXoCcUATX/gy31GW7kndiL1EUrj7jR52uvPUZPpQGxc0fQ7rT5vOurt7oBNiqUCAcj5zhjliBj8aAOmoAKACgAoAKAOB0T/kZdV/652n/AKLoGd9QIOlABQAUAFABQAUAFAGH4klu4NOnfT/+PlUymBkj5huIHchNxA7kCgDxWy1dVlns7Ke6muZDbSW29ZObrcN4fIwseeHBOMZ60DPoRM7Ru+9gZ+vegQ6gAoAKAPEpp79L65TUdNs9UhSZzbTTy2XnqpYkId5yqr0QYDAAbuc0DPWNFu5Ly1WSWJbZunlq6OFA6YaMlfwB4oEatABQAUAFABQAUAFABQA1/un6GgDg/h1/yD5P+viX/wBCNAHfUAFABQAUAFABQAUAFABQAUAV7v8A1L/7poAZYf8AHvH/ALo/lQBboAKACgAoA4Cx8OarpE07WM8HlXMvm4kRiy56jIGKBl2fwkl7cXU9y+4XtukTKo+46bWEi5HVXUMoORkDIIoEcveaVqVpq+k/aZmu4oWkTKxAAAKAHlZVG1iOOoXjgUDLM3w/uXtjpyXhWzFx9oVdilmywJR228KMcFcN6mgDYvPBUd9LqTyyso1R7SRdoG6F7REVGGRg5ZAxByCMqeDigRHb+FLyW/XUNRuhN5ds9r5aIqgq+4FyQoO8huRnbnoKBmBqXgi7jtLaBrvNrptwksUYRQWUEgB225yu7jacHJznimhG/eeELjUruKW9uRNDbTmeNvKjWdSc7YhIqAiNQcZUh2AwxOTSGbviXQ/7fsjZB/Kyytu6/dOf1oEZl34T+1TX03mbf7Qt4YMY+55Wfm6c5zQA+XwoJmsi75WyhaFlx/rFaMxt9Mgn0oDYoaX4Nm0mSOOCeNbSCQugEEPnEFt3lM/l52Ak/MD5nP3qAOj17xFYeGrc3WoyrCgHAPLMR2VRy34DjvUSnGmrydjrw+Gq4ufs6EXJ/gvV7I8Qm1LxF8VZDBpofStFzhpj8skq+x6nI6bfl/vd64Lzr6R92HfufXxpYTJVz17VsV0gtVF/l9+vY9c8KeCNN8HwiOyjBlI+edxmRz3Of4QfRcD2rshTjSVorXufM4vHVsdLmqy93pBaRXy6+rOv6VseWFABQBmaj96H/rqP5GmAmr6zZ6Dbtd38qwRJ3Y8n2UdWPsATWcpKCvJ2R0UaFTEzVKhFyk+i/V9F5s8Guda174rzG00YNp2jK2JLk5V5R0wD1OecBOP79cDlOu7Q92HfufZxoYXJY+1xVquJt7tNaqL8/wDg/I9g8J+C9O8H24gsYxvI/eTNzI57knsD/dGF9q7KdONJWj958vi8bWx0+es9OkVpFfL9Xqdb0rY8wKACgAoAKACgAoAKAMuX/j8T/dNMDUpAFABQAUAFABQAUAFAASFGTwB1NAGd/bNgOPtMHH/TWP8A+KoAT+2bD/n5g/7+x/8AxVAHHeHp47jxHqjwusi7LT5kYMP9X6gkZoGbmrxatd3UdtYuLS02FpblQjyh8nEaJIGTBGCWKnrwaBGRofilxp91daiyOLCV4/PTAWYLjbgDjeScMFAHIx3oAyvDHijUpINTuNXCo9nslihwB5SyxtIsLkDlgdqMxJ570DHvq2r6ZZw69dzK8EpRp7XYgSKNyAPKcKJGcA872IJ7UAaC3mp6/c3RsbgWltZEJHtRHM0u0s6y71bagygGzaeTzxQI6Lw1q7a1YpcyqEmBaOZV+6ssZ2yBf9kMDjPagDeoAKAMHxOszaZcC1kEEwTKSF1jCsGBBLsQqjjByRxxQB57o/ibVEEYuI9KachVkliu4NzDpu/1m4k9SPXpQM9fU5ANAhaACgAoA8Y1caObmdZtNupHLuGdN2HJJBZcevagZ3HgizmsNMWGaMwKHYxRscusZwVDk/xdc+2KBHX0AFABQAZx7UAHSgAB9KAEyKADIFACP90/Q/yoA4P4df8AIPk/6+Jf/QjQB31ABQAUAFABQAUAFABQAUAFAFe7/wBS/wDumgBlh/x7x/7o/lQBboAKACgAoAKACgAxQAUAFABQBmaz/wAej/8AAf8A0IUwNOkAUAFACE45PAFAeh5N4v8AihBpMn9m6Mn9oai52hE+ZEP+0R1PtxXHUrKPuw1l+R9Ng8qlWj9YxT9lQWt3o36XMLQPhjd65ONX8YStcTthktgf3ad8MPbjgY96iNFyfPWd326HZiM0p4aH1XK4qEFo6n2n6HuUEEdqgihURogwqqMAD2AruStoj4+UnJuUm23u3uS0yQoAKACgDzHx74+svDISFCLi/L5jt05bOCPmx0HPT3rnqVo0tN5dEe5gstq41879yitZTeit5HG6R4G1PxzcLrHi1mjhzuhslJChTyNw7DH4n1rnjSlVfPW26RParY+hl0HhcsSctpVXvfyPd7SzhsIlgtkWKJBhVUYAH4V3pKOi0R8bOcqknObbk929yyKZmFABQAUAFABQAUAFABQBmS/8fif7ppgadIAoAKACgAoAKACgAoACARg8g0AZ/wDZNn/zxj/75FAB/ZNn/wA8Y/8AvkUAcZ4fgjt/EeqJEoRQlpwowP8AV0DKvjHUbqW9j0zE0Gnsm+eeEZaTr+5U/wAIIxlhzzQBI+hx6/aW0WmO9jb2UofymTiUqON4P3hzk56mgRkaZ4Z1Sa41mK9kLx3SxiMlQBI4jJVs9grAKR3BoGOuvtutaXD4ektJI58xx3DH/VxIhH7wHHzBgMqOPqaANK1muPClzeWxtpJoblxNbvHzvkZNrRnj5cbVOeevSgR0ng/S5dK05EuF8ueZ3uJUznZJM3mOme+0kjNAHUUAFAGXrRQWUpkhN0u3mEdX5HyigDx+5sU1JUistEltLgOrRTOcJEwIId+BlR3HGR3oGe5ICFAbqAM/XFAh1ABQBS1CO4kt3SzdYpyPkZhlQcjqO/GaAPFrfUdV0Iy2t/q9okwmlk2yB3IRnZhyEOFAP3f4Rx2oGeneEEC2AkF0b/znaQzc7STgYTODsGOPxoEdRQAUAFAHnfxKtN+m/bElmhktnjKeVIUBLSoDux94YyMH1oA6PVLT7fYKsk0lvGFR5WizvZAAWUEfMNwyMgE88CgDymDxCujpqt5pMk72VhZhwtzvLmfLjfGJcPsAwGJUKTjBPOAZ0GpaS3hWC21OG5uJJxNEtwZJGZZUcHeBGTtUlsMMdMYoANNsD4ta8v7qe4QxTPHbiKRo1jRVypKg4Zs8nPXpQLY63wfqcur6NDdXBBmKurkcAlGZc/iACffNAHHeCNdWxs5YjDM5W5m+ZFyp+Y9DmgDsv+EpT/n3uP8Avj/69AFq119bklRDMmP7y4/rQBd/tIf885PypgH9pD/nnJ/3zQAf2kP+ecn/AHzQAf2kP+ecn/fNAB/aQ/55yf8AfNAB/aQ/55yf980AH9pD/nnJ/wB80AH9pD/nnJ/3zQBBc6iGiceXIPlPagQ2z1AJCg2OcKOg9qBln+0h/wA85PyoAP7SH/POT/vmgA/tIf8APOT/AL5oAP7SH/POT/vmgA/tIf8APOT/AL5oAP7SH/POT/vmgA/tIf8APOT/AL5oAP7SH/POT/vmgA/tIf8APOT/AL5oAP7SH/POT/vmgDP1S/Els67HGcckYH3hQI0P7SA/5Zyf980hh/aQ/wCecn/fNMDP1LxPZ6PA11ekwRIMln4/ADqT7AE1EmoK8nZG9KjUrzVKjFyk9kv17fM8R1LxdrnxHkax8Oo9npgO2W7YEF174I6A9tuc9GxzXA5zrvlpaR7n2UMLhcniq2PaqV94010f9d/lc9G8IeE9M8HR/wCjQyS3LD95O65dj3wSflB9BXVTpRpLTfufO4zMK2OfvvlgvhgtEl0v3O3/ALSH/POT/vmuix5Bg6v41stDkhhullV7ltkQCE73IztGO+KQG6uqBlB8uQZGcFeR+tMBf7SH/POT8v8A69IBkurxwIZJFdEUZZmAAAHcknAo212Gk5Plim29kt2eL6/8Tr3xBOdI8HxNNLyJbrHyx9vl7ficf7Oa4JVXN+zo6vv2PscPllPCw+t5q+WO8af2n6/162LvhfwJa+HWjvr8SX2pyPukmkGQCQSQmec5/i4JranQVP3pay7nnY3NKmJ/c0F7KhHaC0uvO35Hr/8AaQH/ACzk/wC+a6j54P7SH/POT/vmgA/tIf8APOT/AL5oAP7SH/POT/vmgA/tIf8APOT/AL5oAP7SH/POT/vmgA/tIf8APOT/AL5oAP7SH/POT/vmgA/tIf8APOT/AL5oAP7SH/POT/vmgA/tIf8APOT/AL5oAz5L8fakbY/CnjHNAjQ/tIf885P++aBh/aQ/55yf980AH9pD/nnJ/wB80AH9pD/nnJ/3zQAf2kP+ecn/AHzQAf2kP+ecn/fNAB/aQ/55yf8AfNAB/aQ/55yf980AH9pD/nnJ/wB80AH9pD/nnJ/3zQAf2kP+ecn/AHzQBx3h+US+I9VYAr+7tOG4P+q/zikB6HQAdKACgAoAKACgAoAKAOH8c6XqGo2TfYL0aeqKC5K8HDq2d+crgDoAcnjvQB50utxXyrZT6+zpIVhZUtJFZmIAKLIBwzHoepyDQM97jAVQByAAP0oEOoAKADpQB47J4VeUPeactpezwXlwxEi5MscjuZIJSehRmZV6fKBQM7zwlpc+kWIgudiOzs4jj4SJWxiNfZTk/jQI6agAoAKAOL8c6dqGr2BstOSJmkZSxkJAXY6uMYI64xQBcuotYNlC1k0MN3Ft8yNxuicDAK7vvr7EMD6mgDAk8KXXiCee51gRRCa0a0WOHJyrnLNKWzu2kDYBwMnuaB7Cvo2t6qLa01I2y29rIkkrx7y02wEKoViVAJOXyOoGMDNAh40XV9Gluo9KFs9veO0qmXeGidwAwwpAKDqoAznrQB0+g6Qug6dFYK2/yUILHuzEsx/MnHtigDnfh1/yD5B/08S/+hGgZ31AgoAKACgAoAKACgAoAKACgCvd/wCpf/dNADbH/j3j/wB0fyoAtUAFABQAUAFABQAUAFABQAUAZms8Wj/8B/8AQhTA06QHn/jP4h2HhFPKP+kXz8R28fLFj03Y+6M9upHSuepVjS03l0R7eCy2rjXzL3KS+Kb0Vutr7/keXL4Y1HxWreIfGsjQWEAMsdkp2jaPuhgPu54Azh8nBODXNGlKs+ett0ie5Vx1DLIvDZYk6m0qr118u/5HYL4hutIt9OhsIY4X1Fv3VgoVfJt2UlZHPDF1GGkOdpbIr0ElFWSsj42c5VZOpUk5Se7buz1CWa4srQyFDdTomdibVLt6LnCj054pmRwPh/xFqFxqd1FJY3SozxA75YysAw+Tjd0P+z6UBsVNUB1vxnaWgJMOlW7TyDsJZBiM+3ysPegZ6Ra6rb3lxLawNve22+YRyoLZ+XI43DuOoyKBFLxF4msPC1sbrUJREv8ACv8AG59FXqfr0Hes5zjTV5M7cNhauMn7OhFt9X0XqzxD/if/ABcl/j0zQQx6fK8y5/Nsj6p7Vw+/iP7sPzPr/wDZcjj0rYu3yg/0/M9w8PeGrDwvbC006JYkAG5uruR3ZjyfoTgZ4xXdCEaa5Yqx8hicVVxk3UrybfRdF6LZFvUfvQ/9dR/I1qjiNOkAUAFABQAUAFABQAUAFABQAUAZkv8Ax+J/ummBp0gCgAoAKACgAoAKACgAoAKACgDgdF/5GXVf+udp/wCiqBnfUCCgAoAKACgAoAKACgDnfFkMU+lzpcOYYyFJcKX24kUjKgElcgBuOFye1AHCT+E9QuHzpzWhsr1ImeTafMt5EAHnWxH8RAB+bOGoGetou1QpOcADPrjvQIdQAUAHSgD5+lsrYaxK9g98kd7cSxtNGQLc3Cbt0aDH3gwKE5+9nigZ614RnSawAV5JGjd0fzfvq6nlW/DB+hoEdPQAUAFABQAUAFABQAUANf7p+hoA4P4df8g+T/r4l/8AQjQM76gQUAFABQAUAFABQAUAFABQBXu/9S/+6aAGWH/HvH/uj+VAFugAoAKACgAoAKACgAoAKACgDJ1yRYrORnIVQASTwB8wo2GouWkVd9keQ+I/iRd61ctofhCM3NwcpJc4+SP+8VPTgZ5PT0rgnWcnyUVd9+x9hhssp4eCxmZy5Ibxp9Zdr+vY6DwZ8MrfQX/tHUmN9qUnzNJJ8wQnsgPp6/lWlOioe9LWXc4cbmk8SvYYdezoLRRWja8z025tYruJoJlDxuMMp6EeldZ84ZX/AAjljvimMeZLb/VOT8yj0B9PagDcoAqQWMNvJJNGMPOQXPrtzj+ZoA5r/hB9MW5lvQJFuLnAkkEhBYDgD6AYx9KAOB1fxdpfw/Q6N4fiN5qEzlvLUl8O2BukbqT6CuSpWUPdhrLsuh9HgsrniV7fEP2dBbyejfoV/Dvw2vNbuV1rxfIZ5z8yWuf3ceecMPb+6PxNZwouT562r7dEd2JzOnhoPCZXFRhs6n2n6Pz7nuUMKW6COJQiKMKqjAAHYAV3Wtoj5BtyblJ3b3bJOlMkzNR+9D/11H8jTQGnSAKACgAoAKACgAoAKACgAoAKAMyX/j8T/dNMDTpAFABQAUAFABQAUAFABQAUAFAHA6J/yMuq/wDXO0/9F0DO+oEFABQAUAFABQAUAFAHP+Kvsf8AZdwNRDG1KYkCHDMGYAKp9WYgfjQB4pp2i6TYJJIbW+tEsfJkMZumO2CQj95t2/wjLFfTjNAz6JjIKgr0IGPpjigQ6gAoAKAPB/EFo1xeEaI2otDb3LyzG1gt5Yo5zkSkNcXELggltwjR8NkjJoGereFVs0sE+wMZIySWZvvmQ/fMg6h89R2GO2KBHRUAFABQAUAFABQAUAFADX+6foaAOD+HX/IPk/6+Jf8A0I0Ad9QAUAFABQAUAFABQAUAFABQBXu/9S/+6aAGWH/HvH/uj+VAFugAoAKACgAoAKACgAoAKAMbXNfsvDls15qEqwxoD1PzMfRR1JP/AOuolJQV5OyOqhh6mKmqVCLbf3Lzb6Hz9qGoa58VN32cPp2hRsAzHKvMMgduuR2+5/tVwXniHZe7D8z7JRwuRR5p2rYq2i6R/wAvz8j3jw34WsPClsLTT4xGP43x87nuWbqfYduldsIKmuWKsfI4nF1cbP2leV+y6RXZI6KtThCgAoAKAK15eQafE1xcusUSDLMxwAP89utJtRV3ojSEJVJKFNNyeyR4Nq/jjVfHlw2j+EUaO2ztmvmBUAdDsPUD0I+b/ZrglUlVfJR26yPsqOAoZZBYrM2nPeNJau/mv6Xmeg+C/h3YeEE8wf6TevzJcOMtk9dmclRnr3PeuinSjT13fc8THZjVxz5fgpL4YLRfPueg10HiBQAUAZmo/eh/66j+RpoDTpAFABQAUAFABQAUAFABQAUAFAGZL/x+J/ummBp0gCgAoAKACgAoAKACgAoAKACgDgdE/wCRl1X/AK52n/ougZ31AgoAKACgAoAKACgAoAxfEb2kenTtqALWwX5wv3jkgKFx/EW27T2ODkdaAPF7PSZrK6/tLVY74abIYvlZoyERCDGbkrKWaJRgsAGyvBHagZ9AqQQCvTAx9O1AhaACgA6UAeLy3F34enuLaDU7OCOSaWVY2QM0ZldnO44OTls4P0oGdF4IsdQtl8xrqC6s5S7lo0ClpWxlugx0HFAj0agAoAKACgAoAKACgAoAa/3T9DQBwfw6/wCQfJ/18S/+hGgDvqACgAoAKACgAoAKACgAoAKAK93/AKl/900AMsP+PeP/AHR/KgC3QAUAFABQAUAFABQAUAef+NPiFY+EEEX/AB8X0g/dW6csT2LAcgZ7cE9q56lVU9N5dEe3gcuq4583wUl8U3ovlfc8/wBD8Cal42uV1vxczCPO6GyBwqr1XcB0GO3BPfNc8aUqr5623SJ7VfH0cug8HliXNtKru2+tn/S7Hs+o28dpYNDCqxxoFCqoCqAGHAAwBXoJW0R8ZKTm3Kbbb1berZs0EhQAUAFAHI+K/GuneEIPNvHBlP3IVIMjn2HYe54rGdSNNXf3Hp4TA1sdLlor3esn8K+f6HkNroeu/FWVbzWi1hpCndHbLlWkB6ZHU8d255+UjmuNRnX1n7sOiPp518LksXSwiVXE7Sm9VH0/yXzPeNH0az0G3WzsIlhhQYAUcn3Y9WPqSSa74xUFyxVkfG1q1TETdWtJyk+r/TsvI1Ks5woAKACgDM1H70P/AF1H8jTQGnSAKACgAoAKACgAoAKACgAoAKAMyX/j8T/dNMDTpAFABQAUAFABQAUAFABQAUAFAHA6J/yMuq/9c7T/ANF0DO+oEFABQAUAFABQAUAFAGF4mtY7zTZ4ZZvsiFMmbCny9rBgwDAqTkcAg5PvQB4dJqg1BFsX8Q3joSqBf7MiAbGAAT9lwVPfPBHXNAz3PQbG80+38u+umv5CcrI0ccRC44XbEiLx6kZoEbdABQAdKAPE9Ot7+Sa8OnafbXdv9rnxJcvslL+Y3mAjDfIHyEPdcUDPVNCSeO1VbqGO1kBOY4juQfQ4HX6UCNigAoAKACgAoAKACgAoAa/3T9DQBwfw6/5B8n/XxL/6EaAO+oAKACgAoAKACgAoAKACgAoAr3f+pf8A3TQAyw/494/90fyoAt0AFABQAUAFAB0oAQkKMngCgPJHivi34kyz3B0Lwsn2vUHOxpVGY4vU56ZHfsK4Z1nf2dLWXfoj63B5ZGMPrmYv2dFaqL0lL/gM0fBPw2g0h/7U1Vxf6o/LOxDLGfRff3/Srp0OT3p6y8+hzY3NHiF9Xwi9nh1oktG/Xt6HrXSus+bMvWf+PR/+A/8AoQpgalIAoAQkKMngCjYPJHjni74n+RP/AGN4cT7dqTkplRujiPQ5I6sPTgVxVK1nyUtZfgj6rB5VeP1vHP2VBa2ekpLy8hvhP4YlZ/7Y8TP9t1FzuCk5ji74x3I/AD3ohR156usvwQ8Xmq5fquXr2dFaXWkpHsqqFGAMAdAOK7T5QXpQAUAFABQAUAZmo/eh/wCuo/kaaA06QBQAUAFABQAUAFABQAUAFABQBmS/8fif7ppgadIAoAKACgAoAKACgAoAKAGSqzIVQ7GIIDYzg+uKAOd/svU/+f3/AMhD/wCLoA5zwxDNB4h1RJ5PPcJa/Nt28eX0xk9PXNAz0igQUAFABQAUAFABQAUAct42KDRrnzF3jauFzj5vMTaSfQNhm9gaAOS0t/EIjhDjTGXamWVhkrgYwMdcYH1oGeqjoM0CFoAKACgDwa407TptTf7KNWWO7upYnniv5YYWuF3FkRFfOA4KZKqAemQMkGeo+EJIWsAkDTt5UjxuLmVppVdSMqZHyW4II+tAjqKACgAoAKACgAoAKACgBr/dP0NAHB/Dr/kHyf8AXxL/AOhGgDvqACgAoAKACgAoAKACgAoAKAK93/qX/wB00AMsP+PeP/dH8qALdABQAUAFABQBXuruGxia4uHWKKMFmZjgAD/PTqegpNqOr0RcISqSUKabk9EkfP2r+KtV+JV02j+Gd9vpwO24vCCu5eh2nrg9gOT/ABAV58pyrPkpaR6s+2o4ShlEFiswtKtvCktbPz/z6dC54r8Pr8OfDTroYZZ5GVbi6HEu053NuHKjPYHjNfQ5Zh6SqqM0npfXqz4PPMxxGKg53aV7KMdFFf11POvhJr+pnXobUTSy28wcTIzMygBGYPg8A7gBu98d6+mzCjTVCU+VKStytaPfb7j4vL6tX28YXbi73WrW2/3nuvxJ1i60pbKKwnNtPeXKwg7dw2kjcSvsD1r4k+4M2LW7y41WbTreb7bpscAMshXBhn3rtj39WLjccHhdvvTEz1/pSAztV1e00S3a7vpFghQElmP6AdSfYAmplJQV5OyN6VGpXmqVGLlJ9F/Wh4JeeItc+KUzWGgB7DSVOJbtsqzg+hHPIzhVyD/ERxnz3Odd8tP3YdWfZww2FyaKrY1qpiN401qo+v8Am/ket+EPA+neDbcRWabpmAEk7AeY57887VzyFBwK7KdONJWjv3PmsZjq2OnzVXaP2YL4V/m/M7GtjygoAKACgAoAKACgDM1H70P/AF1H8jTQGnSAKACgAoAKACgAoAKACgAoAKAMyX/j8T/dNMDTpAFABQAUAFABQAUAFABQAUAFAHA6J/yMuq/9c7T/ANF0DO+oEFABQAUAFABQAUAHSgDA8UTWsGmXD3yNLb7AHjXgtuYKFBJAGWIB56UAeP2mn2umrNJc6fHALDyJsRXMrj7PKQc4ZFHnKMnyxlSeA1Az32MhlBXoQCPpigQ6gAoA5fxZrw8O20d27BIvPRJWILYRlcnAHOcgdKAPItV1Dw5eTCWz1OeyUTNOY0jdl8x872Xcp2Fsknbjk560DPYfCZsDp6HTGaSAknzG3bnY/eZt3JJ9T2wO1AjpKACgAoAKACgAoAKACgBr/dP0NAHB/Dr/AJB8n/XxL/6EaBnfUCCgAoAKACgAoAKACgAoAKAK93/qX/3TQAyw/wCPeP8A3R/KgC3QAUAFABQBh6/4hsvDNq15fyCNF6DPzOf7qjqTUSmoK8jrw+GqYuapUY3f4Jd2eFxWes/F+48+636foKN8kYyrTKD/AOPFsck8DtjivPSliHd+7T7dz7Fzw+RQ5KdquLa1e6g3+Vu3Xqe+aRo1poVstnYxrDEgwAB19yepJ9TXoRioLljoj4utWqYibq1pOUn3/TsXbm2iu42hnRZI3GGVgCCPQg1rFuD5ouzWzRyyipLlkk090zL0vw5puiu0ljbxQO/DMigEj0z1x7VrOtUqpKpJtLa7MadGnSd6cVFvsjgdftry98S211JaSy2FhCxUjBDTsWwQPQDbz65rA6SLStFvLe91PV5YxZWd2kKRWw4JZGO6Z1HAY5AHTvTF5HQeMviDp/hBNjn7RePny7eM5cntuA5Az+JrmqVY0/N9j2sFl1XHO69ymt5vRfLuedaX4M1b4gzrqvipmhswd0NkuV46jcByOMcn5j61zKnKs+eroukT3auNoZXF4bLUpVNpVXrr5f1Y95srGDTYVtrWNYYkGFRAFA/AV6CSirLRHxk6kqsnOo3KT3b3LVMzCgAoAKACgAoAKACgDM1H70P/AF1H8jTQGnSAKACgAoAKACgAoAKACgAoAKAMyX/j8T/dNMDTpAFABQAUAFABQAUAFABQAUAFAHA6J/yMuq/9c7T/ANF0DO+oEFABQAUAFABQAUAFAHnGveJ7Wx1CbTNVy1pLCpVVjLHJAJyVBI55HocGgZxthF4WivRcLNfzOzJiOUztGShygZW4KqegbIFAHvC4IGOlAhaACgDL1XS01RYkc4EMqyjgEEqGGCDxj5qALf2OD/nnH/3wv+FAE6IsY2oAo9AAB+QoAdQAUAFABQAUAFABQAUANf7p+hoA4P4df8g+T/r4l/8AQjQB31ABQAUAFABQAUAFABQAUAFAFe7/ANS/+6aAGWH/AB7x/wC6P5UAW6ACgAoA4nxl45sPBlvvuD5ly4/cwL99z247LnqcfhWFSpGktd+iPWwWAq4+doK0F8U3sl/meaeH/BWoeObpdf8AFZZYc7rey5CheoLDsOnHJPtXNCnKq/aVduiPoMRjqOXQeCy1Jy2nV6362/rQ99hhS3RYolCIgAVQMAAdABXfa2iPi3JyblJ3b3bJKZIUAFADJJFhUu5CqoySTgAe5pbDSbdktex4J4x+JMusSNofhZDcysdslyBmNOQPl9cHqcjGOhrhnWcn7Ojq+/Q+wwuWQw8PrmaPkprVQ+0/U6fwb8MINEk/tLVn+36m/wAzSP8AMqE8naD1Oe/H0FaU6Kh709ZHFjc0liF9Xwy9lQWiitG15/5fier9K6z5sKACgAoAKACgAoAKACgAoAzNR+9D/wBdR/I00Bp0gCgAoAKACgAoAKACgAoAKACgDMl/4/E/3TTA06QBQAUAFABQAUAFABQAUAFABQBwOif8jLqv/XO0/wDRdAzvqBBQAUAFABQAUAFABQBlLpEK3kl8fmeVFQggEALjGMj2oAvi3iHRF/75H+FAE1ABQAUAFABQAUAFABQAUAFABQAUAFABQA1/un6GgDg/h1/yD5P+viX/ANCNAzvqBBQAUAFABQAUAFABQAUAFAFe7/1L/wC6aAGWH/HvH/uj+VAFugAoA8w8dfEaHwyPsFgv2vVZvligQbtrHoz49OuPzwMmuWpVUPdjrLoux9DgMtli/wB9Wfs8PHWUnpdLov8AP7tTE8GfDmaW4/4SDxQ32vUZCHSNuUh7jg8ZXsBwuOKinRd/aVdZdux143Moxh9Sy5ezorRyWjl3+T6vqe1dK7T5MKACgAoAw9f8R2Hhm2N3qMoiQdB/Ex9FXqT+nqRWcpqmrydjsw+Gq4uapUItv8F6s8Nkn174uS+VBv0zQg3zMch5l+n8WR2Py+hrh9/EaL3YfmfXqOFyNc07VsXbRdIP9PXc9YsvC9h4T0t7TT4wg+Uu/wDG7Bh8zN1J64z0zxXdCEaatHQ+SxWLq4ybqV5X7Lol2S2R21aHCFABQAUAFABQAUAFABQAUAFAGZqP3of+uo/kaaA06QBQAUAFABQAUAFABQAUAFABQBmS/wDH4n+6aYGnSAKACgAoAKACgAoAKACgAoAKAOB0T/kZdV/652n/AKLoGd9QIKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgBr/dP0NAHB/Dr/AJB8n/XxL/6EaBnfUCCgAoAKACgAoAKACgAoAKAK93/qX/3TQAyw/wCPeP8A3R/KgC3QB4142+IcqT/2B4bX7VqcuUZk+ZYc8E5HG4d/TvXFUqu/s6WsvyPqsDlsXH67j3yUI6pPRz/4BqeBPhzF4bJ1HUW+16pN8zzP82wnqEJ+uN35GrpUVD3pay7nPj8yeK/cUF7PDx0UVpe3f/I9RrqPnQoAKACgDzDxn8S7Tw432GyH27Un4SCP5tp7b9vTnt1rlqVlD3Y6y7H0OCyueKXtqz9lQWrm9Lryv+ZyugfDq/8AEtwus+MXaV/vR2ecInfDL0H+7+dZRpOb5633HpYjMqWEg8JlSUVtKr1fo/1+490ggjtUWKFVjjQYVVAAAHYAV3JW0R8dKTm3KTbb3b3KOs/8ej/8B/8AQhVIk06QBQAUAFABQAUAFABQAUAFABQBmaj96H/rqP5GmgNOkAUAFABQAUAFABQAUAFABQAUAZkv/H4n+6aYGnSAKACgAoAKACgAoAKACgAoAKAOB0T/AJGXVf8Arnaf+i6BnfUCCgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAMPWfEuneHzGNRnS3M52xhs5Y5AwMDHUjrjrQBfvNRttOgN3dSLDAoyXY4AB6fn6DmgCjpfiPT9X3i0mV2iUM6nIZVOcMQccHBwaAK9l4u0nUJlt7e4R5JM+WOQHx12EjBx3/TNAC6h4s0vSpjbXVwkciAF15OwHoWwDgGgDd8xZY96EMrLkEdCCMgj60AcN8Ov+QfJ/wBfEv8A6EaBnfUCCgAoAKACgAoAKACgAoAKAK93/qX/AN00AR2RC26E8AIPbHFAeSPE/F/ju88QXn/CM+E8vMx2z3S/djH8QU9PlH3m9cgDjJ4KlVzfsqO/V9j7LB5fTwtP+0My0itYU3vLtdefRHeeCPAdp4Ogyv7+9l5muGHzMT1A6kLn3ya3p0lSXn1Z42OzCpjpfy0l8MFsvXzO8roPGCgAoAguLmKzjaadljjQFmZjgADkkk0m7avYuMZTahBNyeiS3PBta8e6l41uG0XwejCPO2a+PCqOhKHsPRuSfQVwSqyqvko/OR9lQy+jl8Fi80avvGl1b8/Py/E7rwX8OLHwovnyf6XfvzJcSDJz3CAk4H4k/St6dFU9XrLuePjcyq418kf3dFaKEdrefc9G6V0nhBQBmaz/AMej/wDAf/QhTQGnSAKACgAoAKACgAoAKACgAoAKAMzUfvQ/9dR/I00Bp0gCgAoAKACgAoAKACgAoAKACgDLl/4/E/3TTA1KQBQAUAFABQAUAFABQAjMEBY8ADJPoBQBhHxRpY4+0R8fX/CgBP8AhKNL/wCfiP8AX/CgDl/DN5DfeIdUmt3EibLUbhnGRHyOQKBnQazZalfXUccE62tgqFpXX/XM+ThVJwFUDBLHPcYoEc5o9/rOsafLFaSxNLHcmFLtlIXyhjLiPPzuvT7wBznjFAyI6vd+Hr64szP9tt4LF7hmcfPDOGRY4nYEgiXcWAwCoHfrQBXmvdU0jT4fEFxdCTcY3uINmI/LcgBI/myrKD9453ddooA0oZb/AMSXN3Jb3P2W3tGEcComSZQu5zKdw3LygCgDvzQGx0XhXVpNY09Jp9vnxs0MxXhTLEdkhUdgWBIGTj1oEdHQAUAFABQAUAFABQAUAFABQAUAFABQBw/xFXdok2BnDw/h++SgDV1RbCOxjudTA8q1Eco3DOHQArhQCS2QMADJNAHnHiNb+/sNR8QiJrTZYSRWcZ4lYOctJKBwMjGxcnAyeCTQM6TxdDDb6ZZfZQgMdxbm3xjG7awG3scqW+ozQAzwYonh1JrgAyNdSiUHHHyjg56AD8KANH4fMzeH7YscjbKFPcqJHx/h9KBHOeCLTU5rKRrW6SGP7TNhDCjEfMerHk+1AHY/2frX/P8AJ/4DpQBatbPVIiTPdJKD0HkqmPy60wLvlXv/AD0T/vkUAHlXv/PRP++RQAeVe/8APRP++RQAeVe/89E/75FAB5V7/wA9E/75FAB5V7/z0T/vkUAHlXv/AD0T/vkUAHlXv/PRP++RSArXguYYHeWWNUVSWJUAAfXtRotxpOT5Yq7eyR4RqnijVvHU/wDwjfh1itqAEubsDaFUfeUN+mB97p0JNefOo6r9lS26s+1wuEpZZSWPzCzqb06Xn0bX9W9T1Xwl4JXwda/ZbFkyTl5WQb3Pu3XHoM8CuunTjSXLH7z5vGY2rj6ntKrsl8MVsl5LudX5V7/z0T/vkVqeaHlXv/PRP++RTAPKvf8Anon/AHyKQHLeKPFcXhC3M9/cIHI/dxKoLufQDqPqcCsp1I01eX3Ho4TBVsdPkoR06yeiS9TyeHSfEXxZYT6mzadpCnKQrlWl7gleM/7zYI7Vx8s8Q7y92HbufVSq4XJI8mGSrYq2s3tH+uy0fU9r0Xw9/wAI/bLZ2HlQxIP4YwCx/vMQPmY9yeTXfGMYLlirHxtevUxU3VrSbk++y8l2Xka3lXv/AD0T/vkVZzB5V7/z0T/vkUAHlXv/AD0T/vkUAZ+qR3S2z73UrxkBcfxCgRoeVe/89E/75oGHlXv/AD0T/vkUAHlXv/PRP++RQAeVe/8APRP++RQAeVe/89E/75FAB5V7/wA9E/75FAB5V7/z0T/vkUAHlXv/AD0T/vkUAHlXv/PRP++RQAeVe/8APRP++RQAeVe/89E/75FAGZdGdjF++jb94MYC8Eg4/rx3oA0/Kvf+eif98igA8q9/56J/3yKADyr3/non/fIoAPKvf+eif98igA8q9/56J/3yKADyr3/non/fIoAPKvf+eif98igA8q9/56J/3yKADyr3/non/fIoAPKvf+eif98igA8q9/56J/3yKAKEkd0LpAXXdtODtFAi/wCVe/8APRP++RQMPKvf+eif98igA8q9/wCeif8AfIoAPKvf+eif98igA8q9/wCeif8AfIoAPKvf+eif98igA8q9/wCeif8AfIoAPKvf+eif98igA8q9/wCeif8AfIpAJ5F3/fT/AL5H+FAB5F3/AH0/75H+FAHIeH1kTxHqgkIY+XafdGB/qv5+tAFXxlcXtxeR2Jgum0zZuma127pWyf3LEupEZGN2PvZIIxQMfqerXkGjomiWU9tmRYNoSMSQRnO6VE37Dj/ezk5oAbpNpb3dlc6Tb2d1btPE7vcXQXMsv8LSSB3Z33EMcjpnmgRRng1LWNPh8OzWrRunlpczkjyfLQjLREHczMBwCowaBmlD9s8LXN3DHavc292wkt2i25EhXa4m3Fdq8IQRu/i4oA6TwppMuj6ekNxtFxIzzTBOVEsp3yBT3UMSAfSgR0lABQAUAFABQAUAFABQAUAFABQAUAFAHNeJvDEHiiAW1zLNFGDkiJ9m7BBGeOxAIoDYrap4OttWsYNPuJZylq6Ojh8OWQgqXOMNggcEYNAE+neGEsWcvPcXKSIUaOZwyYPtgfhQBTsvA9lZyxyF55o7c7oYZHLRxMAQpVeuVBIGSeDQA/UPBdpfTvcLJPb+f/rkhfYkh6EsPUjgkYJFAHTW9pFY24t7dRHFGu1VHAA/zz9aAOL+HX/IPk/6+Jf/AEI0Ad9QAUAFABQAUAFABQAUAFAEU88drG00zCOOMFmZjgKBySSegFJu2rKjFyahBNtuyS3bZ856/wCIb/4oXL6RoO6HTIObm45HmAHG0H0POAOTXnSlKu+SnpFbs+5oYelktNYvG2lXl8EP5fNntXhLw5ZeGbCO1sECrgFm/idj1Zj1P9K7oQjSXLE+RxOKq42ftq716LpFdkjp60OIKAA8UAeQeL/ielhN/ZOgJ/aGpvlQqDckZ6fNjqQeq9u9cdStyvkp6y/I+oweVOpH6zjX7KgtbvRyXlfZeZT8LfDKSeca14pc3l82GWJjmOLvjHQkenQVMKN3z1dZduxri80jGH1TLl7OktHJaSke0qoQBVAUDoBwB+Fd2x8nvuOoEFABQAUAZms/8ej/APAf/QhTA06QBQAUAFABQAUAFABQAUAFAHGeM3vnit7Sy3Rx3NwiXUy9Yrcn94Qf4WI6N2oA42zsZrjxHPIyT21hF9lWGJ1ZVkkjSYGQEjoA3Y/NnJzimB7LSAKACgAoAKACgAoAKACgAoAKAMyX/j8T/dNMDTpAFABQAUAFABQAUAFABQAUAFAHA6Jx4l1X/rnaf+i6BnfdKBBQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUANf7p+hoA4P4df8g+T/r4l/8AQjQB31ABQAUAFABQAUAFABQBBdXUVlE1xOwjijUszMcAAdSaTajq9i4QlUkoQTcm7JLufPGo6vf/ABevjpek77bQ4G/0ifkGbB6D2P8ACufRiedo85yeIfJDSC3fc+5pUaWR0vrGJtPFSXuQ/kv/AFq/l5ntum6DZ+HNPNnp8YijRecdWOOWY9ya74RVNcsdEfG4jEVMVN1a0m2/wXZeRrWH/HvH/uj+VWcpboAo6jqVtpEDXV5IsMMYyzMcD/659qltRV27I2pUp15KnSi5SeyR4JqHijWvidO2m+G1ez0wHbNesCCw7gemRnCjO7+8K89znXfJS0j1Z9nTwmGyiKxGPaqV7XjSXR+f+fTsep+D/AeneDodtsvm3LD95cOMyOe/rtX0GSeeSa66dKNJab9z53GZhWx0r1HywXwwXwr/ADZ21bnkBQAUAFABQAUAZms/8ej/APAf/QhTA06QBQAUAFABQAUAFABQAUAFAARng0AZmo/eh/66D+RpoDTpAFABQAUAFABQAUAFABQAUAFAGZL/AMfif7ppgadIAoAKACgAoAKACgAoAKACgAoA4HRP+Rl1X/rnaf8AougZ31AgoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAGv90/Q0AcH8Ov8AkHyf9fEv/oRoGd9QIKACgAoAKACgAoAr3V1FZRNPOwjijBZmY4AApN2V3oXCEqklCCbk3ZJHz3f3d/8AGC9NhYl7XQbdv3s3IMxB6D1z2HQdTgivObliXyx0gt33PuKcKWRU1WrJTxcl7sf5Lnuuh6HaeHrRLGxQRRRjGB1J7sx7k9Sa74xUFyxVkfHV69TFVHWrO8n+HkvIvXfEL/7pqzlG2H/HvH/uj+VAHI+MfHun+D4v3x866cfu7dOXY9sgfdBPrz6VhUqxpLXfsexgsvq46XuLlpr4pvRL/M8y0/wnrPxInXUvEzNbaep3Q2akqSP9oDpnjJPJrlVOdZ81XSPRH0FTF4fKYuhl6U61rSqvo/I9507TrfSYFtbONYYYxhUUAAfl39a71FRVo6I+NqVJ1pOpVk5Se7ZdqjEKACgAoAKACgAoAzNZ/wCPR/8AgP8A6EKYGnSAKACgAoAKACgAoAKACgAoAKAMzUfvQ/8AXUfyNNAadIAoAKACgAoAKACgAoAKACgAoAzJf+PxP900wNOkAUAFABQAUAFABQAUAFABQAUAcDon/Iy6r/1ztP8A0XQM76gQUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFADX+6foaAOD+HX/IPk/6+Jf/AEI0DO+oEFABQAUAFABQBBdXUVlE1xcMsUUSlndjhVUDJJJ6YpNqKu9EXCEqklCCbk3ZJbts+eru9vvjBfmysS9toFq+JZeQZyOw+vZew5PUV5zbxEuWOkFu+59vCnSyKl7WtaWLmvdj/Iv66/ce9aTpNrodsllZIIoYgAAO/uT3J7k16EYqC5Y6I+MrVp4ibq1XeTNLpVGBVvWCQOWIUBSSTwAKNhpN6Ja9jxHWviXPeMuheE4zd3pUI8wGY4uMEg9Dt7t0UjmuGdZt+zoq779EfW4XK404LGZm/Z0lqobSl+uvbdm54O+GEWmSf2prj/b9Tf5iznckZ64UdCQe/wB30FVTo8vvz1l+Rhjc1lVX1bBr2VBaWWjl6/1c9cAxwK7D5gKACgAoAKACgAoAKACgDM1n/j0f/gP/AKEKYGnSAKACgAoAKACgAoAKACgAoAKAMzUfvQ/9dR/I00Bp0gCgAoAKACgAoAKACgAoAKACgDMl/wCPxP8AdNMDTpAFABQAUAFABQAUAFABQAUAFAHA6J/yMuq/9c7T/wBF0DO+oEFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQA1/un6GgDg/h1/wAg+T/r4l/9CNAHfUAFABQAUAFAEU88drG00zBI0BZmY4AA5JJpbasqMXNqEFdvRJdz5z1i/vfi9qP9l6UzwaHat/pE/TziDzj1/wBkfRj12jzpN4iXJDSC3fc+7o06WRUfrGISlipr3IfyJ/1q/l5nvmi6NbeH7SOwslEcMK4A7n1J9SfWu+MVBKMdkfF1608TUlWqu8pO/wDwEavSrOYx9b16y8O2zXeoSrDEoJ5PLEdlHcnoB61EpKCvJ2Oqhh6mKmqVCLlJ/cvN9keB6hqmu/FbfFYK+naJH9+Q5DzgHp2zkc7RjHqc1wNzxGkfdh+Z9nCnhckSnWaq4prSP2Yf5evU9o8I+FtP8L2SQ2EYXcAXkODI59WbAzXbCnGkrQ+8+RxWMrY2XtK79IrSMfJI6ytTgCgAoAKACgAoAKACgAoAKAMzWf8Aj0f/AID/AOhCmBp0gCgAoAKACgAoAKACgAoAKACgDM1H70P/AF1H8jTQGnSAKACgAoAKACgAoAKACgAoAKAMyX/j8T/dNMDTpAFABQAUAFABQAUAFABQAUAFAHA6Jx4l1X/rnaf+i6AO+oAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgBr/dP0NAHB/Dr/kHyf8AXxL/AOhGgDvqACgAoAKAI5ZUgQySEIiAlmJwAB1JNGxSTk1GKu3sj5117WL34p6j/Ymilo9Jgb/SbgZAkweQD3HoO/B7V5spOvLkh8C3Z9zh6NPJaP1vFpPESX7uHWPn/me7aHodp4dtI7CxQRxRDHAwWPdm9STya74xUFyx0R8dXrzxVR1qzvJv7vJeRsVZynmvjT4kWfhf/RLcfbNRk4jgj+YhjwN+On061y1Kyp6LWXZHv4LLKmL/AHk/3dFbzlpp5XOM0X4faj4vuBrPjByy5zFZAkKq9QGHQDPbv361jGlKo+et8onrV8xo4CDwmVpJ/aq9W/J9fU9ue3js7UwwKscaJhVUYAHsBXelbRaHxkpObcpttvdsksP+PeP/AHR/KmSW6ACgAoAKACgAoAKACgAoAKAMzWf+PR/+A/8AoQpgadIAoAKACgAoAKACgAoAKACgAoAzNR+9D/11H8jTQGnSAKACgAoAKACgAoAKACgAoAKAMyX/AI/E/wB00wNOkAUAFABQAUAFABQAUAFADJFLKVU7SQQD6H1oAwf7Mvh/y9N+VAHMeGYZIPEOqJK5lbZa/MfTy+B+FAz0igQUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFADX+6foaAOD+HX/IPk/6+Jf8A0I0Ad9QAUAFACEhRk8AUB5I+e/FXiG8+Imot4X8PtttIz/pl2D8uAeQpH8PUcfeOcdDXnTm60vZU9luz7jCYanlVFZjjV+8f8Kn1v3a7/l8z2bw14ctPC1klhZLhIx8zYG527sxHc/kO1dsIKmuWJ8pisTUxlR1qr1ey6JdkbU88dsjSzMI40BZmYgKoHUkngCr21ZyRi5NRgm29Elu2eEa78Q9Q8V3LaJ4NQueVmvCMIgPGVJ4Hf5jkHt0rglVdR+zo/N9D7LD5bSwUFi81dl9mkt36rf5Lbqdj4L+G1n4Y/wBLuT9s1J+ZJ5Pmw3cIDnH1OT6EVtToqnq9ZdzysdmdTF/uqf7ugtoR0++x6XXUeAV7v/Uv/umgBlh/x7x/7o/lQBboAKACgAoAKACgAoAKACgAoAzNZ/49H/4D/wChCmBp0gCgAoAKACgAoAKACgAoAKACgDM1H70P/XUfyNNAadIAoAKACgAoAKACgAoAKACgAoAzJf8Aj8T/AHTTA06QBQAUAFABQAUAFABQAUAFABQBwOif8jLqv/XO0/8ARdAzvqBBQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUANf7p+hoA4P4df8AIPk/6+Jf/QjQM76gQUAHSgDwXxz4ru/FF7/wiPhs5eTi6uVPyxp/GgI6cZ3HPPKjHWuCpNzfsaXzfY+zwGEp4Kn/AGnj1ov4cHu30dvy7bnp/g/wlaeD7FbK1UF+ssuPmkc9WJ/lXTTpqmuVfN9z57GYypjqrq1Hp9mPSK7Im8TeLNP8J25ub+QL/cjHLufRR/WnOcaavIjC4OrjZ+zoRv3fRerPFkstd+Lkoluy+maErZWNciSUA5z2yT03Hgf3TjnitPEav3YdurPrHPC5HFxpWrYtrVvaN/6269z3TQvD1j4btls9PiWKNeuB8zHuWPcmu+MFTXLFWPj8RiKuKm6teTbf3LySNqrOQKAK93/qX/3TQAyw/wCPeP8A3R/KgC3QAUAFABQAUAFABQAUAFABQBmaz/x6P/wH/wBCFMDTpAFABQAUAFABQAUAFABQAUAFAGZqP3of+uo/kaaA06QBQAUAFABQAUAFABQAUAFABQBmS/8AH4n+6aYGnSAKACgAoAKACgAoAKACgAoAKAOB0T/kZdV/652n/ougZ31AgoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAGv90/Q0AcH8Ov+QfJ/18S/+hGgZ31AgoA8Y+IXjS4eYeGfD/73Ubn5JWTnyUPXkcA+voM964qtR39lT+J7+R9XluBgovMMb7tGGsU/tvp8jrfAvgi38G2ewYku5fmnmP3mY8kA9do/XrWtKkqSt16s83H46ePqX2px0hHol/mc/wCMvidFpEn9maKv9oanJwqR/MsZPA3EZGfYZx3rOpWUfchrLt2O3BZXKtH6xi37Kgtby0b9LmT4Z+GlxqNwNa8WyG7umIZLcnMcXcAjpx6DiphRbfPW1fbojpxWaQpQ+qZZH2dNaOa0lL9fme2pGsShEAVVGAAMAD0ArtPkW23d7j6YgoAKAK93/qX/AN00AMsP+PeP/dH8qALdABQAUAFABQAUAFABQAUAFAGZrP8Ax6P/AMB/9CFMDTpAFABQAUAFABQAUAFABQAUAFAGZqP3of8ArqP5GmgNOkAUAFABQAUAFABQAUAFABQAUAZkv/H4n+6aYGnSAKACgAoAKACgAoAKACgAoAKAOB0T/kZdV/652n/ougZ31AgoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAGv8AdP0NAHB/Dr/kHyf9fEv/AKEaAO+oA8r+JHjs+G4l03Th52q3mFijUbmQNwHIHc87R3wfSuStV9muWPxPZH0eWYD61J16/u4enrJvRO2tr/mReCfClt4EspNW1mRPt0433E8jfczyUDE9c8HHJPFFKCox5pvV7vsVjsXPMaiw2Fi/ZR0hCK3t1aRyOp+MNZ+I1w2leFVa2sQSk18wIyP4tp4wCP4R856qRkVi6kqz5KOkesj06WCw+VQWJzFqdXeNJdH0v/nt3R6Z4N+H+n+D4sxL592/MtxJy7Hvtz90f+PHuTXTTpRprTV9WeBjcxq46VpPlpr4YR0SXn3f4Hd10HjBQAUAFABQBXu/9S/+6aAGWH/HvH/uj+VAFugAoAKACgAoAKACgAoAKACgDM1n/j0f/gP/AKEKYGnSAKACgAoAKACgAoAKACgAoAKAMzUfvQ/9dR/I00Bp0gCgAoAKACgAoAKACgAoAKACgDLl/wCPxP8AdNMDUpAFABQAUAFABQAUAFABQAUAFAHA6J/yMuq/9c7T/wBF0DO+oEFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAcf4w1+88OwLc2tuJ4gyiVy+3YGdUGFwdxO71GMUAb95dTxWhuLWLz5dgZIy23cSM43YOPyoA57RfFQu9IfV79Rb+QZPNUHIXZjODx64oAox+KNQtTbXGo2ohtr51jUK2XgZgSvmcAENjqMYOOtAEsviW/vJrj+y7dZoLBijl32tK6jLJHwduP73OT2oGdNpWqRa1Yx31vkRzIWAPBGCVIP0YEUCOT+HjqunPlgP9Jm6kZ4Y0AS+OvHFv4PsjICJbub5beIHO5z0Jx/COp9elc9WoqS8+iPYy/Ayx9S3w0o6zl2X+Z5FpElp4KVvFHil/tGtXoLw2/wB54w33RjnaTxz2AGOa5I2pfvavxvZdj6isp5hbL8tXLhaekp7Rlbd+di9Z+HNZ+J0y6h4if7FpandDaKcMw9WHQA9yc5HYVShOu+appHojCeKw2URdDApVK9rSqPZenp26HvGmafZ6NbraWSJDDGMKq4H5+pNd8YqCtFWR8bVqzrzdSrJyk92zQ8xPUfmKowDzU9R+YoAPNT1H5igA81PUfmKADzU9R+YoAPNT1H5igCvdyL5L4I+6e9ADLGRRBGMj7o7+1MC35ieo/MUgDzU9R+YoAPNT1H5igA81PUfmKADzU9R+YoAPNT1H5igA81PUfmKADzU9R+YoAPNT1H5igA81PUfmKAMzWJFNo4BH8Pf/AGhTA0/MUdx+YpAHmp6j8xQAeanqPzFAB5qeo/MUAHmp6j8xQAeanqPzFAB5qeo/MUAHmp6j8xQAeanqPzFAB5qeo/MUAHmp6j8xQB5/rfi2OC5EEabxA+WbPUjIIH+NfHYvPI4arKhThzcrtKV+vWx9Nh8pdamqs5cvMrpW6eZ2lhqMV/AtwhADjoTyD3FfTYavHFUo16e0lt28jwa9F4epKjLeJwXjzxdPoL2os8GNLu2+2tn7kEjlcD3fa2fQAHvXWYHpAlQgHI556igQvmp6j8xQAeanqPzFAB5qeo/MUAHmp6j8xQAeanqPzFAB5qeo/MUAHmp6j8xQAeanqPzFAGZK6/bE5H3T3pgafmJ6j8xSAPNT1H5igA81PUfmKADzU9R+YoAPNT1H5igA81PUfmKADzU9R+YoAPNT1H5igA81PUfmKADzU9R+YoAPMT1H5igDg9EI/wCEl1XB/wCWdp0/65UAd/QAUAFAB0oAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoA8++Jl3Bb6NIkrojO8W1WIBbbKhOB3wOTjoKAOrivrf+zxc+YnkCEEybhswF5O7OMUAeUaVAviHwlqGm2UiyTS+eAqsCRvwVJA5G7Bx69qBmxrmt2/iKzs7Oy3NPPNFviAPmQKoJZpV6x4IA+bHJoDYNB1K38MjULO/Ywyid5IwwO6ZGUbTH/fJPGFyc9qAOl8EWcthodvFOrRybXYo3Vd7uwHtwQce9AjzfTn0nQ9EuNW1EPkXE2AsjqZH3HCqoIA98dqznNU48zO/C4aeMqxo0lq930S6tnhOnX8/iLUpJbe2kvLuZittCzM8durcBizE42DkHoGGSe9eOpynLmSvLoux+nTw1HBYdUZSVOilepJaSqPqlbvtZdNj6E8G/CWHTyL/X2N/fHkCRi6RDqAC2ckc+w7V6FOjZ89R3l+R8VjM15o/VcDH2VBaaaOXn8/vPWv7KtxwFwB0GTx9K7D5cP7Lt/7v6n/ABpgH9lW/wDd/U/40gD+y7f+7+p/xpgH9l2/939T/jQAf2Xb/wB39T/jQAf2Xb/3f1P+NAB/Zdv/AHf1P+NICC50y3SJiF6Ke5pgNs9NgeBGK8lQep9KALP9l2/939T/AI0gD+y7f+7+p/xpgH9l2/8Ad/U/40AH9l2/939T/jQAf2Xb/wB39T/jQAf2Xb/3f1P+NAB/Zdv/AHf1P+NAB/Zdv/d/U/40AH9l2/8Ad/U/40AH9l2/939T/jQBn6rp8ENs7KuCMY5P94UCND+y7f8Au/qf8aQw/su3/u/qf8aYB/Zdv/d/U/40AH9l2/8Ad/U/40AH9l2/939T/jQAf2Xb/wB39T/jQAf2Xb/3f1P+NAB/Zdv/AHf1P+NAB/Zdv/d/U/40AH9l2/8Ad/U/40AH9l24/h/U/wCNIDg9a8H5uBJbuFSZ8bTn5Sck49q+HxmRyr1p16M0oyfM0903vY+rw2aqjTjSqQbcVZNdulzoJ7GDw/YFo4nuZI14RMlnf2x0BPfsK+swuHjg6MaEHdR6931PnsRWeJqSrS0v07I8l13wOdS8PXN4TdHUroM4gzIV8/P7pCp/gUYGT8oOTnmuw5j17QbaO9sYZJonhl2KHRy25WAGRk9ee/ejYRsf2Xb/AN39T/jTAP7Lt/7v6n/GgA/su3/u/qf8aAD+y7f+7+p/xoAP7Lt/7v6n/GgA/su3/u/qf8aAD+y7f+7+p/xoAP7Lt/7v6n/GgDPk0+AXSJt4KnuaBGh/Zdv/AHf1P+NAw/su3/u/qf8AGgA/su3/ALv6n/GgA/su3/u/qf8AGgA/su3/ALv6n/GgA/su3/u/qf8AGgA/su3/ALv6n/GgA/su3/u/qf8AGgBrabbICxU4AzwSentSAwDqmnA48q44/wCmE3/xFMBP7V03/nlcf9+Jv/iKAMXwpNDca/qj26vGhS1GHVkORH1wwB5pAdFrmm3t/cIy3Rs7CKMtJswHZwT95jgCMLgnnrntQBwNtrmoXFpBYx3DsL2/NvDd7QJDbqMs6g8Eg4APfJwTigZrXmqXPg+8ktpJ3uYZbKW4iMoyY5o2SNVGMko5fc2emKAKdw2oaJpkPiCa9llcGOSaEgeW6yEZRQOgXPykDPrQBp263nim5u547uW1gtmEMMcYAxIq7mds9fvKAOnWgNjpfCOqyatpyyXBDTwu8ErDgNJCxR2A9GYEigR01ABQAUAFABQAUAFABQAUAFABQAUAFAFa4s4LvHnxxy7em9FbGeuNwOKAHC1hEXkCNPKxjy9q7Mem3G3HtigBtvZW9nn7PFHDuxnYipnHTO0DOO2aAFjtIIXaWONEkf7zqqhm+rAZP4mgAltIJ2V5Y0dk+6zKrFfoSCR+FAEsnCn6H+VAHxrp/hjW/iHeyWo3W2m2txINzg7FO47to43ufXse2K8ypCdadtoo++wWKw2V4T2mk6029Fu/Xsj6i8KeDdO8IW4t7GMb8fvJm5kc9yT2HsMD2zzXdCnGmrR+8+TxeNrY6bnWlp0itIpen6s6utTzQoAKACgAoAKACgAoAKAK93/qX/3TQAyw/wCPeP8A3R/KgC3QAUAFABQAUAFABQAUAFABQBmaz/x6P/wH/wBCFMDTpAFABQAUAFABQAUAFABQAUAFAGZqP3of+uo/kaaA06QBQAUAFABQAUAFABQAUAFABQBmS/8AH4n+6aYGnSAKACgAoAKACgAoAKACgAoAKAOB0U/8VLqv/XO0/wDRdAyp4utNW1K9it47VrnSkXfKkdwkDTS5JCvkFvKHGVUrk5ySDigCXUdOv9St7W6htFs7jTZ1ljtjKjLIgBBQOgCpnPXHagCN9EvvEt3JeajAtki2ctrDEZBKS8jK/msyYACMgAXuDQLYpy6ZrOp2UOg3VskcCFFmuvNVldIyDlIh8ylgO5OKBmitpqvh65ulsLVby2vCJEIlWJopNu194fO8HCEbcYweuRgEdH4Y0l9FsEt5irTsWlmK8KZZDukKgk4XcTjk8UAdBQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFADX+6foaAOD+HX/ACD5P+vib/0I0DO+6UCOd0bxTY67PPa2jMZbTb5qspXG4sFIz1BKnn2oAqXvjbTLC4a1kdy0bbZGVCyRtnGHbsR39KAL2q+JrHSFjMzFjOMxrGu9mXGdwA/hxzmgBkXirT5bGXUw5EFtnzgVw8ZXGVZeobkce9ADNG8VWeuPstlmHy78yRlBg+5NAFWXxzpUM5t2kbAcRmUKTEHJxgv04PB9DmgDrgQwBHIPINAC0AFAFe7/ANS/+6aAGWH/AB7x/wC6P5UAW6ACgAoAKACgAoAKACgAoAKAMzWf+PR/+A/+hCmBp0gCgAoAKACgAoAKACgAoAKACgDM1H70P/XUfyNNAadIAoAKACgAoAKACgAoAKACgAoAzJf+PxP900wNOkAUAFABQAUAFABQAUAFABQAUAcDon/Iy6r/ANc7T/0XQM76gQUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFADX+6foaAOD+HX/IPk/wCviX/0I0Ad9QB59pQK+I9UC8YtbTH/AH1cYxQMoeGBGPD919qCiXdcfac45k5zv/2s9c0AcnZxajfy6bDpbLDqtnatNJJOMw/ZJJJI442Ay+SuNhRTgEZIFAGhpVhdNaanpF1JEmrzTrNPM+Bbv5owjJjkDEZAVgH45XGKANi8n1Tw7NBYSXBvlvopUG5VV45EiZgY9oGV4wd3I4NAF/w0unDwspugn2MR3DXGRkZEsnnE99wcN05z05xQI761aNoUMP8Aqyi7P93A29eelAE9ABQBXu/9S/8AumgBlh/x7x/7o/lQBboAKACgAoAKACgAoAKACgAoAzNZ/wCPR/8AgP8A6EKYGnSAKACgAoAKACgAoAKACgAoAKAMzUfvQ/8AXUfyNNAadIAoAKACgAoAKACgAoAKACgAoAzJf+PxP900wNOkAUAFABQAUAFABQAUAFABQAUAcDon/Iy6r/1ztP8A0XQM76gQUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFADX+6foaAOD+HX/IPk/6+Jf/AEI0Ad9QBy1h4QstNvn1OEy/aJRhy0jEMASQCCcYGTj0zQA288FaXezPcSxtmZt0qrJIqSNnOWRWCnnk4Az3zQBa1LwvYamY3kQxyQKEjkido2VBwFyhG5QOgbIHUc0AJa+FNNtLaW0SLMdycylndnc+pcsXGO2CAO2MmgBNL8LWOkS/aIVZpQuxWkd5Ci/3U3sQvoSOSOp5NAFSTwPpMsrSmJgruJHiEkgiZwc7jGGCcnkqBtY53A5OQDrVUIAqjAAwAOwoAWgAoAr3f+pf/dNADLD/AI94/wDdH8qALdABQAUAFABQAUAFABQAUAFAGZrP/Ho//Af/AEIUwNOkAUAFABQAUAFABQAUAFABQAUAZmo/eh/66j+RpoDTpAFABQAUAFABQAUAFABQAUAFAGZL/wAfif7ppgadIAoAKACgAoAKACgAoAKACgAoA4HRP+Rl1X/rnaf+i6BnfUCCgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAa/3T9DQBwfw6/5B8n/XxL/6EaBnfUCCgAoAKACgAoAKACgAoAKAK93/AKl/900AMsP+PeP/AHR/KgC3QAUAFABQAUAFABQAUAFABQBmaz/x6P8A8B/9CFMDTpAFABQAUAFABQAUAFABQAUAFAGZqP3of+uo/kaaA06QBQAUAFABQAUAFABQAUAFABQBmS/8fif7ppgadIAoAKACgAoAKACgAoAKACgAoA4HRP8AkZdV/wCudp/6LoGd9QIKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgBr/dP0NAHB/Dr/kHyf8AXxL/AOhGgZ31AgoAKACgAoAKACgAoAKACgCvd/6l/wDdNADLD/j3j/3R/KgC3QAUAFABQAUAFABQAUAFABQBmaz/AMej/wDAf/QhTA06QBQAUAFABQAUAFABQAUAFABQBmaj96H/AK6j+RpoDTpAFABQAUAFABQAUAFABQAUAFAGZL/x+J/ummBp0gCgAoAKACgAoAKACgAoAKACgDgdE/5GXVf+udp/6LoGd9QIKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgBr/AHT9DQBwfw6/5B8n/XxL/wChGgDvqACgAoAKACgAoAKACgAoAKAK93/qX/3TQAyw/wCPeP8A3R/KgC3QAUAFABQAUAFABQAUAFABQBmaz/x6P/wH/wBCFMDTpAFABQAUAFABQAUAFABQAUAFAGZqP3of+uo/kaaA06QBQAUAFABQAUAFABQAUAFABQBmS/8AH4n+6aYGnSAKACgAoAKACgAoAKACgBkqF0KqShIIDDGQfUZyPzoA5/8Asa9H/L/P/wB8xf8AxugDmvDMElv4h1RJZWnYJa/OwUH/AFfT5Qo4+lAz0igQUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFADX+6foaAOD+HX/IPk/6+Jf/AEI0Ad9QAUAFABQAUAFABQAUAFABQBXu/wDUv/umgBlh/wAe8f8Auj+VAFugAoAKACgAoAKACgAoAKACgDM1n/j0f/gP/oQpoDTpAFABQAUAFABQAUAFABQAUAFAGZqP3of+uo/kaaA06QBQAUAFABQAUAFABQAUAFABQBmS/wDH4n+6aYGnSAKACgAoAKACgAoAKACgAoAKAOB0T/kZdV/652n/AKLoGd9QIKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAOlABQAgIPI5FABkZwOooAXOPbNADX+6foaAOD+HX/ACD5P+viX/0I0Ad9QAUAFABQAUAHSgAoAKACgAoAzdXlMFnNIvVUJFADtJcyWcLnq0aE/iBQBoUAFABQAUAFABQAUAFABQAUAc74suWs9LmmTG5dmM+8ij+tAHRUAFABQAUAFABQAUAFABQAUAFAHPa/cNbG1Kfx3KofoVc/0oA6GgAoAKACgAoAKACgAoAKACgAoA5y4uWTVYoRja0bE/higDo6ACgAoAKACgAoAKACgAoAKACgDgdE/wCRl1X/AK52n/ougZ31AgoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgDzj4mafHLpv23dLHNavGYzHIyD5pUB3AEBhjsaAH+Kp5LkWGlq7xLeyR+ayHaTGoBZdw5G7BGQc80DOd8SXp8ATymwMjR3GnXdxsdy4SS08vBXdkjcJuf92gC9qmjL4Vt7TUbWWYzxSxrMzSM3nI4IdWUnHXBGBxjAoANK01PFpvr68eYMJnihCSMgjRFBXCqQN2eSe9AbHWeDdSm1XRoLi5O6Yq6ucYyUZlB/EAZ980CM34df8g+T/r4l/8AQjQB31ABQAUAFADXOFJHYGgDH8PXUl5ZJNMdztnJ/GgDaoAKACgAoAyde/48J/8ArmaAH6L/AMeNv/1yT/0EUAadABQAUAFAGbq8721q8kZ2so4P40AW7Vy8KM3JKKT9SBQBPQAUAFABQByvjb/kDz/9s/8A0alAHVUAFABQAUAFAGPq9zJbNaiM7RLdJG/upSQkfmo/KgDYoAKACgAoAKAOX8T/APLp/wBfaf8AoElAHUUAFABQAUAFAGFfXcsOoW0CHEcokLD127cfzoA3aACgAoAKACgDlLr/AJDUH/XJ/wClAHV0AFABQAUAFAGJ9qkGqi2z+6+zM+3/AGhIgB/ImgDboAKACgAoAKAOB0T/AJGXVf8Arnaf+i6BnfUCCgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAOM8caVqWt2JstMEGZCpdp2ZcbHVxt2o+c4wc4oATU9CvdSs7V90UOoWTJIu0sYmZMZQttDBHAwTsJGehoApN4Xu9ekln13yVLW0lrFFAWdUWXHmsWdUJLbUGNv8PWgZH/YOtal9mtNTkt/stpIkhkjZzLOYwQquhRVQNnc2HbkDr1oEPOg6vpM1yukNbm3vXMh85nV4XYYbYqowYdwCV5oA6nQ9IXQtPi0+MlxChG49SWJYn8WY0Aea+GfEf8AwjkEtndWt0ZFnkbKR5UgsSCDkUDOj/4WDB/z6Xn/AH6/+yoEH/CwYP8An0vP+/X/ANlQAf8ACwYP+fS8/wC/X/2VAB/wsGD/AJ9Lz/v1/wDZUAI3j+BgR9kvOQf+WXt/vUAZGg+NorGzSGS0vNy5ziL3+tAzY/4WDB/z6Xn/AH6/+yoEH/CwYP8An0vP+/X/ANlQAf8ACwYP+fS8/wC/X/2VAB/wsGD/AJ9Lz/v1/wDZUAUNU8cRXVpLDHaXm90IUGLGSf8AgVAD9O8dQ2ttFC1peBo41Ujyu4AH96gC5/wsGD/n0vP+/X/2VAB/wsGD/n0vP+/X/wBlQAf8LBg/59Lz/v1/9lQAf8LBg/59Lz/v1/8AZUAZ+q+OYbm2eJLS83MOP3Xv/vUAWrfx9BHEiG0vMqqg/uvQf71AE3/CwYP+fS8/79f/AGVAB/wsGD/n0vP+/X/2VAB/wsGD/n0vP+/X/wBlQAf8LBg/59Lz/v1/9lQBheJfGK6np8trb2l2ZJNmAYsdHVj/ABegoA3f+Fgwf8+l5/36/wDsqAD/AIWDB/z6Xn/fr/7KgYf8LBg/59Lz/v1/9lQIP+Fgwf8APpef9+v/ALKgA/4WDB/z6Xn/AH6/+yoAytU8ax3TWxjtLz9zcpK37rHyhJFP8XqwoGav/CwYB/y6Xn/fr/7KgQf8LBg/59Lz/v1/9lQAf8LBg/59Lz/v1/8AZUAH/CwYP+fS8/79f/ZUAH/CwYP+fS8/79f/AGVAGJrXjJL37P5VpeHybhZGzFj5QrA/xe4oGbn/AAsG3H/Lpef9+v8A7KgQn/CwYP8An0vP+/X/ANlQAf8ACwYP+fS8/wC/X/2VAB/wsGD/AJ9Lz/v1/wDZUAH/AAsGD/n0vP8Av1/9lQBj3fjOOa+t7hbS82QiQN+66bsY/i9qBmx/wsGD/n0vP+/X/wBlQIP+Fgwf8+l5/wB+v/sqAD/hYMH/AD6Xn/fr/wCyoAP+Fgwf8+l5/wB+v/sqAD/hYMH/AD6Xn/fr/wCyoAw5/GKPqUV0LS78tEKk+V6/8CoA3P8AhYMH/Ppef9+v/sqAD/hYMH/Ppef9+v8A7KgA/wCFgwf8+l5/36/+yoAP+Fgwf8+l5/36/wDsqAD/AIWDAP8Al0vP+/X/ANlQBkf8JpH/AGkLv7JeeWLdo8+VzuLowGM+imgZr/8ACwYP+fS8/wC/X/2VAg/4WDB/z6Xn/fr/AOyoAP8AhYMH/Ppef9+v/sqAD/hYMH/Ppef9+v8A7KgA/wCFgwf8+l5/36/+yoAreEbl9S1jUdQEMsEMy26p5q7SxRMNgZPQ0DPSaBBQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAB0oAKAKGp6nbaPAbm8cRxKQM4JJJ6KqqCzMeyqCT6UAUtK8RWWru8NuzCWIAvG6PGwDdDhwMg+oz70AblABQAUAFABQAUAFABQAUARzTJbo0srBI41LMzHAVQMkkngADkmgDm7HxjpmoTJbwyMHmz5ReORFk29djMoB68c89s0AJd+MtMspnt5JG3QsFlZY5GSMt03uqlR7nOF6nGDQB06Osih0IZWAIIOQQRkEHuCOQaAHUAFABQAUAFABQAUAFACMwQFmOAOSTwAKAOQ8O+NLPxHNew26yRjTXVXdwArhg5Dx4JymEPPftQBWi8cxOyStbTpYyvsS8bZ5TbjhGxu3hXOArFcHIoA7gHIyOlAC0AFABQAUAFABQAUAFAGPrWtQ6JEskgaSSR1jiiQZeSRuFVR7nqxwq9yKAKEfiTyrWa91C2msUt8ErJsZmzwNvls2STgY680AQaX4sF7cJaXNtNYvOpaAzbCJQBk4KM204BOGwfbNAHXUAFABQAUAFABQAUAFABQBg6n4lsdJlFtOzGZl3+XGjyMF/vNsU7RwcZxnHGaAGt4o01LIakZv8ARmIUMFfcWJwF2bd+7Pbbn1oAm0rX7PWGeO2Y+ZFjfG6sjgHo21wCVP8AeGRnjOeKANqgAoAKACgAoAKACgAoAzNX1i20K2a8vGZIY+WKo7kD/dRWb8ccUAEGs2k9kNSVwLVk8wOcj5fXB5/DGaAM/TPFWn6rKLeB2EjpvQSRyR7145UuqgnnO372OcYBoAgn8aaVbTNC8p/duI3dY5GjVycbTIqlM5ODzhTwSMGgDqVYMAynIIyCPQ0ALQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQBwnjHP2rTBJj7P9tTdu6eYP8AVZ987sUDK+q708UaeIMBTb3HnbcZxlNm7HbrjNAHodAgoAKACgAoAKACgAoAKAKt/HBLbyJd7fs7Iwl3cLsIO7cfTGc+1AHnduj+KrqC5tYvs+laeWaFyu1rhwMKYxxiIY687jQGxD4XCv4cvWvQnmF77ziwGcbpMbu/3emfwoGdf4OMv9j2nnfe8pcf7n/LP/yHtx7UCOloAKACgAoAKACgAoAKAOI8dS3/ANjS2sIJZxcyBJ2h+/HFxuIGD1BIoA898OXEsmo63ZW9pNaA2tsihxgRhI7jAbgcyZOPXBoGa99dwTeDLa3jZTMYLCJYgRvEivAGXb13RkEsO205oA9as1ZII1f7yooP1CjNAixQAUAFABQAUAFABQAUAeYeMreeXW9LYTfZLbbdLJIQMbmVBGgzwrsc7W6g9KBnMazc3UUlxp3nG6srCazuTK2CUjcSh42I4YBthGeR3oA6/wAS3MepXemQWLq8vnrN8pBIhUZc8dBtB+tAHo9AgoAKACgAoAKACgAoAKAPH9Xj1LUteuJvDjxxTW8CW92Z1yjn5niVBkYKb2LEHncM9KBnPaLviuNNsZsF7S/mTUM48trgxSlWXttLAlRQB6LONviqHyMAmxbz8dfL8x9m7/tp0oA7ygQUAFABQAUAFABQAUAZGvgHTbrIB/0eXr/uN60AeW6luXwVBjhMR+Zj+55hz/SgZ0/jRSk+lm02i4+2P5WAOf8ARLnjjqvfHTOKAMzRli/4Ra6LBN+LwuTj/Xb5M5z/ABb+nv0oA6/wYZjotmbjPm+Su7PXPP8ASgR01ABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAGdqmlW+sQG2ul3JkMCOGRx910P8LL2I5FAGfo/hm00WR54TLLNIADLO5kfaOihj0X2oA6GgAoAKACgAoAKACgAoAKAM7VtLh1q0ksLrd5M6lHCsVJU8EZHYjg+1AGFp/g2102SN4p7wiHhUe4Zo8DoCuMEe1ABeeCtOvJ3uG82MTEGWKOQpDKR/z0jHDZ6N65NAHVxRJAixxgKiAKqjgBQMAAdgAMCgB9ABQAUAFABQAUAFABQAUAVIbGC3lkuIkVJbjb5rgcvszt3Hvt3Nj6mgDOj8NaZFP9rS2iWYMXDhRkO2dzD0Y5OT15oA3KACgAoAKACgAoAKACgAoAp32nW2pR+RdxpNHkNtcZGR0PsR2NAFe00SxsYXt4IY0il/1ihRhyepb+8T3zQBHYeH9P0pzLZ28cLkY3KoBx6A9h7UAbFABQAUAFABQAUAFABQAUAcxqnhKz1Sf7UWmt5iNrPbymIuB037fvYycZoAU+ENONj/Z2w+WWDl9370yDpIZOvmf7XXk0AWNH8O2uis8sPmSzSAK0szmSQqOQm887QecevNAG9QAUAFABQAUAFABQAUAZ2raZFrFq9nO0iRyjaxjYo2D1G4dAehoAy9L8KWOk2TaZH5k1s4xsmcyYHoM9B3+tADNL8IWWkzLcRmaaSNSsfnyGQRg/88wfu8ccdsigCvceB9NuZjKRKiO/mPAkhWB3zks0Q4JY8t6kmgDrkQRqFUYVRgAdAB2oAdQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAdKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAOcu9dMOpRaXBH5hdGkmcnCwoASCeDktjCj1IyRQBz7eLtQnhl1Gws0n06B2XcZWW4lVMB3hiEbIy5OF3SKSQ3AxyAdtBqMFxgKwDmMSFDwyqRkEjtQBjap4iXTxbzxKJ7SedYJJEbmNnYIrYxgqHPzncNoyQD0oA6b6UAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAFLUtQi0q2ku5yRHCpY46nA6AdyegHrQBx8HijUl8i4u7JY7K7YKrxyM80Qb7rTRmNVUeu13xkUDOvfU7WOcWjSoJ2GQhI3f/WPcA8kcgUCIZtbsbeTyZZ40kDBSpYAgnGMjtnPU4HvQBLBqlpcu8cUqO0Qy4BzgevuPUjIHegCK31uxu5BDBPG7sNygMOR7difUDkdxQBMdTtVnFoZUE5GQm4Z/wD1+3X2oAT+1bTz/snmp5/9zcM/T0z/ALPX2oA5jVPGMeh2c17fCMLFceQgjdnyPM2At8g2sByy8gcgE0Aa8estNdW8UIia3uYWl3lyJOBkbY9mGX1YspHoaANGHVLW4leCKVGki+8oIyP8cd8ZxxnGRQBCmt2MkiwpPGzvkKAw5I6j0B9jz7UAWr27j0+B7mY7Y4lLMfQAZoAy9G1k39tDLdqtrPcRmZYC2XWMY5bgcjI3AZAyOaALM+tWdvb/AGsyoYiCVYHIYgE4GM5PFAHJRePYr/T4rzT0SSa4mECpI5jRGLlAZH2nC8Z4Vj7UAW7PxbJdxxxiFTeNcyW7RJISn7n/AFsqPtBaNSVAJVSdw4oA7egDz7SvHJvdcudFuIPISJ2S2mD7hM0aK8qsCBsZQ6bRlt2T6UAXbTxTLeW1xOkUSNbXb2wEkhVWCNjduCEhj/dwR70AaKa6yaoumTRhFmh8yCQNnzGAy6YwMbQCQcnIHagDo6ACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgDG1/WE0Gye8dS5XCog/ikc7UXPYMxAJwcDnFAHG6748n8PXVlBcWoMVzGZLqRJCTbjIAIXYPMGTycrigDo5fELJqb6aiKVSye7WUvgEqyKFOFOFO7JcE4A6GgCCfxLLZx2U00SGK8YJLJG5ZYWb7pyVXchOBng5zxQB14OeRQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQB5zHGbXxRciZtov7NVt1PQmP7+PcAE0DMfwx4jt/CmjDTL0P8AbdPLxGHaxaVmkZ0MeBhgwbGe2DmgB89+una5Nd6gDbLc6cm3KsQXCjegIB5U8YoAyLadW8HpECVkvLhooAQQxeW4YRkA8jkg5xwOaAPbLZGjiRG+8qKD9QADQImoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoA5bxpp0up6TPDb5MgAdVHVth3bR7tjAoAx7bxxbTW9vDZo015KUj+z7WBQjh95IAULjueeMUDOGuhGtnd2kyltbbVS0RCHzTH9tDQMr4+4trwcHATKnrigB19pkcw1+a4iEk5MSl9uScQpkKcdM56d80AacNlHZX9gLePyg2k3e/auATiL7xx1+vNAGFo8un3Gi6XbaaFGqLLE0ZWM5VwQZmdsfdMe8Ek4OfegAlIXT7i0Cka+16WiJQ+Zv3DY6vjhMYwcgAUAXZZI9D1Fms2TUN98rtaSw/v4p5Bh3hlK7io5IBYqBnA5oAi1CFTomqmRCypqzscqThftfLAYzjHcdqANvUCZ9e097POG0q68pgDtDFDt9hz2NAGNpJhkttGgsFK6jbyFr35CJFgEUouBKxHJaUwk5JLYBHSgCGPT4odBinji2TnUdxYIQ+fOxuzjPTv6UAem+NbKfUvD13bW+fOltmCkdclf50COQ8Z6mILGw8Q6arXG4C1UICf3V1t3nA7L5Qz6UDMDwzpMtlqL6C6tJBpUVxOCwJVhch3iAzwSgkUccgigDsPAlrYahoS2k8aN5byGVGTBVhK5UnI6gcg/lQBjGZrEpf2u3Tre7DrbzeVvWGKPGz92VbbJdA7nJGf3YoA9I8M6jNqdik8/LcgPt2iQA4EgXA2huuMDr0oEedwaJLq/wDa4t/3V7b6iJ7SVhgLMkMRQ8jlCeGHQ9+lAznNPuZr/wAN3NxLFJBLLqjM0bKdynfzx6e/SgD0C+YT6/pMUXLwRSyS46ojQOo3egYkKM+tAj0egAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoA4T4gKy2MVxz5dvcwvIo5yvmKMn2X7xPYc0DM7UreLUfENrG6+ZBNYTA8ZUhimOen0oA47Rob2w1a/0y8Vm+waTcRQTYOJYGZDCAe7ogCv3J60AaV0S/hGyslJS4umgSJSCGLCRWOAeeB1oA9nhUpGqnqFAP1AoESUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQBUnsILiWOeRAZYSTG/wDEueDg+hHBoAka1hd/MZELjoxUE/njNADpII5cGRVfHTcAcfTNAFWXTLaZ43eNSbcloxjAVj3AHGfQ9jzQBfoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgCBLWGNt6oisf4goB/MDNADjbxl/NKLvH8WBu/PrQAvkpz8q/N97gc/X1/GgCOe1SaNo8AbkZAQBkBhg49PpQBmaFocOh2kNogVzbxhBIVUMQBjOQM80Aa32ePf5mxd4/i2jd+eM0AJ9mi3+ZsTeOjbRn88ZoAcYIyCpVdrcsMDBz1yOh/GgBFgjjxtVRtGFwBwD2HoPYUAItvFGxdUVWbgkKAT9TjmgB3kx427V25zjAxn1x60APIBGD09KAKdrp1vZRC3hRViU5VMZVfoD09qALQiRWLBQGPBOBk49T1NADEtoo92xFXf97AAz9cUAK8Ebr5bKpQfwkAgY6cYxQBIqhBtUAAdAOAKAEWNUyVAXJycDGT6n1oAb5MeCu1cE5IwMZ9T7+9AFePT7eG4a7RAJ5FCM/cqOi/QYoAuUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAEU8EdzG0Mqh45FKsp6EEYIP1FADLe0itUVIlCrGNq+oX0BPOPxoAlMak7ioyRgnAzj0z6e1AFSXTbaaSOV41LW+TFxwhPUqBwDQBeoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgD//Z</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>60 wt.% Ni</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>60 wt.% Cu</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 808986  -->
  <question type="multichoice">
    <name>
      <text>3.5.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider the Copper-Nickel phase diagram shown below:</p>
<p><img src="@@PLUGINFILE@@/2.jpg" width="450" height="471" alt="Copper-Nickel Phase Diagram" title="Copper-Nickel Phase Diagram" /></p>
<p></p>
<p>At point B, which <strong>phases</strong> are present in the alloy (select all that apply)?</p>]]></text>
<file name="2.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>α</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>L</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>Cu</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>Ni</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 808992  -->
  <question type="multichoice">
    <name>
      <text>3.5.5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider the Copper-Nickel phase diagram shown below:</p>
<p><img src="@@PLUGINFILE@@/2.jpg" width="450" height="471" alt="Copper-Nickel Phase Diagram" title="Copper-Nickel Phase Diagram" /></p>
<p></p>
<p>Consider alloy A.  At what temperature is the <strong>liquidus </strong>line?</p>]]></text>
<file name="2.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>1300 ºC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>1350 ºC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>1085 ºC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>1453 ºC</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 3 - Phase Diagrams/MRE Questions/3.6 Tie-Line and Lever Rule</text>

    </category>
  </question>

<!-- question: 809700  -->
  <question type="multichoice">
    <name>
      <text>3.6.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider a zoomed-in region of the Cu-Ni phase diagram shown in the figure below.</p>
<p><img src="@@PLUGINFILE@@/3.jpg" width="450" height="390" alt="Copper-Nickel Phase Diagram" title="Copper-Nickel Phase Diagram" /></p>
<p>What is the <strong>composition</strong> of the liquid phase (L) for an alloy denoted by point B?</p>]]></text>
<file name="3.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>31 wt.% Ni</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>42 wt.% Ni</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>35 wt.% Ni</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>None of the above</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 809703  -->
  <question type="multichoice">
    <name>
      <text>3.6.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider a zoomed-in region of the Cu-Ni phase diagram shown in the figure below.</p>
<p><img src="@@PLUGINFILE@@/3.jpg" width="450" height="390" alt="Copper-Nickel Phase Diagram" title="Copper-Nickel Phase Diagram" /></p>
<p>What is the <strong>composition</strong> of the alpha phase (α) for an alloy denoted by point B?</p>]]></text>
<file name="3.jpg" path="/" encoding="base64">/9j/4AAQSkZJRgABAAEAwADAAAD//gAfTEVBRCBUZWNobm9sb2dpZXMgSW5jLiBWMS4wMQD/2wCEAAUFBQgFCAwHBwwMCQkJDA0MDAwMDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0BBQgICgcKDAcHDA0MCgwNDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDf/EAaIAAAEFAQEBAQEBAAAAAAAAAAABAgMEBQYHCAkKCwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoLEAACAQMDAgQDBQUEBAAAAX0BAgMABBEFEiExQQYTUWEHInEUMoGRoQgjQrHBFVLR8CQzYnKCCQoWFxgZGiUmJygpKjQ1Njc4OTpDREVGR0hJSlNUVVZXWFlaY2RlZmdoaWpzdHV2d3h5eoOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4eLj5OXm5+jp6vHy8/T19vf4+foRAAIBAgQEAwQHBQQEAAECdwABAgMRBAUhMQYSQVEHYXETIjKBCBRCkaGxwQkjM1LwFWJy0QoWJDThJfEXGBkaJicoKSo1Njc4OTpDREVGR0hJSlNUVVZXWFlaY2RlZmdoaWpzdHV2d3h5eoKDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uLj5OXm5+jp6vLz9PX29/j5+v/AABEIAekCNAMBEQACEQEDEQH/2gAMAwEAAhEDEQA/APsugAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAZI2xGYfwgn8hmgDzDR9T8Ua5b/AG23NjHE8syIrLIWCxSvGMkNjJ2ZNAzU8vxZ/fsP++JP/iqBB5fiz+/Yf98Sf/FUAHl+LP79h/3xJ/8AFUAHl+LP79h/3xJ/8VQAeX4s/v2H/fEn/wAVQAeX4s/v2H/fEn/xVAB5fiz+/Yf98Sf/ABVAB5fiz+/Yf98Sf/FUAHl+LP79h/3xJ/8AFUAHl+LP79h/3xJ/8VQAeX4s/v2H/fEn/wAVQAeX4s/v2H/fEn/xVAB5fiz+/Yf98Sf/ABVAB5fiz+/Yf98Sf/FUAHl+LP79h/3xJ/8AFUAHl+LP79h/3xJ/8VQAeX4s/v2H/fEn/wAVQBQvbvxXYtCrNYf6RMIQdsnyko7g/e/2MfjQBf8AL8W/37D/AL5k/wDiqADy/Fn9+w/74k/+KoAPL8Wf37D/AL4k/wDiqADy/Fn9+w/74k/+KoAPL8Wf37D/AL4k/wDiqADy/Fn9+w/74k/+KoAPL8Wf37D/AL4k/wDiqADy/Fn9+w/74k/+KoAPL8Wf37D/AL4k/wDiqADy/Fn9+w/74k/+KoAPL8Wf37D/AL4k/wDiqADy/Fn9+w/74k/+KoAPL8Wf37D/AL4k/wDiqADy/Fn9+w/74k/+KoAPL8Wf37D/AL4k/wDiqADy/Fn9+w/74k/+KoAPL8Wf37D/AL4k/wDiqADy/Fn9+w/74k/+KoAz4rzxVJdyWYawDQoj52ych8/7XGMfjQBoeX4t/v2H/fEn/wAVQMPL8Wf37D/viT/4qgQeX4s/v2H/AHxJ/wDFUAHl+LP79h/3xJ/8VQAeX4s/v2H/AHxJ/wDFUAHl+LP79h/3xJ/8VQAeX4s/v2H/AHxJ/wDFUAHl+LP79h/3xJ/8VQAeX4s/v2H/AHxJ/wDFUAHl+LP79h/3xJ/8VQAeX4s/v2H/AHxJ/wDFUAHl+LP79h/3xJ/8VQAeX4s/v2H/AHxJ/wDFUAHl+LP79h/3xJ/8VQAeX4s/v2H/AHxJ/wDFUAHl+LP79h/3xJ/8VQAeX4s/v2H/AHxJ/wDFUAHl+Lf79h/3zJ/8VQBP4P1y/wBUlvrTUxEJtPnEW6HO1gylgcEkg+tAHb0AFABQAUAFABQAUAFABQAUAFABQAUARXH+rf8A3W/kaAOO+Hn/ACBo/wDrvd/+lU1AHbUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAHNeI/v2P/X9H/6JnoA6WgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAOXtP8AkOXP/XCH/wBmoA6jpQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAHnPgv/AJC2uf8AX6n/AKLNAHo1ABQAUAFABQAUAFABQAUAFABQAUAFAEVx/qn/AN1v5GgDjvh5/wAgaP8A673f/pVNQB21ABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQBzviCJ5GsigJCXqM2Oy+VMMn2yQPxoA6KgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAObtonTWbiQghGgiCnsSN2fyzQB0lABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAec+C/8AkLa5/wBfqf8Aos0AejUAFABQAUAFABQAUAFABQAUAFABQAUARXH+qf8A3W/kaAOO+Hn/ACBo/wDrvd/+lU1AHbUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAGdqPSL/AK6r/JqANGgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAM1P8Aj9b/AK5j+dAGlQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAHnPgv/AJC2uf8AX6n/AKLNAHo1ABQAUAFABQAUAFABQAUAFABQAUAFAEVx/qn/AN1v5GgDjvh5/wAgaP8A673f/pVNQB21ABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQBnaj0i/wCuq/yagDRoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgDNT/AI/X/wCuY/nTA0qQBQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAec+C/wDkLa5/1+p/6LNAHo1ABQAUAFABQAUAFABQAUAFABQAUAFAEVx/qn/3W/kaAOO+Hn/IGj/673f/AKVTUAdtQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAZ2o9Iv+uq/wAmoA0aACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAzU/4/X/AOuY/nTA0qQBQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAec+C/+Qtrn/X6n/os0AejUAFABQAUAFABQAUAFABQAUAFABQAUARXH+qf/db+RoA474ef8gaP/rvd/wDpVNQB21ABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQBnaj0i/66r/JqANGgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAM1P+P1/+uY/nTA0qQBQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAec+C/+Qtrn/X6n/os0AejUAFABQAUAFABQAUAFABQAUAFABQAUARXH+qf/AHW/kaAOO+Hn/IGj/wCu93/6VTUAdtQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAZ2o9Iv+uq/yagDRoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgDNT/j9f/rmP50wNKkAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAISF5PAoD0POPBLq+qa2yEMv21OQcj/VnPPt3pJp7Fyi4O0k07J/J7HpFMgKACgAoAKACgAoAKACgAoAKACgAoAiuP9U/+638jQBx3w8/5A0f/Xe7/wDSqagDtqACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgDO1HpF/11X+TUAaNABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAZqf8fr/APXMfzpgaVIAoAKACgAoAKACgAoAKACgAoAKACgAoAKAM/UdVtNIjM17NHbxr1aRgo/WpclHVuxvTo1K0uSjFyl2SbPJ9S+MEE8ps/DttNqlxyAURggPY5x8w9xXI662ppyZ9JSyaUI+1x1SNGG9m1f/AID9TNHhnxh4x+fWLsaZbPg/Z4DhiO4O3kH/AHqnkq1PjfKuyOj61l+A0wtP201f35bfj+h0fwy0uLQ59V023LNFbXahWc5clkJYse/PSuqEFTXKj5vF4qeNqe2qKMXa1oqy0PV61OAKACgAoAKACgAoAKACgAoAKACgAoAiuP8AVP8A7rfyNAHHfDz/AJA0f/Xe7/8ASqagDtqACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgDO1HpF/11X+TUAaNABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAZqf8fr/wDXMfzpgaVIAoAKACgAoAKACgAoAKACgAoAKADpQBxPiH4h6J4ZBF1cK8vaGL95Ie2Bg7QfZmBrCdWFPd69kevhstxOL/hQaj1lL3Yr9fuTPO38Z+K/GJ8rw7ZfYLZiV+1XXBwe+zAKn0Kh/rXP7SpU0pR5V3Z7iwWBwC5sdW9rNa+zp7ffs/nYv6d8H0u5BeeJrybU7jglSxWMH09XX6qtNYe+tVuT/AxqZy6a9ll9KNGHe15f8B/NnrOm6PZaPGIbGGO3jHRUUL/9euxRUdIpI+Zq1qld89acpPu3c0qowPOfBf8AyFtb/wCv1P8A0WaBno1AgoAKACgAoAKACgAoAKACgAoAKACgCK4/1T/7rfyNAHHfDz/kDR/9d7v/ANKpqAO2oAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAM7UekX/XVf5NQBo0AFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQBmp/x+v8A9cx/OmBpUgCgAoAKACgAoAKACgAoAKAK9zdQ2aGWd1iRerMQoH50m0tWXGEpvlgm32SueVa38XtOtJDaaTHJqd0CVCwg7ARxy2DkZ9MVySrxWkPefkfSUMmrTSqYmUaNPR3lvb0ML+yPGXjc7tQmGjWTEHyos+YVIPfOR+Jx7Vny1avxPkj2W52e2y7LtKEHiKq+1L4U/TY7Xw98L9E8P4kEX2q4/imn+dic5zg/KPyreFGENbXfdnk4nNcTifd5uSHSMNEv1PRFUINqgADgAcAV07Hh76sWgQUAFAHnPgv/AJC2uf8AX6n/AKLNAHo1ABQAUAFABQAUAFABQBQ1PVLTRoDdX8qW0CkAvIwVQScAZPGSTgDuaAFh1O2mtRfpIhtmTzBLkBNn97d0x70AU9O8RadqzmKzuIpnUbtqsC23puA6lT2bpQBHH4o0uS5+xpdQmfdsCB1yXHVBz98d160ALfeJtM0yb7NdXMMUowSrOAVDcKW5+UMeBnqaANaVg0LMpyChII6EEdaAOQ+Hn/IGj/673f8A6VTUAdtQAUAFABQAUAFABQAUAFABQAUAZ9/qlvprRLcNtNxIIo8AnLkEgcdOh5oAkvr2PT4/Nl3bdyr8qljljgcDtk8ntQBcByMigAoApyX0cU6WrbvMkUsuFJXA65boD7GgCLUNVt9M8oXDFftEixJgE5dzhRx0570AGo9Iv+uq/wAmoA0aACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAzU/4/X/AOuY/nTA0qQBQAUAFABQAUAFABQBkavr1hoEXn6hPHbp23sAWPooJyT7ColKMFeTsdVHD1cTLkoQlJ+Svb17Hkd18V7zXpTaeEbGW8YEA3EissS5zyw4Kj0LcVyOu5e7Ri359D6aGUU8NFVczrRpr+SLTk/Tv6LUbb/DHVPEjC48W30koPP2WBtsa852tj5SPcDPvSVGU9asvkhyzShhF7PLKKj/ANPJK8n5rqj1fRfDGmeHYxHp1vHAB/EFy/4uct+uK64wjDSKsfN18VWxT5q85S8r6fctDe6VocQUAFABQAUAFAHnPgv/AJC2uf8AX6n/AKLNAHo1ABQAUAFABQAUAFABQBQ1RQ9pMCM/u34xn+E9qAOV8IpA3huzS62eU0KAiQgKTu+UHOB97GB64oA5vUvt1rrSPdrEha1mjsfI67xyRIMA4wRjqBzzQMLiOJPBqSRbPOEaSoRj/j83hhg/89PP4x13cUAXPDqiaw1h7oKZjc3YlzjK4Tp7Bedvb0oA6Dwa7voFuXOT5LYPqAXA/SgRzXgmx1WXS1a2vI4YjPdbUNurkf6TN/EWBPOT0oA6z+zdb/6CEf8A4Cp/8XTAu2tnqUQInu0lPYiBUx+AY5oAtfZ7z/nuv/fof40AH2e8/wCe6/8Afof40AH2e8/57r/36H+NAB9nvP8Anuv/AH6H+NAB9nvP+e6/9+h/jQAfZ7z/AJ7r/wB+h/jQAfZ7z/nuv/fof40AH2e8/wCe6/8Afof40AH2e8/57r/36H+NAHD+NIrlJNM3TIWOoxYJjAA+R885/Tv+FAFnxvNe2Wm+bDchW+0W6gqgGN0qggkE8HODSA5PUDe6iNUuZdQmtJdOLxwxowiUBAdsmN2f3nTdjkHigC3pOp3zTXPnXgCJpVvKN4CgOftGXGSBnhdz9/lz2oAo6dqupqmmS/afNZ9OlmK7Q3mMqkrnn5icde3WgZRuLaaSLSdRl1BriW6vYWaJnDIHZskImefKPGP4MZ7UAev30N0vl7plP70Y/dgYOGwevP0pkl37Pef891/79D/GgYfZ7z/nuv8A36H+NAB9nvP+e6/9+h/jQAfZ7z/nuv8A36H+NAB9nvP+e6/9+h/jQAfZ7z/nuv8A36H+NAB9nvP+e6/9+h/jQAfZ7z/nuv8A36H+NAB9nvP+e6/9+h/jQAfZ7z/nuv8A36H+NAB9nvP+e6/9+h/jQAfZ7z/nuv8A36H+NAB9nvP+e6/9+h/jQAfZ7z/nuv8A36H+NAB9nvP+e6/9+h/jQAfZ7z/nuv8A36H+NAB9nvP+e6/9+h/jQAfZ7z/nuv8A36H+NAFBYLr7UwEy7tg58sdM9MZoEX/s95/z3X/v0P8AGgYfZ7z/AJ7r/wB+h/jQAfZ7z/nuv/fof40AH2e8/wCe6/8Afof40AH2e8/57r/36H+NAB9nvP8Anuv/AH6H+NAHIeIfGdn4XXN7fxeZziJYwznHGAFJwc9mxWE6sKe7+R6eGy/EYx2pQaj/ADNWS++2npc8+j8XeLvGLGHQrcWdqcr9qnTYceoB5B9Coaub2lSrpSjyruz31gsFl65sdV9rPf2cP1to/nY07D4NpJML7Wrt9Sujgt5y748+hVj8w+uKqOHV+ao3J/gYVs5mo+xwMI0Ke3ur3vk+h6pa6XLYxiG2eKGNBhUSBVUD2ANdiSjolY+XnOdSTnUk5Se7buyz9nvP+e6/9+h/jVEB9nvP+e6/9+h/jQAfZ7z/AJ7r/wB+h/jQAfZ7z/nuv/fof40AH2e8/wCe6/8Afof40AIba9IwJ1B7fuhx+tIDJ/s3W/8An/j/APAVP/i6AD+zdb/5/wCP/wABU/8Ai6AOd8BpJHqOsrO4llF3GGcKEDHyzzsBIH589aBnplAgoAKACgAoAKACgAoAz9U0yLV7drScuscnB2NsbHoCPXvQBkWHhDT9P046Qiu9oeiSOWK85G1uCMHkehoAdpXhOx0iX7RF5ksu3arTOZCq9wucYz3oArx+CdMiuBcKr4WTzlhLnyRJu3hxH0yH+Yc43c0ASaj4O0/Up2uZRIjSY8xY3KJJj++o4bPQ+o60Ab5hS2tzFEoREQhVHAAA6CgDk/h5/wAgaP8A673f/pVNQM7agQUAFABQAUAFABQAUAFABQAUAZeraNa61GsV2u9Y2DrgkFWHQgjoeaAKUPhixiiaAq0kbsjkOxb5kO5SM9MEZoAq+IfClrrcUp2KLiSIxhzkA/3d4H3gDyKAEt/CVpJbQRX0ayywQ+SzDIDr3U9yvoD0oA1rfQ7K1MJiiVfsqeXFj+BP7o9qAKKeEdLimE6wKHRxInXEbg53IM4Uk9aANPUekX/XVf5NQBo0AFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQBmp/x+t/1zH86YGlSAKACgBCQoyeAO54oDyR534k+J+jeHSYPMN3dcYgg+djnjqOB+p9q5p1oQ03fZHu4bKsRivf5fZ0+s56I4jz/GPj3iJRomnt/Ec+c65HTuDj2H1rD97V29yP4nr8uXZZ8T+sVl0Xwp2Ov8PfCnSNFbz7gNf3XUyzndyeeF5A5+tbQoRjq9X3Z5mIzbEV1yQapU+kYafielpGsShEAVR0AGAPwFdW2x8+23q9x1AgoAKACgAoAKACgAoAKACgDznwX/yFtc/6/U/9FmgD0agAoAKACgAoAKACgAoAKACgAoAKACgCK4/1T/7rfyNAHHfDz/kDR/8AXe7/APSqagDtqACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgDO1HpF/11X+TUAaNABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAZqf8frf9cx/OmBpUgGu6xgsxCqBkknAAFA0m9FueU+Ifi5pelP8AZNNDapek7Vit/mXcf9sAg4PVRya5J14x92PvS7I+kw2T16y9pXao0lq5T0dvTf5nNLofjDx4S+rT/wBjWDYIt4eJWHuc71ODzuJU+lZctWr8b5I9lud7r5flumGh9Yqr7cvhXy2fyV/M9F8N/DvRfDAzawLJN/FNN+8kJ67uflU55yoWumFKFPZa93ueHicyxOL0qTcY9Ix92K8tNWvVs7itzxw6UAFABQAUAFABQAUAFABQAUAFABQB5z4L/wCQtrn/AF+p/wCizQB6NQAUAFABQAUAFABQAUAFABQAUAFABQBFcf6p/wDdb+RoA474ef8AIGj/AOu93/6VTUAdtQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAZ2o9Iv8Arqv/AKC1AGjQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAGPLcRWdzJNO6xRrECWYhQPxOKHZK70KjGU5ckE3J7JK7PNNa+Ltqkn2LQIZNUuydo8tT5YJ7lsev4VxSrr4aa5n+B9PQyefL7XGyVGmtfea5vuMiPwV4k8ass3ia6NpanDfZIDjj0bHAPYnOan2dSrrVdl2R1PHYPL04ZfT56mq9pP8AS/TyPU/Dvg7S/C0fl6fAsZwN0hGZGx3ZjyTXVCnGnpFf5nzmJxtfGPmrTbXSO0V6LY6etTzwoAKACgAoAKACgAoAKACgAoAKACgAoAKAPOfBf/IW1z/r9T/0WaAPRqACgAoAKACgAoAKACgAoAKACgAoAKAIrj/VP/ut/I0Acd8PP+QNH/13u/8A0qmoA7agAoAKACgAoAKACgAoAKACgAoAKACgBryLEpdyFVRkkkAAepJ4AoAzRrmnscC6tyR2E0ef/QqANGORJVDxsGVuQykEEeoI4NAD6AMfULqFliIkQj7QqZDDG/a3y9fvf7PX2oA2KACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAKt5ewafGZrmRIY16s7BR+v8hzSbUd9DSFOVRqFOLk+yVzx/VPi4t3KbHwvay6ncE7RIFKwgn/a9j2YKD61xSr392knJ/gfU0sndOPtswqRow3s3eX3f5X9DHtPh9q/iy7M3iy7ZRtR/stuSEwc/Kx6AjvjcKlUZ1Na0v+3UazzLD4Jezyykr6r2s9/l5fcezaL4b0/w9EIdPgSFRjkAbjjuW6k12xhGGkVY+Zr4mtiZc1abl5X0XojcqzjCgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgDznwX/yFtc/6/U/9FmgD0agAoAKACgDnvEd1d2kAezkt7YZ/ezXOSka+qqGXLnouSQD1BoA5q4stQ05kkGtuZrggQxXMVqIHY87R5cMcpB9pc470Ad1p7XJgT7aEW4x8/l52Z9VySQD6Ek+9AFygAoAKACgAoAKAIrj/AFT/AO638jQBx3w8/wCQNH/13u//AEqmoA7agAoAKACgAoAKACgAoAKACgAoAKACgBksSTKY5FDowwVYAgg9iDwR7GgDyOx0iwg13WytrbYhs7J0XyIsKdt6TgbeN2Bux1wM9KBkUHi+Vbew063K2ks9it27pDvCruZFSNAQq5ZDuyDwRjB5oA9C8K6vNrenR3lzGYJW3BkKleVONwUkkBuo5oEeZafN9mtFwqt5niJkO5QcZib5h6NxwevJoGa114j1dRfXcckKwafciNIyhLSLxuDtn3+UrtPqTQBDqvjq68+7+w5H9mqn7gQtI1xK8Yl8suDhQVyqlQCGwSSOKAPWLWb7RCkuCu9VbaeCMjOCPUdKBE9ABQAUAFABQAUAFABQAUAFABQBTvtQttMiM93IkES9WdgoH51Lairt2RrTpzqyUKUXKT6JXZ47qfxZl1KU2HhO1fUJ+nnMpEKZ4zxjI9Gzj1Brjde75aKu+/Q+ppZRGjH22ZVFSh/KmuZ/12tchtfhjqXiZ1u/GF7JP0ItISEiXH8LbQFP1UK3vSVGU9azv5LYueaUcGnSyuko/wDTyWsvVX1Xo7ryPYNK0Wy0OEW+nwx28YGMIuCcf3m+8x92JNdkYqCtFWR8tWr1cRLnrTcpeb/JbL5Dk/4/W/65j+daHOaVIAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgBCcdeKAPPvEvxL0fw2TCZPtV0OFgg+Zi390kZC/jmuedaENN32R7mFyvEYq0kuSn1nLRW7ruZXwz1A6rc6tetE9sZrtCYpRh0/dn7w9+1awlzRUrW8jzsTSWHqyoxkpKKXvR2emrXqer1ZyBQAUAFAHD+M7R5DaXZge9trSVnmt0BZnyAEYIPv8AlsC2MGgDB1zxDa+JbNtOsbWe4uJQEjzCyrCxIAd3IAjCnqcigZ6daRtDDHG5yyIqk+4AB/WgRYoAKACgAoAKACgCK4/1T/7rfyNAHHfDz/kDR/8AXe7/APSqagDtqACgAoAKACgAoAKACgAoAKACgAoAKACgDn4/DsEd3eXoZt+owxQyDPCrEJgpX0J85s/QUAZf/CFQRRWy200tvNZReQkyHDtHydj+q5JIHYk0AdJplh/Ztutv5jzFeskhy7E9yaAOWn8KW1pFFErPj+0he8n/AJaFGXb/ALvtQBek8I2zwXVsXcLfy+bIc8huOF9BxQBXuPBsbSvNa3E9oZkRJhE2BJsUKHP+3tGN3XFAGzqmmT3VssNnO9rLEVZHXncVBAWQfxIc5YHqRQBh2XiWfTplsNfRbeVziK4X/j3mPYBuiOf7jYPoKAO2B7igAoAKACgAoAKACgAoAoajqdrpERuL2VIIl6s7BR+tS2oq8nY2p0p1pKFKLlJ9ErnjuofFS61mY2PhG1e8lzg3DKREnJBPI5HueK43Xcny0Vd9+h9TTymGHiq2Z1FTj/In7z8gsvhZe67It54tvJLpxgi3jYiJcHO044I+nFCoOWtaV/LoE82p4ZOlllKMF/O17z03PXtL0ez0WEW9hClvGvACKB+eOtdcYqCtFJI+Yq1qmIlz1pOT82adWc4UAZqf8fr/APXMfzpgaVIAoAKACgAoAKACgAoAKACgAoAKACgAoAQnHPQCgDzrxP8AE7SfDZMAf7Xd8gQQ/O27sGIyFz71zTrRp6bvsj3cLleIxfv29nT6znoreV9zhfsvjD4hHNwx0TTWz8g4ldTgjI+9z78VharW39yP4ns8+X5X8C+sV11+ynr8j0Xwz8OtI8MAPBEJrjvPL87knrgnOPwrohSjT2WvdnhYrMsRjNJy5YdIR0X4FXwYf+Jtref+fyP/ANFmujY8d93/AFbY9FoEFABQAUAY2tXsFtEIZpxaNcZSN2O0bsdN/wB1Se2SM9snigCppfl6RbtJdSW8MbNuG2QeUg9nYJ16n36UAbdpdxX0Sz27b43+6wBAPuMgHHv3oAs0AFABQAUAFABQBFcf6p/91v5GgDjvh5/yBo/+u93/AOlU1AHbUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAHSgDO1HpF/11X+TUAaNABQAUAVb2xg1GJre6RZYnGCrDI/+sfcc0AcVFPceDJRBds0+kOQsVwxy9ozHAjnP8UJJwko+5kK4CAvQM74EMAQcg8gjpigQtABQAUAFAFHUNTtdJiNxeypBGoJLOwHTrgdSfYAn2qW1FXk7I2p0p1pKFGLlJ9Ev6t8zxrUvitda3MbDwdaPey8j7S67YV/2lzgMB3DFD6A1xOu5Ploq779D6qllNPDxVbNKqpx39mneb8n2+VxdP+FN1rUov/F9295L1FvGxESZwcZOOPVduP8AaoVBy96s7vt0Cpm1PDxdHK6Spx/nklzPzt+t/kex6dpdrpEQt7KJIIl6KgAFdqioq0VZHytSrOtLnqycpPq2X6oxCgAoAQMD0IOOvtQBy+pazDpF/EkwdjdlYU2gEBjk5bJGBx2yfamBt6he/wBnxed5bzYIG2Pbu5OM/OyDA7859M0gLTTJGQrMqsckAkAkDrgHk470AODrnAIyBnGRnHr9KAKT34SeKBUZxMrsJF2bF2beG+YNlt3y7VYcHJHGQCpquvW+kNGku52mkWIBNpKlsYLAsCBz1/SgDaoAKACgAoAKACgAoAQkKMngDrQHoea+J/inpHh5vs0LNf3p4WC3G857bmHGPXbuI7iuWdaMNFq+yPfwuU4jEr2kkqVLrOfu/ct/vsvM4pdN8X/EMh7+T+w9NbkRJkzMp9cY3f8AAthHpWNqtb4vcj+J6zq5flelGP1iuvtPSCfl2+Vz0jw18PNH8MYe2hEk/eeX55Ccc4J6A+nb1rphSjT2Wvd7nhYrMcRi9KkrQ/kjpH7juOlbnjhQB5z4L/5C2uf9fqf+izQM9GoEFABQAUAVL2wt9RiMF1Gk0Z6q6hhkdDg9COxHIoA5mLwRosUhcxeZ6pJI7xj0/duxQflQB10caxKEQBVUYAAwAB2AHAFAD6ACgAoAKACgAoAiuP8AVP8A7rfyNAHHfDz/AJA0f/Xe7/8ASqagDtqACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgDO1HpF/11X+TUAaNABQAUAFAEVxbx3UbQzKskcgKsjAFWUjBBB4INAHCaZM/hO8XSLli1hcE/YZnJJjbqbZ2PXA/wBWSckAg5oA9AoAKAKd9qFtpkRnu5EhjXqzkAUm1FXeiNadOdWXJSi5N9Ejx3UvitNqsx0/wnavfTk7fPYEQpnPPHXGOuce1cTr8z5aKu+/Q+ppZRGhH22ZVFShvyL4n5EWn/Cu712UX3i+7e8ckN9mRisS8Dg49PVdvvSVBy96s7+XQqpm1PDR9jldNU1tztXk/P8A4e57Jp2l2ukRC3sokgjH8KKB07nHJPucmu1RUdIqyPlatWdaXPVk5S7tl+qMQ6UAFAHkOo+MrwW0mpQNsR7sWllDgfviM5kkJUlVPJAGMBevNAz0VPt8ViCCkt4VDYbhNx5K8YO0dAc5oEcj4SuNWkvLsXCQiIXJD4LZU7BgJliMdKAKnjmVINQ095GCKLlMk9B8rdaYF7x5qMU+kO1rKG2TQhjG3Iy44OPWkM47xMbZ7bX5tQkMd7Ckn2ceY6GONYAYTCARw/BYjqxYGgC7p+pCy1aZruUxxvosBQuSFZwqlivqw745oAzvDN3OYNFeNmaRrDU3UEk73EimPOevOMZ9aAKzGwltdIuDJnUpbmN7gF3L+e23z1ZSTwj7lCnhQABxQB9BUCCgAoAKACgBGYIMkgAdzwKA8keZeJPippWiP9mtd1/eHhYYPm5PTLDOOe2K5Z14w0Wr7I+hwuU18QvaVLUqfWU9NPJHIrpPi74gDdqMv9jae+CIYsiVlIPU53Dg85JB9Kx5atX4nyR7Lc9P22AyzShH6xWV/el8Kf5Ho3hj4faP4VUG0hDz9Wmk+eQn1yeFz/sgV0wpRp/Cte7PCxWY4jGO1STUOkI6RS7efzO2rc8gKACgAoA858F/8hbXP+v1P/RZoA9GoAKACgAoAhuRIYnEJCyFTtJ6BscE/jQB4CqTQTz262mptfXUAjeQrOYzcbhiVZP9UsYPO9cLjqaBnvtqrxwokpy6ooY/7QAz+tAiegAoAKACgAoAKAIrj/VP/ut/I0Acd8PP+QNH/wBd7v8A9KpqAO2oAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAM7UekX/XVf5NQBo0AFABQAUAFAGXrOkw61avZzjhhlW7o68o6nqCrAHIwcZHQ0Ac7oHiEW9tNbavIsNxppCTO5Cq0Zz5U2TjhwCPXcppNqKu3ZGkISqSUKcXKT2SV2cVq3xZN9MdO8KW8mpXR48wKfKTtu/wBpf9ofLXFKvd8tFXffofU0co9lFV8yqKjT/luuZ+Xk/Lcq2Xwx1DXpBfeMLp7kj5haRN+7XBztO3g+g28+9JUZTfNWd/JbF1M1pYWPscrpKK/5+SXvPzV9V8zqtI8U6DpFvKljBJa2tjJ5E7i3dI4nGMiRyoHG5cljxuHrXbGKgrRVj5erWqYiTnWk5Sfd/l2PSI5FlQSRkMjAMrDkEEZBB9COQao5x9ABQAUAFAGedKtGGDDGRu34KggN/eAIwD7jFAGgBt4HAFAEaQpESUUKWOWwAMn1PqaAMe4sYL+6aO5jSVQikBwCAQeozTAtQ6PZQI0ccMao5BZdowSOhIx1HakBR8Q+HbbX7O4tpEjEtxBJCJiisyb1KggkZ+XOR70AWYNFtlghhnjjnNvGEDOiscAYOMg4B9KALsVjbwbPLjRPJBWPaoGwNyQuB8oJHIHWgCAaPZCTzxbwiUndv8td27+9nGQffrQBo0AFABQAjMEGScAdzxQHkjy/xF8V9K0aT7JZ7tRvCdqw2/zjdnG0sMgH/ZzmuWdeMPdj7z7I+iw2UV669rVtRpbuU9NO6T1t5nJrofi3x82/VpTo+nnpbx5WVlyeGH3gcH+Lj0rHlqVfjfLHt1PS9vgMsVsLH29ZfblrFPy6fcemeGvAmk+FlH2KFTL3mcbpCfXceh/3cV1QpRp/Cte/U+fxOPr4x/vZvl6RWkV8lv8AM7Gtjyw6UAFABQAUAFAHnPgv/kLa5/1+p/6LNAHo1ABQAUAFAFe8UNBIrcAowJK7u393+L6d6APAbDV5tAh+zx67KsEbHHm6PI2wE/dDlhhR0GeBQM+gLdt8SNu35VTuxt3ZHXHbPXHagRNQAUAFABQAUAFAEVx/qn/3W/kaAOO+Hn/IGj/673f/AKVTUAdtQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAZ2o9Iv+uq/wAmoA0aACgAoAKAILi5is0Ms7rFGvVnIUD8TgUm7avQuMZTfLBNt9Erv8DyDW/izHJN/Z3hiB9VvDxuUERIcHksQM499qn+9XHKvry0lzP8D6ehlDjH2+YTVCnvZ/E/Rf5XfkcRq/gXVr8p4g8XS+dGkiedaW5K7ICccEcZViMqMqRk7qlUZTfNWfyWx0zzPD4KLpZVTSls6skm3/n5XsfQWiadpulRfZdKSKKOPblYgOrKGBYjqWUhs9wc967IxUFaKsj5StXqYiXtK0nKXmy1q1/HpVnNeSsESCJ3JJwPlUkc+54qznPnFo59O8JR3FzcLJDq1151xZqqrPOJ5QuyKUMW3bURjhOVBBIFAz6YtYUtoUiiXy440VVX+6qgAD8BxQInoAKACgAoAKACgAoAzU/4/X/65j+dMDSpAFABQAUAFABQA2R1iUu5CqvJJIAH1J4FGw0m3ZLXsjy/xJ8V9L0ZzaWAbUr3kLDbgsA3+04zx7qGrlnXjHSPvS7I+hwuUV669rWtRpfzT0dvJf52OSHhrxX8QDv1yf8AsnT25FrCfnZc5AfBwcj+IsGH92seSpV1m+WPZHp/WcDlemDh7esv+XkvhT8v8rW8z1Lw14I0nwom3T4FWTGGlf5pW+rnmuqFONP4V8+p87isdXxrvWm7dIrSK9EdbWx5gUAFABQAUAFABQAUAec+C/8AkLa5/wBfqf8Aos0AejUAFABQAUAVry4W0heV2WMIpO5/ujA6n2oA8vvf7X1C1cXF1pqWUqnfKikusZ6soLYLY6Z70DPULPaIIxGdyBFCt6gAAH8etAizQAUAFABQAUAFAEVx/qn/AN1v5GgDjvh5/wAgaP8A673f/pVNQB21ABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQBnaj0i/wCuq/yagDRoAKAGSSJCpeQhFUZJJwAPcmjYaTk7RV32R5J4h+LNpaSmw0ONtUviSoWMExqePvMOvXt+dcU66Xu0/el5bH0+GyepNe2xbVGlveXxNeSMO38B6740kFz4suWgtwcrZwHA+9nDn6fU1CpTq61XZfyo65Y/C5evZ5bTUp9asvTp/SPXtD8N6d4chEGnQJAoGCQPmOP7zdTXZGEYK0VY+Yr4mripc9ebk/wXoiHxLp93qFqVsZAkqZPlsAUmXBBif0DDow5BxWhxnmvwh1eS7l1KyuUaG4tZ40aJ/vJHFEkESn12pGo3fxHJ70DPW9Vt7S6tnjvwptyPnDnCkeje1BEpKC5pNJLq9DF0zTdEvNr2awzi3I2Yw4iI6bQfu+xxTtYzp1YVdaUlK29mdXSNgoAKACgAoAKACgAoAzU/4/W/65j+dAGlQAUAFABQAySRYlLuQqjkknAH4mkNJt2Su/I8q8R/FnT9Mc2Wlo2pXvIEcIyobHG5hnj6fnXLOvGPuw96XZH0mGyirVSq4hqjS7y0dvJHMp4V8UeO2E2v3B02yY5FrDw5U4OGP+OfpWXJUq61HyrsjveLwWWrlwUPa1V/y8ntfyPU/D3gvSfDCBLGBVcdZGG6Qnudx559q6oU40/hXzPncRjq+Ld603b+VaRXyOrrY80KACgAoAKACgAoAKACgAoA858F/wDIW1z/AK/U/wDRZoA9GoAKACgAoAw/EOl2Wq2UkWoqzQKpZgrOpwBzjYQT9OlAHgwhhty8cWib4raFLj5tQdmMBK4coJME4IJTHtigZ9G2jq8MbIAFKKQB0AIHA+nSgRYoAKACgAoAKACgCK4/1b/7rfyNAHm/gW0vJNJRopxGpnu8LsBx/pU3egDu7K2uoGJnm81ccDaBg/hQBpUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAZ2pdIv+uq/wAmpgaBO3k8AUg9Dy3xP8VtN0V/sdgDqd8x2rDb/MA3TDMMjIPVetck68Ye7H3pdkfR4XKK2IXtazVGktXKemnkv12PNdS03xR4uurWPX5jptrfu4S2iO0qFXPzj7x3dCrk1nGE6rTrNxh/KtHb+u56M8Xg8si4ZfBVa6Vvaz1in3X6ctj1rQPBB8MRCHTDbw4GC/lEyN9XJJ59AQPavWisPT+Gm18z4zEYjG4t81etzdlZ2Xotjofseq/8/MX/AH7P+Na89H+R/ecPJW/nj/4CH2PVf+fmL/v2f8aOej/I/vDkrfzx/wDAQ+x6qP8Al5i/79n/ABo5qP8AI/vDkr/zx/8AATFi8K3lvqUmrxTxpc3EKwy4j+WQIcqzD++Bhc/3QBU81K/wP7x8ta1ueP3HN/EfRtavNKKxyfaFRgzxRIQzL68dQvUj8aHKm/gi0+7Z4eZ0cRUoWi+ZJ3cYrVr/AIBwPwn0bVGu5Lu2Jt7cRsjO6ko7ZHygcAsvPPVfxpXin76uuydjx8pw+IjVlUjeEeVpuSdm7rS3V/l8z3z7Hq3/AD8xf9+z/jV89H+R/efZ8lb+eP8A4CH2PVv+fmL/AL9n/Gjno/yP7w5K388f/AQ+x6t/z8xf9+z/AI0c9H+R/eHJW/nj/wCAh9j1b/n5i/79n/Gjno/yP7w5K388f/AQ+x6t/wA/MX/fs/40c9H+R/eHJW/nj/4CH2PVv+fmL/v2f8aOej/I/vDkrfzx/wDAQ+x6t/z8xf8Afs/40c9H+R/eHJW/nj/4CH2PVf8An5i/79n/ABo56P8AI/vDkrfzx/8AATPSz1P7Y/8ApEQPlr/yzPPXtnj+tHPR/kf3hyVv54/caH2PVf8An5i/79n/ABpc9H+R/eHJW/nj/wCAh9j1X/n5i/79n/Gnz0f5H94clb+eP/gIyS31OJS73UKqoJJMeAAOpJJpc9FfYf8A4ENU67aSmrvoonk+v/FCWxl+w6PMurXrHASCJmQH/fGQ2O4U5Fcc8VQj7sKcpPpZ6f16H0+GyPF1I+2xVWGHpLVuatK3knt5N6GLJpXibxZf21l4luGsba7RpBb25CsAvZuMgnHIfOPSuHkqVdaj5Y/yr+vzPYeLwWWrkwNP21RaOrPa6622+cbHt3h3wbpXhaMR6fAiMBzIRukY4wTuOSM9wuB7V0wpxp/Cvn1PncTja+Md68210itIr5L9dTqa2POCgAoAKACgAoAKACgAoAKAIplZ0KxnYxHDYzg/SgDG+w6gP+Xkf98D/CgDkvAqPHqWtrI29heplsYz8h7e1Az0ugQUAFABQBDctsidgAcKTg9OnfFAHh9vqXh3WLaFb63ubGS3Jj8tIZwHUnDJuVPnhb0PBFAz3GDYI18sYTaNo6YXHAx24oES0AFABQAUAFABQBFcf6p/91v5GgDjvh5/yBo/+u93/wClU1AHbUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAHmXjL4i6VoG2EP8Aa7tZARbw/OxOGGDtyB1+vtXPOtGnpu+yPcwuV4jF+9b2dPdznoreVzjP7O8V/EYlr1zoult0hU/vZFIB+YdSD/tYxXPapW+L3Y9up7XtcBlOlFLEV19p/DF+X/APUfDPgbSfCaYsYR5pGGmf5pW+rHnHtXVClGn8K179T53FY+vjX++k+XpFaRXyKPifjV9K/wCusv8A6BWx5Z3tABQAUAFABQBHNwjf7p/lQBxPw8/5BZ7f6RN/6EKA2O6oAKACgAoAKACgAoAKAMxOL1v+uY/nQBemnjtkMkrLGi9WYhQPqTgUr21ZUYuT5Ypt9krv7jyjW/i3ZW8v2HRIpNVuyQAsQPlgk45f2Pcce9ckq6XuwXM/I+loZPUlH2uLkqFPe8n73yRzyeDPEvjlhL4muTZWZIIs4DjI9GwcA/7Wc1n7OpV/iu0eyO143B5auXL6ftKn/Pya/K+tvI9Z8P8AhLS/C8XladAkRx8z4Bdsd2bqTXXCnGnpFHzWIxlbFvmrzb7LaK9EYmsf8jJp/wD1xl/ma1OA7+gAoAKACgAoAKACgAoAKACgAoAKACgDznwX/wAhbXP+v1P/AEWaAPRqACgAoAKAIbnzPKfyQDJtOwN03Y4z7ZoA+f11byJ7iEy3smoXEAXYYflW63LgRDZtVQe+8gjvQM9/tQ4hjEv+s2Lu/wB7Az+tAiegAoAKACgAoAKAIrj/AFT/AO638jQBx3w8/wCQNH/13u//AEqmoA7agAoAKACgAoAKACgAoAKACgAoAKACgA6UAFAHHeJ/HeleE4yb2UGX+GGPDSsfQKOn4kVjOrGnu9ex6uFwFfGu1KNo9ZPSK+f+R5gbvxX8RzttlOi6Ux/1jZ86RQew4OSO2AP9quW9Stt7kfxPoOTA5Sr1H9YxC+yvhi7f1/kdlovw60vwosUkS/aLoyruuJvmcnDZxnIH610U6Mae2r7s8TF5lXxnut8lPpCOit59z07GK6DxQ6UAYepaja2l3awTpuluGYQtgHaQMk57ZHpQBuUAFABQAUAFADXIVST0AOaAMbQNQttStjNZJ5cYkdduAPmU/McD1oA26ACgAoAKACgAoAKAIZ7iO1QyzMsaL1ZiFA+pPFK9tWVGLm+WCbfRJXZ4zrfxVtbe9e20OJtUuyqooiB8tWzzvbHb1AIPqK5JV0vdprmflsfTYfJqkkq2MkqFLd83xP0RRh8DeIPGri48U3Rtbc8izgOOM9GIOBweuT9KhUp1darsuyOuWPwmXr2eXU1OfWrP81/SPWdB8Lab4aiEOnQJFgctjLt7s3Un8q64wjDSKsfNYjF1sU+avNvy6L0R0NaHCFAGFd6jawajBZyJm4mRmjfA+UDORnqM0AbtABQAUAFABQAUAFABQAUAFABQAUAFAHnPgv8A5C2uf9fqf+izQB6NQAUAFABQBXu5GhheSPG5UYru6ZAyM+1AHgza7pa2Lar/AGrOdWCkglyMMD/q/s+PK2dvuZI5znmgZ7NoWuWmtwCS0mScoqCQp0DFc49uQaBbG3QAUAFABQAUAFAEVx/qn/3W/kaAOO+Hn/IGj/673f8A6VTUAdtQAUAFABQAUAFABQAUAFABQAUAFABQBga/4n07wzD5+ozLCP4Vzl39kTqx+lZynGmrydjtw+FrYuXJh4OXd7Jer2R4/L4u8S/EBjb+GoDp9gThr2YfORyCUzx/wEDeP71cfPUraUlyx/mZ9RHB4PK1z4+fta3SlHZPztr89vI67wv8KtN0NxeX2dSvzy085LDP+yrEjHpv3EdjW0KEYay96XdnmYrNq2IXsqNqNFbQhpp5tfpY9QAwMDgCuo+dM/UeBF/11X+TUAaNABQBwXif/kL6V/11l/8AQKAO9oAKACgAoAKAI5v9W3+6f5UAcT8PP+QY3/XxN/6EKAO6oAKACgAoAKAIp547VDLMyxogyzMQAAO5JpN21ehUYubUYJtvZLc8h1z4uW6SnT/DsD6tenIHlgmJTxySOXHPO0iuOVdX5aa5pfgfT4fJ5uPtsdNUKS11tzP5PZ+pjwfD/XvGTi58W3bQwHkWVuQqgdQrEcEdiGBYf3qlUp1Nazsv5UdUsxwuAXs8spKU/wDn7NXd+66/dZeR6boPhvTvDk7W+nQJAgjXoMtx6ucsc98nFdkYRgrRVj5iviq2KlzV5uT9dPuWn4HXVZxh0oAKACgDgdY48Saf/wBcZf5mgDvqACgAoAKACgAoAKACgAoAKACgAoAKAPOfBf8AyFtc/wCv1P8A0WaAPRqACgAoAKAIblmSJ2jXewUkKeATjgfjQB4rZ6rPeoJ21awhLNzF9njyhzymSmSR0J7mgZ7PaxJFGuwKNwBJUBQxx1wPXrQIs0AFABQAUAFABQBFcf6p/wDdb+RoA474ef8AIGj/AOu93/6VTUAdtQAUAFABQAUAFABQAUAFABQAUAZ2p6taaNCbm+lSCJRks5A/LuT9KlyUFeTsjelRqV5KnRi5SfRI8avfiPqnimU2Pg+2Zxna15KuI17ZGeB7E/hXE60qj5aK+Z9VDLKGCiq2aVEuqpxfvP7jT0H4TxCb+0fEczapethiJCTGp68A9cHoaqNBX5qj5n+Bz4jN5cvsMBFUaS000k1+h6/FEkChI1CKowABgAfQV2bbHy7bbvJ3fmSUxBQBnaj0i/66r/JqANGgAoAwNUsrK4vLSa5fZPC7mBd2NzEYYY/iwKAN+gAoAKACgAoAa4BUg9CDn6UAYnh2ys7C1MWnv5kPmO27du+cn5hn2PagDdoAKACgCvdXUNlGZrh1ijUZLOQoH4mk2lq9C4QlUahBNt7JK7PH9Z+LccspsPDMD6ndHIDIp8pTjg7u4/SuOVfXlpLmf4H1NDJ3GPtswmqNPezfvP5dChb/AA+1zxcwuPFl46wk7haQNtUZ7HHA98VKpTqa1Xp2RtLMcNgV7PLKSctnUkrt/eetaH4a07w5EINOgSFR1IA3McYyzdSa64wjTVoqx8zXxVbFS5683J9ui9F0N2tDjM1P+P1/+uY/nTA0qQBQAUAFAHP3llZS6lb3Mz7buJGESbsblOdx298UAdBQAUAFABQAUAFABQAUAFABQAUAFABQB5z4L/5C2uf9fqf+izQB6NQAUAFABQBXu4jNC8YzllYDB2nkY64OPrigDxPTI7uyj+xyWWjTSWxxIy3RBAJ4aQCJtrHvk9aBnuEPEa5AU7RwpyBx0B7j0oESUAFABQAUAFABQBFcf6p/91v5GgDjvh5/yBo/+u93/wClU1AHbUAFABQAUAFABQAUAFABQBFPPHaoZZmWNF5LMQqge5OAKV7b6FRi5vlgm29kldnjet/FgXM50zwrA+p3hO3zFBEKHnksepH+1tU9mrjlXu+WkuZ/gj6qhlHJH6xmM1Rpb8t/ffy/yu/Irab8L7zXphqPjC5a6kPzLaxkiJM4O0np25UAj/aqVRc3zVnfy6I0q5rTw0fYZVTUI7OpJe8/P/g/gezWNhb6bELe0jSGJOAqAAD8q7UlFWirI+UnUnVk51JOUnu2y5VGQUAFABQBnaj0i/66r/JqANGgAoA4LxOP+JvpX/XWX/0CgDvaACgAoAKACgCOb/Vt/un+VAHE/Dz/AJBh/wCvib/0IUDO6oEVru8gsIzNcyJDGvJZ2Cgfie/sOTSbUdXojSEJVGoU4uTfRK549qvxdW7n+weFraTVbjO3zACsKn13EZ4PZgoPY1xOvd8tJcz/AAPqaWTunH22Y1I0Ib8t7zfy/wArlK3+HOs+LJBd+LrwiPIYWduSFHsx6KfXG8H2pKlKprWen8qNZZlhsCvZZZS97b2s1r8lu/nY9d0bw9YeHoRBp8KQIAPugbjgYyx6knvXZGEYK0VY+Yr4iriZc9ebk/PZeiNrpVnIFABQBmp/x+v/ANcx/OmBpUgCgAoAKAOA1j/kZNP/AOuMv8zQB39ABQAUAFABQAUAFABQAUAFABQAUAFAHnPgv/kLa5/1+p/6LNAHo1ABQAUAFAGNql/FE8Vg7NHJfCVI3XA2lEyTk+x4oA8iHh/U4ZZLKLT7UJcQfZ5LwSqEY5B8549vmO/GeZc5oGe32sX2eFIic7EVc+uABmgRPQAUAFABQAUAFAEVx/qn/wB1v5GgDjvh5/yBo/8Arvd/+lU1AHbUAFABQAUAFABQAUAISFGTwBQHkjy7xP8AFOw0WT7FYKdRv24WGHkBjwNzDPfqB+dcs60Ye7H3pdkfRYXKatde1rNUaK1cpaaeSOUg8GeIPHri68UXDWdmTlbKD5eCMgMeePUPub0IrH2c6utV2j/Kj0pY3CZYvZ5dBVKuzqz118v+BZeR7FofhzT/AA3ALbTYUgQDBIHzN/vMfmb8TXbGEaatBWPlq+Jq4qXPXm5P8F6LZG30qzkCgAoAKACgAoAztR6Rf9dV/k1AGjQAUAczrGjS6hfWV3Gyqlm7s4PUhlwMc0AdNQAUAFABQAUANkXcpUdwR+YoA5LQ7ZPCWnsmoTRoqyySFydqgMcgcnrSbUdW7I1hTnVkoUouUnskjhNV+Lf2uQ2Xhe1fUrg8eZtIhQ5I5xgke+4fSuOVe/u0lzP8D6ejk/s17bMaiow/luuZ/wCX3FG0+Gmq+KZBeeMLt5F4Is4TtjH+y2MA/UAN71KoynrWfyWxtPM6GCTpZXSSf/P2Wsn5q+q++3kexaRoVjoMIt9PhS3QDHygAn/eb7zfiTXZGKgrRVj5atXq4mXPWm5Pze3otl8jWqzmCgAoAKACgDNT/j9f/rmP50wNKkAUAFABQBzN/ostzq1rqKsojtkdWU/eJbOMc+/pQB01ABQAUAFABQAUAFABQAUAFABQAUAFAHnPgv8A5C2uf9fqf+izQB6NQAUAFABQBxninwwPEd1YmUZt7V5Xlw5RvmQBMEEE8jnFAbEA+HWkDnbNwc/6+Xt/wKgDuI0EShF6KAB9BxQA6gAoAKACgAoAKAIrj/VP/ut/I0Acd8PP+QNH/wBd7v8A9KpqAO2oAKACgAoAKACgDifFXj/SvCS7bqQPcEfLBH80h9MqMlRnueKwnVjT3evbqevhMur41/u42h1m9Ir5nmnleKviSf3m7RdJbnHKyyL2/wBo5Hf7tc37ytv7kfxPfvgcp+G2IxC+cYv8v1PUPC/gXSvCaAWUQM38Uz/NIx9dx5HXoK6oUo0/hWvfqfPYrH18a/3srR6QWkV8jsa2PKCgAoAKACgAoAKADpQBnaj0i/66r/JqANGgAoA4nxFdTQappscbsiSSSB1BwGATjNAztqBBQAUAHSgCpe39vpsTXF3IkESDLO7BVA9yaTajq3ZGtOnOrJQpRcpPZJXZ45q3xYk1GVrDwnbPqFwMgzbT5SYPJ9x79K4pV7vloq779D6mjlCoxVbMqipQ/luuZ+X/AANzB8K/D+58ZRjUfEl3LOgkcC2DEKGVuQ3bHOMChUZT1rO/kip5pRwsfZZXSUF/z8kryfnrqe86Xo1lokQt7CFLeNeyKB+Z6n8TXZGKgrRVkfL1a1SvLnrScn5v+rGnVHOHSgAoAKACgAoAKAM1P+P1/wDrmP50wNKkAUAFABQBxGq3U0fiCxgR2WJ4pCyA8MRnBI9qAO3oAKACgAoAKACgAoAKACgAoAKACgAoA858F/8AIW1z/r9T/wBFmgD0agAoAKACgAoAKACgAoAKACgAoAKACgCK4/1T/wC638jQBx3w8/5A0f8A13u//SqagDtqACgAoAKAMTXPEen+HITcajMkCAZAJ+ZuvCqMsc4xnGPUiolOMFeTsddDDVcVL2dCDk/LZer2PHJvGHiL4gSG18MQtYWOdrXs/wArEeqYzj2Kb898Vxe0nV0pK0f5mfVRwWEytKpmE1Vq7qlDVX8/1vY7Lwp8LtN8OsLu4zf35O5ribnD5zlFOQpz3zz7VtChGGr1l3Z5WLzWtiV7KnalR2UIaabWb0uemAY4HFdR8+Z9zqlrZuI5pFV/7vJIB6EgA7QexbAoAtQXMdypeFg6hiuR0ypwwz7EEH3oAqvqKR3a2JV/MeNpA2PkwpAOTnOcn0oAreIbmSy064nhO2SOJmU+hAoATR7p7jSra5mJMklpFI7DqWaJWY49SSTQBzlj4uhisrQxrc3894paNFSNZmVfvO4aVY1C98yZPYGgCey8d2V4kLiOeM3F+dOCOqBknWNpTvw5ATavVSxyRxjmgBms+KbdUvIVaeB9OuLeCV0RGJaaOOZdgLrldsihidpBzgHgkAb4h8W/YYriC0huJ5beFmkmiWMxwNtyPMLSK2R1IRXNAGhp11Je6ZZXEx3SSGNmPqSrUAdXQAUAcZ4hsp7jU9OmiQtHDJIZGGMKCuATz3PpQM7OgQUAUr/UrbSojPeSpBGoJLOwA4647k+wBNS2o6t2RtTpTrS5KUXKXZK//DHjmpfFa41eU2Hg+0kv5slftDLthU8cjPB+jlD6A1xuu5Ploq779D6mllEKEfbZpVVKO/Ineb8nbb5XGWHwsvdelF94wvHunzuFtExWJM84zxx2KBSP9qkqDnrWlfyWw6mbU8NH2OV0lBbc8knJ/L9b/I9esNGs9GtjbafClvGFOFRQOcfqTXbGKhpFWPl6tapiJc9aTlJ9WzE8D2U9hp5iuUMT+fK21sZwSMHgnrVHOdhQAUAFABQAUAFABQAUAZqf8fr/APXMfzpgaVIAoAKACgDi9UsZ5desrlELQxRSB3GMKSTgHnPP0oA7SgAoAKACgAoAKACgAoAKACgAoAKACgDznwX/AMhbXP8Ar9T/ANFmgD0agAoAKACgAoAKACgAoAKACgAoAKACgCK4/wBU/wDut/I0Acd8PP8AkDR/9d7v/wBKpqAO26UAFAFe6uobKMzXDrFGoyWYgAfiaTajq9EXCEqj5IJtvZLU8Y1b4oXOsTNpnhC3a8n5U3LAiJODyPXB7k49q4pVnJ8lFXffoj6ujlUMPFYjNJqnDdQXxPy/r7ybQ/hT9pnGp+KZ21G7J3CMk+Sh4OMd8c8DA9qcaGvNVfM+3Qmvm/JH6vl0FRp7c32n/X3nscFvHaoIoVWONRhVUAAD2ArsStotD5WUnNuU223u3uTdKZIUAeRan4T1W6s7+NShvb6cMZskD7Mp+WKPujhe/TJPFAz1HT7SOxt0ghTy0RQAvUj6nu3949zk0COBm+H9s2px3ANx5KxtuP2iXO8spAHPTg5HSgZ2OuWT3Wmz2kAy7xFEBPU4wMn+tAjnPD13qQtYNLubF7cRWqxNMZFZQ0cQXoFBwxHHNAGNpWgajoUdhdpEs8ttC1vPCGwcMRtZGII+U4LAjkZoA5rQdOvNRtXvIow0+n+IZruSAHG8C3WMojEcHEgOSCODQM2p/DOq36apLLGkcmoX1ncRIGziOGCCNgxx94FCD6kZ4oAvX+j6npz6hFZQrcpq5Z1cvt8mRlKkOMHcnPGMUAdTY2cmn6dZ202BJEUVgOmQrZx7UCOpoAKAOX1rV5tPv7G1ixsu3dXz1wq5GKANjUtWtNHiM97KkEajOXIH5DqfwqXJR1k7G9KjUry5KUXJ+SPHb34qXeuTGy8JWb3bdDcSAiIZHUfT1JP0riddyfLRV/PofU08pp4aPtczqqmv5I/F6DrL4WXmuzC98W3b3bcMLaM7Yl46HHp/sgU1QcnzVnfy6CnmtPDR9jllJU1tzvWT8/8Ahz2DTdJtNHiFvYxJBGoxhFA6ep6k+5rsUVFWirHy9WtUry56snKXmzQ6VRgMkbYpYdQCfyFAHOeE9Wm1myNxcYDiWRPl4GFOBQB01ABQAUAFABQAUAFABQBmp/x+v/1zH86YGlSAKACgAoA5bUNYmttYtdPTHlXEbs+euVzjFAHU0AFABQAUAFABQByN94xtLJ5gAXis3jjuJQQEjeUrgZ/iKhgWx06daAOg0y+/tK3S5CNEJBkK3XHY/jQBeoAKACgAoAKAPOfBf/IW1z/r9T/0WaAPRqACgAoAKACgAoAKACgAoAKACgAoAKAIrj/VP/ut/I0Acd8PP+QNH/13u/8A0qmoA7bpQB5Z4q+KdhokhsNOU6lqJO1YYfmCt6Oy8AjuvWuSdeMPdjrLsj6PCZTVxC9tXfsaO7lLS68k/wA9jl7XwNrvjiQXniydra1J3JYwnbgYHD/1DZYeorJUp1ferOy/lR6M8fhcuXsssgp1NnVlr93+a0PZtJ0Sy0KAW2nwpbxL2Ucn/ebqx9ySa7YxUFaKsfKVq9TESdStJyl5/otl8jVqzmCgAoAKACgAoAKACgAoAKAIYbaK23CFFj3sXbaANzHALHHUnAyevAoAm6UAFAGdqPSL/rqv8moA0aAM3VdYs9DhNzfzR28Q/idguT6DPUnsB1qZSUVeTsdFGjUxEvZ0YuUuyV/6R8+eI/iJJ4o1K0i8LQPNNC7iOWVSkZZlweDjG0c5PFcbrOfu0Yt+fRH1FPKaWFSq5pVjTW6pxacpeXn6LU6bTfhVcaxKL/xddPey5DC3ViIV6/KccHHquPeiNByfNWd/LoKrm0MPF0crpqnHbna95+f/AA9z2HT9NtdKiFvZxJBGoACooUccc46n3OTXYoqKtFWR8tUqzrSc6snKT6t3/wCGL1UYhQAUARzf6tv90/yoA4r4ef8AIMb/AK+Jv/QhQM7mgQUAFABQAUAFABQAUAZqf8fr/wDXMfzpgaVIAoAKACgDgdY/5GTT/wDrjL/WgDvqACgAoAKACgAoA4O48CQXFm2nmV1ga8+2nhSzyef9o2SZUho9/wAoX+4ApzQB3SLsUL6DHp/KgB1ABQAUAFABQB5z4L41bXP+v1P/AEWaAPRqACgAoAKACgAoAKACgDO1XVrbRLdru9YxwoQCwR3xk4HyorN1PXGB1PFABDq1pPZrqKSKLVk8wSH5V2evOCPp1zxjNAGfpvijTtVl8i2kJkK71VkdNyf3l3qoI+nPfGKAI4/F2lyzi1SbLmTygdjhDLnb5YkK7N2ePvYJ4BzxQA+/8V6bpszW9xLiSPbv2pI4TdwN7IpC5PqcjqcDmgDaeRZYC6EMrISCOhBHBFAHk2h+M9L8JaDHJfygOZrvbEmGkc/apuAo6f8AAsCsZ1I017z+XU9PC4GvjZctGOnWT0ivn/lc51pvFHxPOyENoujtwzHImlXvxwSD3U4X0JrkvUr7e5D8T6TlwWT6y/2jErZfZi/667nqPhXwJpfhCPFlEDMRh53+aVvXLHkDPQdq64Uo0/hWvfqfO4vH18c/3srR6QWkV8u/mdlWx5QUAFABQAUAFABQAUAFABQAUAFABQAUAFAHPeItWs9IiSa9mjgRZAxLtg4AboOp9OBUuShrJ2N6VCpXfLRhKT8l/SPKr34oah4jlNl4PtHnOcG6lXES8kEgHgj6nPtXE60p+7RV/N7H1UMqpYSPtc0qKPVU4v3n5O2q/LzLGlfCV9RmGoeLLp9Ruevlbj5S/wCzz95f9kjFONDmfNWfM+3Qirm6oxdDLKaow/msuZ+fk/O56NNJp2gzWenxwLH5rMsARFCx7Rk+mMj0rtSUVZKyPlp1J1ZOdSTlJ7tu7OopmQUAFABQAUANchVJPQAk0AYvh/UbbU7YzWaeVGJHXbgD5lPJwPWgDcoAKACgAoAKACgAoAKAM1P+P1/+uY/nTA0qQBQAUAFAGDeana2+pW9nIm64mRmjfA+UDORnqM+1AG9QAUAFABQAUAFABQAUAFABQAUAFABQB5z4L/5Cuuf9fqf+izQB6NQAUAFABQAUAFABQAUAUNVANpNkA/u364x90+vFAHHeGfsg8K2x1Db9lW3VpN33cK24Z/4EBgdzxQBnrFda+39rpELW2tYJPsUeAJZGYcSsB92MgDYnXqTjNAFG4EP/AAhyeVs8/YgQjGftm8Yx38zz/wAd1Ay54e2Cw1f7Xt84XN35u7GfucdedvXb29KAOh8G7xoFvvznyWxnrjLbevtigR5X4O+GUGoAa6bhlnee5KoyB4023Ei8Kx74yenJrljRipObu3fS/Q+gq5rWlRjhaSjTgoqMuXRydrXvpZnrA0PUwMDUWUDoBAgA/DdXUfP+uvqX7TTL6AES3jSk9CY1XH5MaYFr7Fc/8/B/74H+NAB9iuf+fg/98D/GgA+xXP8Az8H/AL4H+NAB9iuf+fg/98D/ABoAPsVz/wA/B/74H+NAB9iuf+fg/wDfA/xoAPsVz/z8H/vgf40AH2K5/wCfg/8AfA/xoAPsVz/z8H/vgf40AH2K5/5+D/3wP8aAD7Fc/wDPwf8Avgf40AH2K5/5+D/3wP8AGgA+xXP/AD8H/vgf40AZOr6hFoMDXF/fLAqgnLKP0XOW+gqJSjBXlodNHD1cTJQoxcn2S/XZHkcnj/XfEk32TwsjXCZIa6li8pBg43LlnBHf19q4nWlU92ivnsfVRyzD4Ne1zKpyvdUlLmb8norFyL4TvcPHe+I7uS+uXkAKAny0JBPy564x02gVUaF3zVXzPt0MK2cezj7HLqcaUO9vefr2+89etNHawjEFtIsSIAAFiVenrgjJ9TXYkoqyVj5ac51JOdSTbeurb/MsfYrn/n4P/fA/xqiDifEdvOmraUDOc+bL/AP+eZ9/f/OKQHbfY7n/AJ+D/wB8D/GmAfYrn/n4P/fA/wAaAD7Fc/8APwf++B/jQAfYrn/n4P8A3wP8aAD7Fc/8/B/74H+NADWtLhFJNwcAH+Aen1oA4zwDbXD6X8s5GLif+Af3vrQB2v2K5/5+D/3wP8aAD7Fc/wDPwf8Avgf40AH2K5/5+D/3wP8AGgA+xXP/AD8H/vgf40AH2K5/5+D/AN8D/GgA+xXP/Pwf++B/jQAfYrn/AJ+D/wB8D/GgA+xXP/Pwf++B/jQBRW1uPtTL55B2DnYPXp1oEXvsVz/z8H/vgf40DD7Fc/8APwf++B/jQAfYrn/n4P8A3wP8aAD7Fc/8/B/74H+NAHEarbzp4i08Gc58mb+Ac5z7/wD6utAHb/Yrn/n4P/fA/wAaAD7Fc/8APwf++B/jQAfYrn/n4P8A3wP8aAD7Fc/8/B/74H+NAB9iuf8An4P/AHwP8aAD7Fc/8/B/74H+NAB9iuf+fg/98D/GgA+xXP8Az8H/AL4H+NAB9iuf+fg/98D/ABoAPsVz/wA/B/74H+NACGyusEC4IP8AuDj9aAMj+xNU/wCgi4/7Yr/8VSAT+xNU/wCgi/8A35X/AOKoAwPAcbw6jrKSuZnW7jDSEBSx8s/wgkD8+aBnplAgoAKACgAoAKACgAoAo6jpsGqwNa3QZon+8Fd4yf8AgUbKw/A896AMePwfpUWnNoywn7C+MxGWZhwwYAM0hdQGAICsBntQBJp/hXT9LlE9ssquowN1zcyLjpjZJKydPVaAGx+EdKiuBdrDiQP5oXzJTEJM7t4hL+SG3fNuCA7vm+9zQA6/8KaZqUxubiEmQ43FZJY1fHI3pG6o/wDwNWz0PFAG1JGsMDJGAqqhAAGAAB0AoA5H4ef8gaP/AK73f/pVNQB21ABQAUAFABQAUAFABQAUAFABQAUAFAGPrOv2Hh6E3GozJAgzjcQCxHZV6sfYVEpKCvJ2Oqhh6uJlyUIOT8lovV9EePXHxH1rxdIbTwfZt5WSrXs4wg91B+VT7Puz2rjdadTSitO7PqI5bhsClUzSqubdUoPV+vV/Kxo6V8I1u5hf+KLmTVbnO7yySsKk+iggjH+yVU+lVGhd81V8z/Axq5w4R9jl1ONCG17Xm16/53fmev2lnBYRiG2jSGNeiooVR+AA59+prsSUdErHy85yqPmqScn3bu/xK+o9Iv8Arqv8mpmZo0AFAGFqdvYy3dq90wWeNmNuM43MR82B34oA22dYxliFA7k4FAArBwGU5BGQR0IPQ0Acn4u8Ut4ViglS2a7NzOluqLIsZ3vnb94HIwCTjoBQAll4r8zVf7Eu4Gtbp4DcR/vFkVkUgNkqBtIJHB69RQB1ruI1LMQqqMkngADqTQAhKup5BUg5I9KAMfw/b2VtbFNOYPD5jnIOfnJ+YZ9jQBseam7y8jdjO3POPXHpQA+gAoAKACgBkkiwqXchVUFmJ6AAZJ/AUAcVL44ihtjqbQSnTg21bhSGLc7dwiA3bN3G7OKAO1jYuoYjaSASD1Ge34UAUE/4/W/65j+dMDSpAFABQAxJFfOwg4ODg5wfQ0AYl3b2L6jBLMwF4iMIV3YJU53cd6AN6gAoAKACgAoAKACgAoAKACgAoAKACgDznwX/AMhbXP8Ar9T/ANFmgZ6NQIKACgAoAKACgAoAKACgAoAKACgAoAiuP9U/+638jQBx3w8/5A0f/Xe7/wDSqagDtqACgAoAKACgAoAKACgAoAKACjYDC1zxNp3hyIzajOkAHRSfmPsFHJz9KzlOMNZOx2UMLWxUuShBy8+i9XseTT/EPW/FrG38JWbrEeDdzjaoBHVQeO+QetcjqzqaUV82fTRy3DYFc+ZVVzL/AJdwd3p3sX9G+Ekc0w1DxNO+qXZwSrkmJTjpg/eA9xVRoa81V8z/AAMK2cOMfYZfBUae10vefn5HsFtaxWcYhgRYo0GFVQAAB2AFdiSWi0Pl5SlNuU223u2T0yAoAztR6Rf9dV/k1AGjQAUAeY+PIbye+02PTpUtrkyS7JJEEir8nPykEc+uOKBnDXXhnxXFO0muTrqlnvyqJGJQD2b7Ow2jHsKAPTYNO194lMN9CiFQUH2VBtUj5RtwMYHGO3SgRyPiaVNb8SaZok0kg+yrLcTSRq6jzwoWMK4G1WIZj14FAyx4HP2i41FXBGrRTyQrdSxkyfZ1CGLe7D5hlnxycge1AHSXOn69HA7T30MkaoS6i1VtwA5AXHORxjvQI8zs/Dni2SUS6TcLplhhj5ckYj7HObdRtGfXFAyLRtD8X3mkY0rUoYwJpQyiIRsSCMkSKMjJ96AOi8L6JrVrPKkjpb3+1TNcvbK4mHtMQS+PQmgDt/7M8Rf8/wDD/wCA6/4UCD+zPEX/AD/w/wDgOv8AhQAf2Z4i/wCf+H/wHX/CgA/szxF/z/w/+A6/4UAVtQu7/wAN2NxfaxOl9boir5UcIQne6xt90ZIwxJA7A0DPOW0CfwrNbNodyb7Sb+dd+lTfvVQSneWhJyYwpOSDtANAHr+p2WrzzbrC7jt4dv3GhVzn13EdKBGEmneIPtLr9vh37VIP2ZOnOR04/rTAu/2Z4h/5/wCH/wAB0/wpAH9meIv+f+H/AMB1/wAKAD+zPEX/AD/w/wDgOv8AhQB5lqfh/wASXt3KdEmFrcBwJ7kQi2WXHcFQDIB75zQM2dOsNasdesF1y7ivH8mTHlxCMqeerAAt+NAHtFAgoAKACgAoAKACgAoAKACgAoAKACgDznwX/wAhbXP+v1P/AEWaAPRqACgAoAKACgAoAKACgAoAKACgAoAKAIrj/VP/ALrfyNAHHfDz/kDR/wDXe7/9KpqAO2oAKACgAoAKACgAoAKACgDB1zxPpnhuMy6jcRwADO0nLn6IMtz64x71nKcYaydjtoYWtiny0IOXn0+/Y8jn+IGu+MnNr4TtGig6NeXA2qAeMqOmPQqWP+zXJ7WdTSirLuz6aOXYXL17TMqilPpShq/R/wDBsvM19D+Edukov/EM76peEhiHJ8pTzwAfvDnjhfpVRoK/NUfM/wADlr5xPl9jgYKhS20+Jr9PxPXbe2itEEUCLGijAVQAAB7CuxJLRHzMpSm+abbb6smpkBQAUAFAGdqPSL/rqv8AJqANGgAoA5zVtFfUL2zu0YKtm7swOctuXHFAHR0AGMUAM8pN2/au71wM/n1oAVY1QllABPUgAE/U96AHYoAa67lK+oI/OgDA8M6M+hWhtZGDsZZJMrnGHOQOaAOhoAKACgAoAKAGSRJMNsihh1wRkfkaAKkGl2trIZookRz/ABAc/h6fhQBeoAzU/wCP1v8ArmP50wNKkAUAFABQBzd9oj3Wq22pKwCWyOpXnJ3Z6fnQB0lABQAUAFABQAUAFABQAUAFABQAUAFAHnPgv/kLa5/1+p/6LNAHo1ABQAUAFABQAUAFABQAUAFABQAUAFAEVx/qn/3W/kaAOO+Hn/IGj/673f8A6VTUAdtQAUAFABQAUAFABQBz+veKdN8NRGbUZ0iAGQucu3+6vUms5TjT1k7Hbh8JWxcuWhBvz6L1Z5HN468Q+NnNt4VtTaWx4N7OOcZIJTI2jj+EqT6GuP2k6ulJWXdn08cBhMvXtMyqc8+lKH5O2vzuvQ29A+ENlbSi/wBdlfVr3OS0rMY1PX5VznHsxK+2K0jQSfNUfNLz2OPEZxUlH2ODiqFLa0UuZ+r/AFVn5nrcEEdsgihRY0XoqKFUfQAACuu1tEfMyk5Pmk233bu/vZNTJCgAoAKACgAoAztR6Rf9dV/k1AGjQAUAcP4knki1XTER2VXklDKrEBsJxuAOD+OaAO4oAKACgAoAKAI5uEbH90/yoA47wDNJPppaVmdvtEwy7FjgEYGSScDsKAO1oAKACgAoAKACgAoAKAM1P+P1/wDrmP50wNKkAUAFABQBwurzyJ4hsI1dgjRSFlDEKSCeSoOCfqKAO6oAKACgAoAKACgAoAKACgAoAKACgAoA858F/wDIW1z/AK/U/wDRZoA9GoAKACgAoAKACgAoAKACgAoAKACgAoAiuP8AVP8A7rfyNAHHfDz/AJA0f/Xe7/8ASqagDtqACgAoAKACgDmvEPi3TPC8Zl1CdIjglUzmRsdlQcn8qznONP4nY78Ng62Mly0IN930Xq9jymTxj4l8cMYfDds1jZkkG7mG0kZ6rnocdhzXJ7SpV0pLlXdn0iwWDy5c+PmqlT/n1HVfP/g6G7ovwjsYJRe61I+qXmSS0pJjySDwp9CO9XGgk+afvPz2OOvnFSUfY4SKoU+ijpL7z1mGGO3QRxKqIvAVQAB9AK60raI+acnJ80m2+73JaZIUAFABQAUAFABQAUAZ2o9Iv+uq/wAmoA0aACgDjtf0+e61PTp4ULRwSSGRv7oK4GfqaAOxoAKACgAoAKAGSgsjAdSCP0oA5TwVYT6bp5huUMb+fK2D6MRg/jQB11ABQAUAFABQAUAFABQBmp/x+v8A9cx/OmBpUgCgAoAKAON1PT55tdsrtEJhhikV27KTnFAHZUAFABQAUAFABQAUAFABQAUAFABQAUAec+C/+Qtrn/X6n/os0AejUAFABQAUAFABQAUAFABQAUAFABQAUARXH+qf/db+RoA474ef8gaP/rvd/wDpVNQB21ABQAUAcv4i8ZaV4VjMmozpG3aMHdIx64CjpnsW2j3rKdSNPWT+R6OGwVfGS5aEG1/NtFfP/K7PK28XeKPHRMXhy1/s6zJx9ruflYg/3VxlT3DJvHvXJ7SpV0pLlXdn0aweCy33sdU9rVX/AC7p6q/m+vo7HQeH/hHYWMn23WJH1W9Y7meblAcDOFOc4PRjj6VpChFe9P3peZxYjOKtRexwkVQpLRKPxW9enp+J6zHGsKhIwFUcAAYA/AV2bbHzLbbu3dj6BBQAUAFAGBqeurZXUOnwr5t3cBnVc7USNMbpZW6qgyB8oZiTwuMmgCv4b8R/8JEryxRlIonkiLnOGkjkZDsyBuQhQwbjrjHFAbHT9KACgAoAKAM7UekX/XVf5NQBo0AFAHL61q89hf2NrFt8u7d1kyOcKuRg9uaAOooAKACgAoAKAGyNtUkdQCfyFAHN+E9Wm1myNxcbd4lkT5RgYUgD8aAOmoAKACgAoAKACgAoAKAM1P8Aj9f/AK5j+dMDSpAFABQAUActqGsT2usWunpt8m4jdnyOcrnGD2oA6mgAoAKACgAoAKACgAoAKACgAoAKACgDznwX/wAhbXP+v1P/AEWaAPRqACgAoAKACgAoAKACgAoAKACgAoAKAIrj/VP/ALrfyNAHG/Dz/kDR/wDXe7/9KpqAO3oA5TxB410nwwpN9Oqv2jX5pD9FFZTqRp/E/kelh8DXxbtRg7fzPSK+Z5c/izxP46Yw+H7c6bZHAN1MPnKnqVyMc9QAMj1rk56lXSmuVd2fRLB4LLVz42ftavSnHa/n/VvI6Tw58JtO0yQXuqM+p33BMk5LKD32qeo/3s1rChGPvT96XmcGJzetVXssMlRpdIw0dvN/5WPVkjWJQiAKqjAAGAB6ADgV17Hzbbbu9x1AgoAKACgAoAKAMG68PW91dm+JZZXhMDlT1jbqB3X/AIDigCxomjxaFarY25YxRltu7GQGYtjOBnBPU8nqTmgDWoAKACgAoAztR6Rf9dV/k1AGjQAUAcF4n41fSv8ArrL/AOgUAd7QAUAFABQAUARzf6tv90/yoA4n4ef8gxv+vib/ANCFAHdUAFABQAUAFABQAUAFAGan/H6//XMfzpgaVIAoAKACgDgNY/5GTT/+uMv8zQB39ABQAUAFABQAUAFABQAUAFABQAUAFAHnPgv/AJC2uf8AX6n/AKLNAHo1ABQAUAFABQAUAFABQAUAFABQAUAFAEU/+rf/AHW/kaAPItB8a6V4U0OM6hMqyeddlYl+aVv9Km6IPmx74xWM6kafxP5dT08NgK+MdqMHbrJ6RXz2MI+I/FXxAOzQ4Dpent1upRh2XOCUJ68HovIrl56lXSmuWPdn0X1bA5Xri5+2rL/l3HZPz7fPQ6zw38KNM0dxd35bUb3gmWclgG5+6p7c981rChGOsvefdnm4nN61deyo2o0ukYaO3m1+h6iiLGoVAFUdABgD6AcCuvbY+dbbd3uOoEFABQAUAFABQAUAFABQAUAFABQAUAFAGdqPSL/rqv8AJqANGgAoAwNU1WGxvLS2kj8x7p3VHwPkKrknnkZ6cUAb9ABQAUAFABQA122qSecAn8qAMTw7qkWr2puII/IQSOm3AHKnBPHHNAG7QAUAFABQAUAFABQAUAZqf8fr/wDXMfzpgaVIAoAKACgDn7zVobbUrewaPdLOjMsmB8gXORnrz7UAdBQAUAFABQAUAFABQAUAFABQAUAFABQB5z4L/wCQtrn/AF+p/wCizQB6NQAUAFABQAUAFABQAUAFABQAUAFABQBFPxG/+638jQB4z8P/AIf6PPCdZuYftF1NcXJ/e/MibbiRRsQ8A/LnPrXMqMItyau2769D3ama4mdOOHjLkhGKj7i5W7K2rXc9qVQowoAA7Diuk8L1F6UAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAZ2pcCL/rsv/oLUAaNABQBwXif/kL6V/11l/8AQKAO9oAKACgAoAKAI5vuN/un+VAHE/DzjTD/ANfE3/oQoA7qgAoAKACgAoAKACgAoAzE/wCP1/8Armv86YGnSAKACgAoA4HWP+Rk0/8A64y/zNAHfUAFABQAUAFABQAUAFABQAUAFABQAUAec+C/+Qtrn/X6n/os0AejUAFABQAUAFABQAUAFABQAUAFABQAUARXH+qf/db+RoA474ef8gaP/rvd/wDpVNQB21ABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQBzfiIkNY4OM30YP08mfigDpKACgDB1O2sZbu1kuji4jZjbjOMsR83HfigDeoAKACgAoAKAGuAVIPTBz9O9AGL4etrK1tSmmndD5jnOc/OT8360AblABQAUAFABQAUAFABQBzFoT/AG3cjPAghwP++qAOnoAKACgAoAwLy2sH1K3mmbF4iMIRnqpzu4796AN+gAoAKACgAoAKACgAoAKACgAoAKACgDznwX/yFtc/6/U/9FmgD0agAoAKACgAoAKACgAoAKACgAoAKACgCK4/1T/7rfyNAHHfDz/kDR/9d7v/ANKpqAO2oAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAOa8R/fsf+v6P/ANEz0AdLQAUAcF4nH/E30r/rrL/6BQB3tABQAUAFABQBHN/q2/3T/KgDifh4MaWccf6RN/6EKAO6oAKACgAoAKACgAoAKAOXtP8AkOXP/XCH/wBmoA6igAoAKACgDgNYA/4STT/+uMv8zQB39ABQAUAFABQAUAFABQAUAFABQAUAFAHnPgv/AJC2uf8AX6n/AKLNAHo1ABQAUAFABQAUAFABQAUAFABQAUAFADXXepX1BH5igDzix8IazpURtrLU/LgEkropt0Yr5sjSEZPJwWOKBlz+wfEP/QVH/gNHQAf2D4h/6Co/8Bo6AD+wfEP/AEFR/wCA0dAB/YPiH/oKj/wGjoAP7B8Q/wDQVH/gNHQAf2D4h/6Co/8AAaOgA/sHxD/0FR/4DR0AH9g+If8AoKj/AMBo6AD+wfEP/QVH/gNHQAf2D4h/6Co/8Bo6AD+wfEP/AEFR/wCA0dAB/YPiH/oKj/wGjoAP7B8Q/wDQVH/gNHQAf2D4h/6Co/8AAaOgA/sHxD/0FR/4DR0AH9g+If8AoKj/AMBo6AD+wfEP/QVH/gNHQBVufCmuXZjMuq/6iQSpi3QYcKygn2w54oEWv7B8Q/8AQVH/AIDR0DD+wfEI/wCYqP8AwGjoA4TxRaarY6rpUFzqYM1xNIkJ8hBtITJOB1GOOemRQB3f9g+If+gqP/AaOgA/sHxD/wBBUf8AgNHQAf2D4h/6Co/8Bo6AD+wfEP8A0FR/4DR0AH9g+If+gqP/AAGjoAjl0PxAiMzaqMBWJ/0aPpg0AcZ8PrPVdV0vz9P1MJF58ykfZ0J3q2GyTz747UBsdv8A2D4h/wCgqP8AwGjoAP7B8Q/9BUf+A0dAB/YPiH/oKj/wGjoAP7B8Q/8AQVH/AIDR0AH9g+If+gqP/AaOgA/sHxD/ANBUf+A0dAB/YPiH/oKj/wABo6AD+wfEP/QVH/gNHQBUTwprkdw92uqASyqqN/o0eMJnbx68nmgC3/YPiH/oKj/wGjoAP7B8Q/8AQVH/AIDR0AH9g+If+gqP/AaOgA/sHxD/ANBUf+A0dAHCa1a6raeIdOtZtTU3U8cvlt5CDAGc/L0OegzQB3f9g+If+gqP/AaOgA/sHxD/ANBUf+A0dAB/YPiH/oKj/wABo6AD+wfEP/QVH/gNHQAf2D4h/wCgqP8AwGjoAP7B8Q/9BUf+A0dAB/YPiH/oKj/wGjoAP7B8Q/8AQVH/AIDR0AH9g+If+gqP/AaOgA/sHxD/ANBUf+A0dAB/YPiH/oKj/wABo6AD+wfEP/QVH/gNHQAf2D4h/wCgqP8AwGjoA0PC/huXQGup7mc3VxfTCaR9gQAgYACjgDFAHW0CCgAoAKACgAoAKACgAoAKACgAoADxQB5drV9rmjxNqk08anzlSGwCbhIpYKB5m7dvIJYgIcYoGaL3Gqa9e3kVhcLZRae6wrmPzDLIYklYt8y7VUvswM8qTQB0HhbWG13Tob11CSOMOo6Bhwf1oEdBQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAFS/FwbeQWewT7T5ZkzsDdi2MnAoA85tNfu9N1A2j3ceqRpZ3FzcFFCG3aLZ5a5VnBEpZ1wcMNoODzgGRNq+r2FjB4hnnWSGcxs9oI8BI5TwBLuJLICM/IMnNAHqwORkdKBHgfjqzm1/VkuYMhtLkVLVhx++UNJdD3/AHaKo9SaBntml3o1G1iulBUSoDhhgg9CCOxzmgRoUAFABQAUAct4yvJLTTJUt8/aLgeRDgfxyDaM+gxnmgDhvhfZnw4v9l8iG5jNxCeoMqMVusnoDloto7gH0oGexUCCgAoAKACgAoAKAOV8V6xNptuLexwb+7JjtwRkKcZeVh/dhTMhGRu24HJoA5Wx8R6le6VpkCyINR1IfPNt+VVTPmOqZ5bOAFJA5JzQM6DRr68sdRfR9RlF0zRCeCUJsYqDtkV1ywG0ldpBOcngYoEdpQAUAFAHz14rtp9a1tdYt8g6bIUtiAfnSDDXIA7t5nmIPpQM97sbpb6CO4TIWVFcA9RuGcH39aBFqgAoAKACgAoAKACgAoAKACgAoA8m1jxBONVurRtQGnw2phRVW3MxPmRI5dyGGxcsRyMcZzQM2rzUrzUr+LRtOuUhK2wupbjZvLoSEXy13AfMzAk7uBnGaANbwzqVxcm5sr1lkuLGYxl1G3zIyoKSFcnax+YFcnGOvNAjqaACgAoAKACgAoAKACgAoAKACgBrkopKjcQCQOmT6fjQB5Vpi6k982o6tYyz3IkKwDzB5NtFngom3BkPVpGy3QKVGcgzYEGo+H729ls7T7ZDqDpOmJVj8uQRJE0bBlY4Ypv39BuIxxQI3fCejvoOmw2cpBlQZkI6F25P+RxQB0VABQAUAFABQAUAFABQAUAFABQAUAFABQAUAZ+qPdx27Pp6RyzryschIVwOq7gRtJHAY5APJBHFAHnyaDcaverMLJNJiFvcRTlGTM7TKoVWWNUDiNgXDtk9l2hm3AyGTStWv9Og8Py2wiSBo0kuvNUoY4jwyoFBJcD7ucqe9AHqwAUYHAFAjkPEKKl3YbQF3XTE4AGSY3yTjqT3J60AdeqhBhQAPQcUALQAUAFABQBBcorxtuAO0EjIzg4PI9D70Ac34OUHTY2IBIaTBxyMuc4PvQB1dABQAUAFABQAUAFAHG6v4Ukv7xtShvbm2m8gwKkYt2QLnd8olhkKsx4ZgQSDjOOKBnI6T4U1PSNN0+cbru+09mzDI0aARyZDojIijI4KlgxPIoA6vSLG7vtUfWL6H7LshEEEe8O2Cd0jPgADJChRjIwTk5oA7WgQUAFAHHarGsWq2CoAq5mOAABlhknA7kkk+pOTQB16osY2qAoHQAYH5CgB1ABQAUAFABQAUAFABQAUAFABQBxWpNe2tzci306K5S6QATK6Iz/IF2ThlYsAc7TkLtwMZyaAMLT/AA9feF5ba9t4heuLU206hwhRdyyL5eQQwVlCgY6dKBnTeF9NubZrq+vkENxfTmTy1bf5cQUCNWYYBYHcSQB1AxxQI6ygAoAKACgAoAKACgAoAKACgAoAKACgAoAOlABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAB0oA5nXbSa4ubJ4kLLFOWcj+FdjDJ9skCgDpqACgAoAKACgCOYEowHUqQPyoAwfCttLZ6ekU6mNwzkqevLEj8xQB0VABQAUAFABQAUAFABQAUAFABQAUAFAHMapaTS6nZTRoWji8zew6LkcZ+tAHT0AFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQBznijxJD4Xs/tUqtK7ukUMKY3yzSMEjRQSOrEZPYcmgDJvda1fSjaGe3hl+2zpA6xO5MBZHfcSYxuUBCGJ24YgAEHNAHc0AFABQAUAFAHEW3iefXNQuLHSY0MNg3lz3EjEKZv+ecQVW3YxhySuO2TxQGxo+GdZutZjnN5ALZ7a4e3wGZg+xVbzFJVflbeMcdQfSgDpqACgAoAKACgAoAKACgAoAKACgAoA5Txd4mHhq2jMSefd3cy29tCDjfK+TyecKqgsxwemO9AFG7uNc02a0jDR3f2uQJOQhRYFABZlI3bxkkDcE4APXigDuelABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAeZ/EDTZp7nS9SSNp7fTbwTTxoMttKlVcL38tiHx7UDOtt9YGo3IgtonMarveZ1wqk4CqmerHJz/dxjnPALYxPB2pXervd3M0pe2iuHghUqo/1eAzEhQTycDnHFAHdUAFABQAGgDx/wAB7vB1rdWGoRS/aUuZZSyoWE4kbKshGMk9x29aBnYS6pdzz21hGq2k13FNcMSNxRYmjULjgbm8xSSRwARjPNAjU8Pao+rWnnSgLIks0LY6FoZXiLAdgxTcBzjOKA2NygAoAKACgAoAKACgAoAKACgAoA868aaNcXF/pesQIZk0y4dpYh97y5EKmRB/EyEDA4yGPNAGtc+KPJBufLaK0jA3vKpVnkY4SKNc9Txljkc4xxQBa0rxF/ad3LZCFle2IErZBVNyllXOOW7EcY69qAOloAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgCpewSTW8kNuwikdGVWxwpYYzj26/WgDh9J8Jahp0NvZNdp9lhcyTBE2vMSSxDNjgEnnHXigD0OgAoAKACgAwOvp0oAw9T0qS5nivbVxFcwK8asw3KUk2lwR65RSD7UAWdI01NJtxboSxLPI7eryOZHPsC7EgdhQBp0AFABQAUAFABQAUAFABQAUAFABQBUvrCDUYvIuUEkeQ209Mqcg/UHkUAQ2Ok2umtLJbRiNrl98pGcu3TJ98UAaNABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAYviHWBoNhLfFTIYgoVAcbnd1RB9NzDPcDJANAGNaTa9aXEH2sRXVvcg+d5QEZtGxkck5mTnG7AbIPy0AaVr4p028ufsUMu6Usyr8jhGZMllVyoRiuDnDHpxmgDNT4g6I4BFwdrMUDeVNtLg48tT5eGfrhVzkAntQBcbxjpSWb6g0xWCFxHITHIGRz0DRlfM57fLz2oAnt/FOm3CTSLLsFopeUSI8bKnUPsdQzKR0Kg5Py/e4oAii8X6XLDLcCbalvt8wMkiuN/C4QqHbd/DtBzQBUvPFNvLZNc2k3k+XJGjNNDKu0ueBtdFJ3DoRkDuaAKtt4wF1qOoaZtMRsANkpRivESuxbjAAYnGCdwAI60AXk8VWdnaQTXkwd7hdymOORt4HLMEVWKqBySQKAJ7rxdplm0CvKWN3HJLAI45JC6RlQ5ARWIwXUcgcnFAGvpupW+rQLdWjiSJsgHBGCpKspBAIZWBVgQCCCKAOYtfE++5u5ZyIrC0kW3U7SS8rEAvkdEB49s5NAGpN4q02BrlHmAbTxCbgAMfL88lYug53EY4zjvjNAHKr48e4fUYbeBjJp7oqfK/zK6gl2+X+EknaMkjBHWgB9l4mu3V7RZEvLh3SO3uEjMaMzgFyUPUQKTI20kFUIOG+WgZ6OoIADcnAyffvQI80g8X3kPiKfTrpUGn7o4YZACGWdl3bH7bWHQkjHSgZatfE081g11PJHbsupi0DFCQU+2CAJgZId1+QN0DHJwKBG5aatOurTaZcgeX5azW7gYLKeHQjuU4+bvnpQB01ABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAc34u0iXW9LmtLchZjseMnpujkWTH/AgpX23ZoAxk1bVNXeK0htWtF2sLt5D/qzjASIjG5j1zwMEcUDOf03TL2VbHSnt2gawuvOlnyNuyNy67SBkmcAKw4xuOc4oAqW/h+8XS9HgMGHt9VE0y4Hyp5V0N7evLJ+YoAq+LbSeyi1S4kiJSa9tGiHA8wKADjt1oA1Na0i98SXNxf28DwLDbxRIjkK1y8Nx57RnjhGwYwTnJ56cUAPu9Ok16W5vZrKQ232eOEQBgkkrhgSykD5fKx8p7+1AbGTLpurXenXNqqyzWiy2xtBOFE4CsfNViANyJwAzZJ5oA6hrW4h1TVkaJtt/CjQOPutstkjYE9jvUgDv170AZdhY3mhm1vJLd50Nl9mdFxmGQYwcEdJCNpPGM96AJfD+gXlhqemyzxkJFZagJO4ieea0aOIH/dRj+dAHSeBLCfTtPlhuUMTtfX8gB/uSXk7o30ZGDD2NAjAtdKeWHV9CZSjymSSBj/EkgO189AQxA9jQM5Ox8LarPNYXU0OwanNI+qoTyiRCMW6+4DR7v+BUAeiaFBLZ61qSTxMqXLxyxPjKMgiRCPYgqRigDL1LT7u4SW9iiMcSSpEkMeEcW3mD7TIuOkjrvGRyUJAIPNAHT+EkuY7Rxch1j85/syyHMi2+F8sOeu773XJ96BHNHwzJqlxq8NypjjumiaCTOCHROHU9irUDOcsdD1b/AIR6G2vYs3y6zbzy7ejKmopI8w9AyAyY7A0AdsitqXiMyqpWLToDGZP4XklIJQe6BefrQB3VAgoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgCjqGm2+qR+RdoJIwwbacj5l5B4I6UAXqACgAoAOlABQAUAFACbQDuwM4xnHOPTNAC0AFABQAUAFABQA1UVM7QBk5OBjJ9T7+9ADqACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgD//Z</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>31 wt.% Ni</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>42 wt.% Ni</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>35 wt.% Ni</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>None of the above</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 809706  -->
  <question type="multichoice">
    <name>
      <text>3.6.4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider a zoomed-in region of the Cu-Ni phase diagram shown in the figure below.</p>
<p><img src="@@PLUGINFILE@@/3.jpg" width="450" height="390" alt="Copper-Nickel Phase Diagram" title="Copper-Nickel Phase Diagram" /></p>
<p>What is the <strong>overall </strong><strong>composition</strong> of an alloy denoted by point B?</p>]]></text>
<file name="3.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>31 wt.% Ni</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>42 wt.% Ni</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>35 wt.% Ni</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>None of the above</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 1 - Mechanical Properties/MRE Questions/1.4 Elastic Properties</text>

    </category>
  </question>

<!-- question: 775536  -->
  <question type="multichoice">
    <name>
      <text>Elastic Properties 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider the stress-strain curve for brass shown below.  Ignoring elastic effects and assuming that Poisson's Ratio for brass is 0.33, is the <strong>volume</strong> of the gage section at point 'A" in the stress-strain curve smaller, larger or equal to its original volume before the test begins.</p>
<p></p>
<p><img src="@@PLUGINFILE@@/2.jpg" width="500" height="426" alt="Brass Stress-Strain Curve" title="Brass Stress-Strain Curve" /></p>]]></text>
<file name="2.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Equal</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Smaller</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Larger</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774720  -->
  <question type="multichoice">
    <name>
      <text>Elastic Properties 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of the following are proper units for the <strong>elastic modulus (E) </strong>(select all that apply)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>Pa</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>N</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>psi</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>lb</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774723  -->
  <question type="multichoice">
    <name>
      <text>Elastic Properties 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>For a large set of data from an actual tension test, which of the following approaches would be <strong>best</strong> to calculate the elastic modulus (E)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Least Square Regression of the linear region</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Pick two points in the linear region and calculate the slope between them</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Pick two points in the non-linear region and calculate the slope between them</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775464  -->
  <question type="multichoice">
    <name>
      <text>Elastic Properties 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>For a common metal, which of the following represents a realistic value for <strong>Poisson's Ratio</strong> (select all that apply)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>0.3</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-100" format="html">
      <text><![CDATA[<p>-0.5</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-100" format="html">
      <text><![CDATA[<p>100 GPa</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 1 - Mechanical Properties/MRE Questions/1.6 Elastic-Plastic Properties</text>

    </category>
  </question>

<!-- question: 775530  -->
  <question type="multichoice">
    <name>
      <text>Elastic-Plastic Properties 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider the stress-strain curve for brass shown below.  Which is larger for this brass tensile specimen: the modulus of resilience or the modulus of toughness?</p>
<p></p>
<p><img src="@@PLUGINFILE@@/2.jpg" width="500" height="426" alt="Brass Stress-Strain Curve" title="Brass Stress-Strain Curve" /></p>]]></text>
<file name="2.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Modulus of Toughness</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Modulus of Resilience</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text><![CDATA[$course$/top/Default for ME328 Sandbox/Module 1 - Mechanical Properties/MRE Questions/1.2 Engineering Stress & Strain]]></text>

    </category>
  </question>

<!-- question: 774690  -->
  <question type="multichoice">
    <name>
      <text>Engineering Stress and Strain 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of the following are <strong>NOT</strong> a proper unit for engineering stress (select all that apply)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Pascal (Pa)</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Megapascal (MPa)</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Pounds per square inch (psi)</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Newton (N)</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774693  -->
  <question type="multichoice">
    <name>
      <text>Engineering Stress and Strain 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of the following is the proper calculation for engineering stress?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Force / Original Area</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Force / Instantaneous Area</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Original Area / Force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Elongation / Original Length</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774696  -->
  <question type="multichoice">
    <name>
      <text>Engineering Stress and Strain 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>At a given point in a tensile test of a specimen with an original cross-sectional area of 50 mm<sup>2</sup>, the applied force (F) is 500 N.  What is the engineering stress at this instant?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>10 MPa</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>10 Pa</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>0.1 MPa</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>1000 Pa</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774699  -->
  <question type="multichoice">
    <name>
      <text>Engineering Stress and Strain 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider two cylindrical rods (A and B) with a force F applied in tension.  Rod A has a <strong>smaller </strong>cross-sectional area than rod B.  Assuming the same force F is applied to each rod and the rods do not yield, which of the following statements is <strong>true </strong>about the stress at this point? </p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Rod A has a <strong>larger</strong> engineering stress than Rod B</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Rod A has a <b>smaller </b>engineering stress than Rod B</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Both rods have the same engineering stress</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>No statement regarding the engineering stress in each rod can be made with the given data</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text><![CDATA[$course$/top/Default for ME328 Sandbox/Module 1 - Mechanical Properties/MRE Questions/1.8 Equivalent Equations for True Stress & Strain]]></text>

    </category>
  </question>

<!-- question: 775557  -->
  <question type="multichoice">
    <name>
      <text><![CDATA[Equivalent Equations for True Stress & Strain 2]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The equations relating engineering stress and strain to true stress and strain are valid over which of the following regions of strain (select all that apply)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>Below the yield strength of a material</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>Between the yield strength and the ultimate strength of a material</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-100" format="html">
      <text><![CDATA[<p>Above the ultimate strength of a material</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 1 - Mechanical Properties/MRE Questions/1.5 Plastic Properties</text>

    </category>
  </question>

<!-- question: 775497  -->
  <question type="multichoice">
    <name>
      <text>Plastic Properties 10</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The <strong>Yield Strength</strong><strong> (σ<sub>y</sub>)</strong> of a material depends on which of the following (select all that apply):</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p>Composition</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p>Microstructure</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p>Processing</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775524  -->
  <question type="multichoice">
    <name>
      <text>Plastic Properties 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which equation below is the correct expression for percent elongation (%EL)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>%EL = ε<sub>t</sub><sup>f</sup>  x 100</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>%EL = ε<sub>e<span></span></sub><sup><span>f</span></sup>  x 100</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>%EL = ε<sub>p</sub><span></span><sup><span>f</span></sup>  x 100</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775527  -->
  <question type="multichoice">
    <name>
      <text>Plastic Properties 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider the stress-strain curve for brass shown below.  Based on strain criteria, is this brass a ductile or brittle material?</p>
<p></p>
<p><img src="@@PLUGINFILE@@/2.jpg" width="500" height="426" alt="Brass Stress-Strain Curve" title="Brass Stress-Strain Curve" /></p>]]></text>
<file name="2.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Ductile</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Brittle</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775485  -->
  <question type="multichoice">
    <name>
      <text>Plastic Properties 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of the following value for <strong>percent elongation</strong> is commonly used as a cutoff between a "brittle" material and a "ductile" material.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>0.01</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>0.05</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>0.25</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>1</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775494  -->
  <question type="multichoice">
    <name>
      <text>Plastic Properties 9</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The <strong>Elastic Modulus (E)</strong> of a material depends on which of the following (select all that apply):</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Composition</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>Microstructure</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p>Processing</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 1 - Mechanical Properties/MRE Questions/1.9 Strain Hardening Exponent</text>

    </category>
  </question>

<!-- question: 778493  -->
  <question type="multichoice">
    <name>
      <text>Strain Hardening Exponent 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider two materials that are identical other than that material A has a larger strain hardening exponent than material B.  Both materials are loaded beyond their yield strength, but prior to their ultimate strength, to the same strain value and then unloaded.  Which material now has the larger yield strength?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Material A</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Material B</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Both materials have the same yield strength</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Cannot be determined</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 778499  -->
  <question type="multichoice">
    <name>
      <text>Strain Hardening Exponent 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Between which ranges of stress values can we utilize the Power Law relationship for the strain hardening exponent?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>All values of stress</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Anytime before yielding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Anytime before the ultimate strength</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Between yielding and the ultimate strength</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 1 - Mechanical Properties/MRE Questions/1.3 Stress-Strain Curves</text>

    </category>
  </question>

<!-- question: 774711  -->
  <question type="multichoice">
    <name>
      <text><![CDATA[Stress-Strain Curves & Behavior 4]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>In the figure below, each circle represents an atom of a given material.  The load F is applied in the second image, and the third image shows the resulting atomic structure once the load has been removed.  What type of deformation is the material undergoing in the <strong>middle image</strong> (select all that apply)?</p>
<p><img src="@@PLUGINFILE@@/1.jpg" width="350" height="175" alt="Atomic Deformation" title="Atomic Deformation" /></p>]]></text>
<file name="1.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>Elastic Deformation</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>Plastic Deformation</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>No Deformation</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774714  -->
  <question type="multichoice">
    <name>
      <text><![CDATA[Stress-Strain Curves & Behavior 5]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>In the figure below, each circle represents an atom of a given material.  The load F is applied in the second image, and the third image shows the resulting atomic structure once the load has been removed.  What type of deformation is the material undergoing in the <strong>final image</strong> (select all that apply)?</p>
<p><img src="@@PLUGINFILE@@/1.jpg" width="350" height="175" alt="Atomic Deformation" title="Atomic Deformation" /></p>]]></text>
<file name="1.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Elastic Deformation</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Plastic Deformation</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>No Deformation</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 1 - Mechanical Properties/MRE Questions/1.1 Tension Testing Basics</text>

    </category>
  </question>

<!-- question: 774675  -->
  <question type="multichoice">
    <name>
      <text>Tension Testing 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of the following are <strong>NOT</strong> necessary to calculate stress and strain for a specimen undergoing a tensile test (select all that apply)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Deformation</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Original Specimen Geometry</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Specimen Mass</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774678  -->
  <question type="multichoice">
    <name>
      <text>Tension Testing 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which type of loading is typically utilized in a tensile test (select all that apply)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Tension</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p>Bending</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p>Shear</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p>Torsion</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774681  -->
  <question type="multichoice">
    <name>
      <text>Tension Testing 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Two methods are commonly utilized to measure the elongation of a specimen in a tensile test--an extensometer or crosshead displacement.  Which of the two methods provides a more accurate measure of the elongation of the gage section (Δl)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Extensometer</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Crosshead Displacement</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774687  -->
  <question type="multichoice">
    <name>
      <text>Tension Testing 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>When plotting the <strong>raw data</strong> output from a typical tension test, which quantities are typically displayed on each axis?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>x-axis: Elongation (Δl),  y-axis:  Force (F)</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>x-axis: Force (F),  y-axis:  Elongation (Δl)</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>x-axis:  Instantaneous Gauge Length (l<sub>0</sub>),   y-axis:  Force (fF</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>x-axis:  Stress (σ),    y-axis:  Strain (ε)</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text><![CDATA[$course$/top/Default for ME328 Sandbox/Module 1 - Mechanical Properties/MRE Questions/1.7 True Stress & True Strain]]></text>

    </category>
  </question>

<!-- question: 775533  -->
  <question type="multichoice">
    <name>
      <text><![CDATA[True Stress & Strain 1]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Consider the stress-strain curve for brass shown below.  The engineering stress decreases after the tensile strength is reached.  Does this mean that the brass (the material itself) is becoming weaker after this point?</p>
<p></p>
<p><img src="@@PLUGINFILE@@/2.jpg" width="500" height="426" alt="Brass Stress-Strain Curve" title="Brass Stress-Strain Curve" /></p>]]></text>
<file name="2.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>No</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Yes</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775539  -->
  <question type="multichoice">
    <name>
      <text><![CDATA[True Stress & Strain 1]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>True stress has which of the following defintions?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>True Stress = Force / Instantaneous Area</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>True Stress = Force / Original Area</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>True Stress = Elastic Modulus * Engineering Strain</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>True Stress = Engineering Stress</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 1 - Mechanical Properties/HW Questions</text>

    </category>
  </question>

<!-- question: 779109  -->
  <question type="numerical">
    <name>
      <text>6.30 (a)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A cylindrical specimen of stainless steel having a diameter of 12.8 mm (0.505 in.) and a gauge length of 50.800 mm (2.000 in.) is pulled in tension.  Use the load-elongation characteristics shown in the table below to <strong>compute the modulus of elasticity (E) </strong>[Report your answer in units of GPa with 4 significant figures].</p>
<table border="0">
<tbody>
<tr>
<td style="text-align: center;" colspan="2">Load</td>
<td style="text-align: center;" colspan="2">Length</td>
</tr>
<tr>
<td style="text-align: center;">N</td>
<td style="text-align: center;">lbf</td>
<td style="text-align: center;">mm</td>
<td style="text-align: center;">in</td>
</tr>
<tr>
<td style="text-align: center;">0</td>
<td style="text-align: center;">0</td>
<td style="text-align: center;">50.800</td>
<td style="text-align: center;">2.000</td>
</tr>
<tr>
<td style="text-align: center;">12,700</td>
<td style="text-align: center;">2,850</td>
<td style="text-align: center;">50.825</td>
<td style="text-align: center;">2.001</td>
</tr>
<tr>
<td style="text-align: center;">25,400</td>
<td style="text-align: center;">5,710</td>
<td style="text-align: center;">50..851</td>
<td style="text-align: center;">2.002</td>
</tr>
<tr>
<td style="text-align: center;">38,100</td>
<td style="text-align: center;">8,560</td>
<td style="text-align: center;">50.876</td>
<td style="text-align: center;">2.003</td>
</tr>
<tr>
<td style="text-align: center;">50,800</td>
<td style="text-align: center;">11,400</td>
<td style="text-align: center;">50.902</td>
<td style="text-align: center;">2.004</td>
</tr>
<tr>
<td style="text-align: center;">76,200</td>
<td style="text-align: center;">17,100</td>
<td style="text-align: center;">50.952</td>
<td style="text-align: center;">2.006</td>
</tr>
<tr>
<td style="text-align: center;">89,100</td>
<td style="text-align: center;">20,000</td>
<td style="text-align: center;">51.003</td>
<td style="text-align: center;">2.008</td>
</tr>
<tr>
<td style="text-align: center;">92,700</td>
<td style="text-align: center;">20,800</td>
<td style="text-align: center;">51.054</td>
<td style="text-align: center;">2.010</td>
</tr>
<tr>
<td style="text-align: center;">102,500</td>
<td style="text-align: center;">23,000</td>
<td style="text-align: center;">51.181</td>
<td style="text-align: center;">2.015</td>
</tr>
<tr>
<td style="text-align: center;">107,800</td>
<td style="text-align: center;">24,200</td>
<td style="text-align: center;">51.308</td>
<td style="text-align: center;">2.020</td>
</tr>
<tr>
<td style="text-align: center;">119,400</td>
<td style="text-align: center;">26,800</td>
<td style="text-align: center;">51.562</td>
<td style="text-align: center;">2.030</td>
</tr>
<tr>
<td style="text-align: center;">128,300</td>
<td style="text-align: center;">28,800</td>
<td style="text-align: center;">51.816</td>
<td style="text-align: center;">2.040</td>
</tr>
<tr>
<td style="text-align: center;">149,700</td>
<td style="text-align: center;">33,650</td>
<td style="text-align: center;">52.832</td>
<td style="text-align: center;">2.080</td>
</tr>
<tr>
<td style="text-align: center;">159,000</td>
<td style="text-align: center;">35,750</td>
<td style="text-align: center;">53.848</td>
<td style="text-align: center;">2.120</td>
</tr>
<tr>
<td style="text-align: center;">160,400</td>
<td style="text-align: center;">36,000</td>
<td style="text-align: center;">54.356</td>
<td style="text-align: center;">2.140</td>
</tr>
<tr>
<td style="text-align: center;">159,500</td>
<td style="text-align: center;">35,850</td>
<td style="text-align: center;">54.864</td>
<td style="text-align: center;">2.160</td>
</tr>
<tr>
<td style="text-align: center;">151,500</td>
<td style="text-align: center;">34,050</td>
<td style="text-align: center;">55.880</td>
<td style="text-align: center;">2.200</td>
</tr>
<tr>
<td style="text-align: center;">124,700</td>
<td style="text-align: center;">28,000</td>
<td style="text-align: center;">56.642</td>
<td style="text-align: center;">2.230</td>
</tr>
<tr>
<td style="text-align: center;" colspan="4">Fracture</td>
</tr>
</tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>194.7</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>15</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 795414  -->
  <question type="numerical">
    <name>
      <text>6.30 (b)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A cylindrical specimen of stainless steel having a diameter of 12.8 mm (0.505 in.) and a gauge length of 50.800 mm (2.000 in.) is pulled in tension.  Use the load-elongation characteristics shown in the table below to <strong>determine the yield strength at a strain offset of 0.002. </strong>[Report your answer in units of MPa with 3 significant figures].</p>
<table border="0">
<tbody>
<tr>
<td style="text-align: center;" colspan="2">Load</td>
<td style="text-align: center;" colspan="2">Length</td>
</tr>
<tr>
<td style="text-align: center;">N</td>
<td style="text-align: center;">lbf</td>
<td style="text-align: center;">mm</td>
<td style="text-align: center;">in</td>
</tr>
<tr>
<td style="text-align: center;">0</td>
<td style="text-align: center;">0</td>
<td style="text-align: center;">50.800</td>
<td style="text-align: center;">2.000</td>
</tr>
<tr>
<td style="text-align: center;">12,700</td>
<td style="text-align: center;">2,850</td>
<td style="text-align: center;">50.825</td>
<td style="text-align: center;">2.001</td>
</tr>
<tr>
<td style="text-align: center;">25,400</td>
<td style="text-align: center;">5,710</td>
<td style="text-align: center;">50..851</td>
<td style="text-align: center;">2.002</td>
</tr>
<tr>
<td style="text-align: center;">38,100</td>
<td style="text-align: center;">8,560</td>
<td style="text-align: center;">50.876</td>
<td style="text-align: center;">2.003</td>
</tr>
<tr>
<td style="text-align: center;">50,800</td>
<td style="text-align: center;">11,400</td>
<td style="text-align: center;">50.902</td>
<td style="text-align: center;">2.004</td>
</tr>
<tr>
<td style="text-align: center;">76,200</td>
<td style="text-align: center;">17,100</td>
<td style="text-align: center;">50.952</td>
<td style="text-align: center;">2.006</td>
</tr>
<tr>
<td style="text-align: center;">89,100</td>
<td style="text-align: center;">20,000</td>
<td style="text-align: center;">51.003</td>
<td style="text-align: center;">2.008</td>
</tr>
<tr>
<td style="text-align: center;">92,700</td>
<td style="text-align: center;">20,800</td>
<td style="text-align: center;">51.054</td>
<td style="text-align: center;">2.010</td>
</tr>
<tr>
<td style="text-align: center;">102,500</td>
<td style="text-align: center;">23,000</td>
<td style="text-align: center;">51.181</td>
<td style="text-align: center;">2.015</td>
</tr>
<tr>
<td style="text-align: center;">107,800</td>
<td style="text-align: center;">24,200</td>
<td style="text-align: center;">51.308</td>
<td style="text-align: center;">2.020</td>
</tr>
<tr>
<td style="text-align: center;">119,400</td>
<td style="text-align: center;">26,800</td>
<td style="text-align: center;">51.562</td>
<td style="text-align: center;">2.030</td>
</tr>
<tr>
<td style="text-align: center;">128,300</td>
<td style="text-align: center;">28,800</td>
<td style="text-align: center;">51.816</td>
<td style="text-align: center;">2.040</td>
</tr>
<tr>
<td style="text-align: center;">149,700</td>
<td style="text-align: center;">33,650</td>
<td style="text-align: center;">52.832</td>
<td style="text-align: center;">2.080</td>
</tr>
<tr>
<td style="text-align: center;">159,000</td>
<td style="text-align: center;">35,750</td>
<td style="text-align: center;">53.848</td>
<td style="text-align: center;">2.120</td>
</tr>
<tr>
<td style="text-align: center;">160,400</td>
<td style="text-align: center;">36,000</td>
<td style="text-align: center;">54.356</td>
<td style="text-align: center;">2.140</td>
</tr>
<tr>
<td style="text-align: center;">159,500</td>
<td style="text-align: center;">35,850</td>
<td style="text-align: center;">54.864</td>
<td style="text-align: center;">2.160</td>
</tr>
<tr>
<td style="text-align: center;">151,500</td>
<td style="text-align: center;">34,050</td>
<td style="text-align: center;">55.880</td>
<td style="text-align: center;">2.200</td>
</tr>
<tr>
<td style="text-align: center;">124,700</td>
<td style="text-align: center;">28,000</td>
<td style="text-align: center;">56.642</td>
<td style="text-align: center;">2.230</td>
</tr>
<tr>
<td style="text-align: center;" colspan="4">Fracture</td>
</tr>
</tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>740</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>70</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 795417  -->
  <question type="numerical">
    <name>
      <text>6.30 (c)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A cylindrical specimen of stainless steel having a diameter of 12.8 mm (0.505 in.) and a gauge length of 50.800 mm (2.000 in.) is pulled in tension.  Use the load-elongation characteristics shown in the table below to <strong>determine the tensile strength of this alloy. </strong>[Report your answer in units of MPa with 4 significant figures].</p>
<table border="0">
<tbody>
<tr>
<td style="text-align: center;" colspan="2">Load</td>
<td style="text-align: center;" colspan="2">Length</td>
</tr>
<tr>
<td style="text-align: center;">N</td>
<td style="text-align: center;">lbf</td>
<td style="text-align: center;">mm</td>
<td style="text-align: center;">in</td>
</tr>
<tr>
<td style="text-align: center;">0</td>
<td style="text-align: center;">0</td>
<td style="text-align: center;">50.800</td>
<td style="text-align: center;">2.000</td>
</tr>
<tr>
<td style="text-align: center;">12,700</td>
<td style="text-align: center;">2,850</td>
<td style="text-align: center;">50.825</td>
<td style="text-align: center;">2.001</td>
</tr>
<tr>
<td style="text-align: center;">25,400</td>
<td style="text-align: center;">5,710</td>
<td style="text-align: center;">50..851</td>
<td style="text-align: center;">2.002</td>
</tr>
<tr>
<td style="text-align: center;">38,100</td>
<td style="text-align: center;">8,560</td>
<td style="text-align: center;">50.876</td>
<td style="text-align: center;">2.003</td>
</tr>
<tr>
<td style="text-align: center;">50,800</td>
<td style="text-align: center;">11,400</td>
<td style="text-align: center;">50.902</td>
<td style="text-align: center;">2.004</td>
</tr>
<tr>
<td style="text-align: center;">76,200</td>
<td style="text-align: center;">17,100</td>
<td style="text-align: center;">50.952</td>
<td style="text-align: center;">2.006</td>
</tr>
<tr>
<td style="text-align: center;">89,100</td>
<td style="text-align: center;">20,000</td>
<td style="text-align: center;">51.003</td>
<td style="text-align: center;">2.008</td>
</tr>
<tr>
<td style="text-align: center;">92,700</td>
<td style="text-align: center;">20,800</td>
<td style="text-align: center;">51.054</td>
<td style="text-align: center;">2.010</td>
</tr>
<tr>
<td style="text-align: center;">102,500</td>
<td style="text-align: center;">23,000</td>
<td style="text-align: center;">51.181</td>
<td style="text-align: center;">2.015</td>
</tr>
<tr>
<td style="text-align: center;">107,800</td>
<td style="text-align: center;">24,200</td>
<td style="text-align: center;">51.308</td>
<td style="text-align: center;">2.020</td>
</tr>
<tr>
<td style="text-align: center;">119,400</td>
<td style="text-align: center;">26,800</td>
<td style="text-align: center;">51.562</td>
<td style="text-align: center;">2.030</td>
</tr>
<tr>
<td style="text-align: center;">128,300</td>
<td style="text-align: center;">28,800</td>
<td style="text-align: center;">51.816</td>
<td style="text-align: center;">2.040</td>
</tr>
<tr>
<td style="text-align: center;">149,700</td>
<td style="text-align: center;">33,650</td>
<td style="text-align: center;">52.832</td>
<td style="text-align: center;">2.080</td>
</tr>
<tr>
<td style="text-align: center;">159,000</td>
<td style="text-align: center;">35,750</td>
<td style="text-align: center;">53.848</td>
<td style="text-align: center;">2.120</td>
</tr>
<tr>
<td style="text-align: center;">160,400</td>
<td style="text-align: center;">36,000</td>
<td style="text-align: center;">54.356</td>
<td style="text-align: center;">2.140</td>
</tr>
<tr>
<td style="text-align: center;">159,500</td>
<td style="text-align: center;">35,850</td>
<td style="text-align: center;">54.864</td>
<td style="text-align: center;">2.160</td>
</tr>
<tr>
<td style="text-align: center;">151,500</td>
<td style="text-align: center;">34,050</td>
<td style="text-align: center;">55.880</td>
<td style="text-align: center;">2.200</td>
</tr>
<tr>
<td style="text-align: center;">124,700</td>
<td style="text-align: center;">28,000</td>
<td style="text-align: center;">56.642</td>
<td style="text-align: center;">2.230</td>
</tr>
<tr>
<td style="text-align: center;" colspan="4">Fracture</td>
</tr>
</tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>1250</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>100</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 795420  -->
  <question type="numerical">
    <name>
      <text>6.30 (d)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A cylindrical specimen of stainless steel having a diameter of 12.8 mm (0.505 in.) and a gauge length of 50.800 mm (2.000 in.) is pulled in tension.  Use the load-elongation characteristics shown in the table below to <strong>determine the percent elongation (%EL) of this alloy. </strong>[Report your answer in units of % with 3 significant figures].</p>
<table border="0">
<tbody>
<tr>
<td style="text-align: center;" colspan="2">Load</td>
<td style="text-align: center;" colspan="2">Length</td>
</tr>
<tr>
<td style="text-align: center;">N</td>
<td style="text-align: center;">lbf</td>
<td style="text-align: center;">mm</td>
<td style="text-align: center;">in</td>
</tr>
<tr>
<td style="text-align: center;">0</td>
<td style="text-align: center;">0</td>
<td style="text-align: center;">50.800</td>
<td style="text-align: center;">2.000</td>
</tr>
<tr>
<td style="text-align: center;">12,700</td>
<td style="text-align: center;">2,850</td>
<td style="text-align: center;">50.825</td>
<td style="text-align: center;">2.001</td>
</tr>
<tr>
<td style="text-align: center;">25,400</td>
<td style="text-align: center;">5,710</td>
<td style="text-align: center;">50..851</td>
<td style="text-align: center;">2.002</td>
</tr>
<tr>
<td style="text-align: center;">38,100</td>
<td style="text-align: center;">8,560</td>
<td style="text-align: center;">50.876</td>
<td style="text-align: center;">2.003</td>
</tr>
<tr>
<td style="text-align: center;">50,800</td>
<td style="text-align: center;">11,400</td>
<td style="text-align: center;">50.902</td>
<td style="text-align: center;">2.004</td>
</tr>
<tr>
<td style="text-align: center;">76,200</td>
<td style="text-align: center;">17,100</td>
<td style="text-align: center;">50.952</td>
<td style="text-align: center;">2.006</td>
</tr>
<tr>
<td style="text-align: center;">89,100</td>
<td style="text-align: center;">20,000</td>
<td style="text-align: center;">51.003</td>
<td style="text-align: center;">2.008</td>
</tr>
<tr>
<td style="text-align: center;">92,700</td>
<td style="text-align: center;">20,800</td>
<td style="text-align: center;">51.054</td>
<td style="text-align: center;">2.010</td>
</tr>
<tr>
<td style="text-align: center;">102,500</td>
<td style="text-align: center;">23,000</td>
<td style="text-align: center;">51.181</td>
<td style="text-align: center;">2.015</td>
</tr>
<tr>
<td style="text-align: center;">107,800</td>
<td style="text-align: center;">24,200</td>
<td style="text-align: center;">51.308</td>
<td style="text-align: center;">2.020</td>
</tr>
<tr>
<td style="text-align: center;">119,400</td>
<td style="text-align: center;">26,800</td>
<td style="text-align: center;">51.562</td>
<td style="text-align: center;">2.030</td>
</tr>
<tr>
<td style="text-align: center;">128,300</td>
<td style="text-align: center;">28,800</td>
<td style="text-align: center;">51.816</td>
<td style="text-align: center;">2.040</td>
</tr>
<tr>
<td style="text-align: center;">149,700</td>
<td style="text-align: center;">33,650</td>
<td style="text-align: center;">52.832</td>
<td style="text-align: center;">2.080</td>
</tr>
<tr>
<td style="text-align: center;">159,000</td>
<td style="text-align: center;">35,750</td>
<td style="text-align: center;">53.848</td>
<td style="text-align: center;">2.120</td>
</tr>
<tr>
<td style="text-align: center;">160,400</td>
<td style="text-align: center;">36,000</td>
<td style="text-align: center;">54.356</td>
<td style="text-align: center;">2.140</td>
</tr>
<tr>
<td style="text-align: center;">159,500</td>
<td style="text-align: center;">35,850</td>
<td style="text-align: center;">54.864</td>
<td style="text-align: center;">2.160</td>
</tr>
<tr>
<td style="text-align: center;">151,500</td>
<td style="text-align: center;">34,050</td>
<td style="text-align: center;">55.880</td>
<td style="text-align: center;">2.200</td>
</tr>
<tr>
<td style="text-align: center;">124,700</td>
<td style="text-align: center;">28,000</td>
<td style="text-align: center;">56.642</td>
<td style="text-align: center;">2.230</td>
</tr>
<tr>
<td style="text-align: center;" colspan="4">Fracture</td>
</tr>
</tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>11.1</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>1</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 795423  -->
  <question type="numerical">
    <name>
      <text>6.30 (e)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A cylindrical specimen of stainless steel having a diameter of 12.8 mm (0.505 in.) and a gauge length of 50.800 mm (2.000 in.) is pulled in tension.  Use the load-elongation characteristics shown in the table below to <strong>determine the Modulus of Resilience of this alloy. </strong>[Report your answer in units of MJ/m<sup>3</sup> with 3 significant figures].</p>
<table border="0">
<tbody>
<tr>
<td style="text-align: center;" colspan="2">Load</td>
<td style="text-align: center;" colspan="2">Length</td>
</tr>
<tr>
<td style="text-align: center;">N</td>
<td style="text-align: center;">lbf</td>
<td style="text-align: center;">mm</td>
<td style="text-align: center;">in</td>
</tr>
<tr>
<td style="text-align: center;">0</td>
<td style="text-align: center;">0</td>
<td style="text-align: center;">50.800</td>
<td style="text-align: center;">2.000</td>
</tr>
<tr>
<td style="text-align: center;">12,700</td>
<td style="text-align: center;">2,850</td>
<td style="text-align: center;">50.825</td>
<td style="text-align: center;">2.001</td>
</tr>
<tr>
<td style="text-align: center;">25,400</td>
<td style="text-align: center;">5,710</td>
<td style="text-align: center;">50..851</td>
<td style="text-align: center;">2.002</td>
</tr>
<tr>
<td style="text-align: center;">38,100</td>
<td style="text-align: center;">8,560</td>
<td style="text-align: center;">50.876</td>
<td style="text-align: center;">2.003</td>
</tr>
<tr>
<td style="text-align: center;">50,800</td>
<td style="text-align: center;">11,400</td>
<td style="text-align: center;">50.902</td>
<td style="text-align: center;">2.004</td>
</tr>
<tr>
<td style="text-align: center;">76,200</td>
<td style="text-align: center;">17,100</td>
<td style="text-align: center;">50.952</td>
<td style="text-align: center;">2.006</td>
</tr>
<tr>
<td style="text-align: center;">89,100</td>
<td style="text-align: center;">20,000</td>
<td style="text-align: center;">51.003</td>
<td style="text-align: center;">2.008</td>
</tr>
<tr>
<td style="text-align: center;">92,700</td>
<td style="text-align: center;">20,800</td>
<td style="text-align: center;">51.054</td>
<td style="text-align: center;">2.010</td>
</tr>
<tr>
<td style="text-align: center;">102,500</td>
<td style="text-align: center;">23,000</td>
<td style="text-align: center;">51.181</td>
<td style="text-align: center;">2.015</td>
</tr>
<tr>
<td style="text-align: center;">107,800</td>
<td style="text-align: center;">24,200</td>
<td style="text-align: center;">51.308</td>
<td style="text-align: center;">2.020</td>
</tr>
<tr>
<td style="text-align: center;">119,400</td>
<td style="text-align: center;">26,800</td>
<td style="text-align: center;">51.562</td>
<td style="text-align: center;">2.030</td>
</tr>
<tr>
<td style="text-align: center;">128,300</td>
<td style="text-align: center;">28,800</td>
<td style="text-align: center;">51.816</td>
<td style="text-align: center;">2.040</td>
</tr>
<tr>
<td style="text-align: center;">149,700</td>
<td style="text-align: center;">33,650</td>
<td style="text-align: center;">52.832</td>
<td style="text-align: center;">2.080</td>
</tr>
<tr>
<td style="text-align: center;">159,000</td>
<td style="text-align: center;">35,750</td>
<td style="text-align: center;">53.848</td>
<td style="text-align: center;">2.120</td>
</tr>
<tr>
<td style="text-align: center;">160,400</td>
<td style="text-align: center;">36,000</td>
<td style="text-align: center;">54.356</td>
<td style="text-align: center;">2.140</td>
</tr>
<tr>
<td style="text-align: center;">159,500</td>
<td style="text-align: center;">35,850</td>
<td style="text-align: center;">54.864</td>
<td style="text-align: center;">2.160</td>
</tr>
<tr>
<td style="text-align: center;">151,500</td>
<td style="text-align: center;">34,050</td>
<td style="text-align: center;">55.880</td>
<td style="text-align: center;">2.200</td>
</tr>
<tr>
<td style="text-align: center;">124,700</td>
<td style="text-align: center;">28,000</td>
<td style="text-align: center;">56.642</td>
<td style="text-align: center;">2.230</td>
</tr>
<tr>
<td style="text-align: center;" colspan="4">Fracture</td>
</tr>
</tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>141</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>14</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 795426  -->
  <question type="numerical">
    <name>
      <text>6.51 (a)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Taking the logarithm of both sides of Equation 6.19 yields:</p>
<p></p>
<p>log σ<sub>T</sub> = log K + n log ε<sub>T</sub></p>
<p></p>
<p>Thus, a plot of log σ<sub><span>T  </span></sub><span>vs. </span>log ε<sub><span>T  </span></sub><span>in the plastic region to the point of necking should yield a straight line having a slope of n and an intercept of log K.</span><span><br /></span></p>
<p><span></span></p>
<p><span>Using the data in the table below, determine the value of n [report your answer to 3 significant figures].</span></p>
<p><span></span></p>
<table border="0">
<tbody>
<tr>
<td colspan="2">Load</td>
<td colspan="2">Length</td>
</tr>
<tr>
<td>N</td>
<td>lbf</td>
<td>mm</td>
<td>in</td>
</tr>
<tr>
<td>0</td>
<td>0</td>
<td>50.800</td>
<td>2.000</td>
</tr>
<tr>
<td>12,700</td>
<td>2,850</td>
<td>50.825</td>
<td>2.001</td>
</tr>
<tr>
<td>25,400</td>
<td>5,710</td>
<td>50..851</td>
<td>2.002</td>
</tr>
<tr>
<td>38,100</td>
<td>8,560</td>
<td>50.876</td>
<td>2.003</td>
</tr>
<tr>
<td>50,800</td>
<td>11,400</td>
<td>50.902</td>
<td>2.004</td>
</tr>
<tr>
<td>76,200</td>
<td>17,100</td>
<td>50.952</td>
<td>2.006</td>
</tr>
<tr>
<td>89,100</td>
<td>20,000</td>
<td>51.003</td>
<td>2.008</td>
</tr>
<tr>
<td>92,700</td>
<td>20,800</td>
<td>51.054</td>
<td>2.010</td>
</tr>
<tr>
<td>102,500</td>
<td>23,000</td>
<td>51.181</td>
<td>2.015</td>
</tr>
<tr>
<td>107,800</td>
<td>24,200</td>
<td>51.308</td>
<td>2.020</td>
</tr>
<tr>
<td>119,400</td>
<td>26,800</td>
<td>51.562</td>
<td>2.030</td>
</tr>
<tr>
<td>128,300</td>
<td>28,800</td>
<td>51.816</td>
<td>2.040</td>
</tr>
<tr>
<td>149,700</td>
<td>33,650</td>
<td>52.832</td>
<td>2.080</td>
</tr>
<tr>
<td>159,000</td>
<td>35,750</td>
<td>53.848</td>
<td>2.120</td>
</tr>
<tr>
<td>160,400</td>
<td>36,000</td>
<td>54.356</td>
<td>2.140</td>
</tr>
<tr>
<td>159,500</td>
<td>35,850</td>
<td>54.864</td>
<td>2.160</td>
</tr>
<tr>
<td>151,500</td>
<td>34,050</td>
<td>55.880</td>
<td>2.200</td>
</tr>
<tr>
<td>124,700</td>
<td>28,000</td>
<td>56.642</td>
<td>2.230</td>
</tr>
<tr>
<td colspan="4">Fracture<br /><br /></td>
</tr>
</tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>0.247</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0.025</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 795429  -->
  <question type="numerical">
    <name>
      <text>6.51 (b)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Taking the logarithm of both sides of Equation 6.19 yields:</p>
<p></p>
<p>log σ<sub>T</sub> = log K + n log ε<sub>T</sub></p>
<p></p>
<p>Thus, a plot of log σ<sub><span>T  </span></sub><span>vs. </span>log ε<sub><span>T  </span></sub><span>in the plastic region to the point of necking should yield a straight line having a slope of n and an intercept of log K.</span><span><br /></span></p>
<p></p>
<p><span>Using the data in the table below, determine the value of K [report your answer with units of MPa to 3 significant figures].</span></p>
<p></p>
<table border="0">
<tbody>
<tr>
<td colspan="2">Load</td>
<td colspan="2">Length</td>
</tr>
<tr>
<td>N</td>
<td>lbf</td>
<td>mm</td>
<td>in</td>
</tr>
<tr>
<td>0</td>
<td>0</td>
<td>50.800</td>
<td>2.000</td>
</tr>
<tr>
<td>12,700</td>
<td>2,850</td>
<td>50.825</td>
<td>2.001</td>
</tr>
<tr>
<td>25,400</td>
<td>5,710</td>
<td>50..851</td>
<td>2.002</td>
</tr>
<tr>
<td>38,100</td>
<td>8,560</td>
<td>50.876</td>
<td>2.003</td>
</tr>
<tr>
<td>50,800</td>
<td>11,400</td>
<td>50.902</td>
<td>2.004</td>
</tr>
<tr>
<td>76,200</td>
<td>17,100</td>
<td>50.952</td>
<td>2.006</td>
</tr>
<tr>
<td>89,100</td>
<td>20,000</td>
<td>51.003</td>
<td>2.008</td>
</tr>
<tr>
<td>92,700</td>
<td>20,800</td>
<td>51.054</td>
<td>2.010</td>
</tr>
<tr>
<td>102,500</td>
<td>23,000</td>
<td>51.181</td>
<td>2.015</td>
</tr>
<tr>
<td>107,800</td>
<td>24,200</td>
<td>51.308</td>
<td>2.020</td>
</tr>
<tr>
<td>119,400</td>
<td>26,800</td>
<td>51.562</td>
<td>2.030</td>
</tr>
<tr>
<td>128,300</td>
<td>28,800</td>
<td>51.816</td>
<td>2.040</td>
</tr>
<tr>
<td>149,700</td>
<td>33,650</td>
<td>52.832</td>
<td>2.080</td>
</tr>
<tr>
<td>159,000</td>
<td>35,750</td>
<td>53.848</td>
<td>2.120</td>
</tr>
<tr>
<td>160,400</td>
<td>36,000</td>
<td>54.356</td>
<td>2.140</td>
</tr>
<tr>
<td>159,500</td>
<td>35,850</td>
<td>54.864</td>
<td>2.160</td>
</tr>
<tr>
<td>151,500</td>
<td>34,050</td>
<td>55.880</td>
<td>2.200</td>
</tr>
<tr>
<td>124,700</td>
<td>28,000</td>
<td>56.642</td>
<td>2.230</td>
</tr>
<tr>
<td colspan="4">Fracture<br /><br /></td>
</tr>
</tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>2640</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>260</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 775521  -->
  <question type="numerical">
    <name>
      <text>Plastic Properties 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The stress-strain curve for an alloy steel is shown below.&nbsp; What is the tensile strength of the steel.</p>
<p><img src="@@PLUGINFILE@@/1.jpg" width="500" height="356" alt="Stress Strain Curve" title="Stress Strain Curve"></p>]]></text>
<file name="1.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>1950</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>100</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 775518  -->
  <question type="numerical">
    <name>
      <text>Plastic Properties 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The stress-strain curve for an alloy steel is shown below.  What is the yield strength as defined by the 0.2% strain offset method.</p>
<p><img src="@@PLUGINFILE@@/1.jpg" width="500" height="356" alt="Stress Strain Curve" title="Stress Strain Curve" /></p>]]></text>
<file name="1.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>1550</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>150</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 42253382  -->
  <question type="truefalse">
    <name>
      <text>1.10.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Hardness is a mechanical property that is a measure of a material's resistance to <strong>elastic, surface deformation</strong>.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 42253392  -->
  <question type="truefalse">
    <name>
      <text>1.10.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>For each Rockwell Hardness test to be valid, the value for the hardness must fall within the range of 20 to 100.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 42253397  -->
  <question type="truefalse">
    <name>
      <text>1.10.4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Each Rockwell Hardness test uses the same shape of indenter.  Instead, the forces such as the major load and minor load are varied from one scale to the next.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783630  -->
  <question type="truefalse">
    <name>
      <text>2.1.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="@@PLUGINFILE@@/1.jpg" width="350" height="249" alt="Atomic Structure" title="Atomic Structure" /></p>
<p>The above atomic structure is representative of that of a <strong>crystalline</strong> structure.</p>]]></text>
<file name="1.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783636  -->
  <question type="truefalse">
    <name>
      <text>2.1.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Most metals are typically classified as <strong>polycrystalline</strong>, meaning that the are comprised of many crystalline grains. <strong><br /></strong></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783633  -->
  <question type="truefalse">
    <name>
      <text>2.1.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="@@PLUGINFILE@@/2.jpg" width="350" height="270" alt="Atomic Structure" title="Atomic Structure" /></p>
<p>The above atomic structure is representative of that of a <strong>crystalline</strong> structure.</p>]]></text>
<file name="1.jpg" path="/" encoding="base64">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</file>
<file name="2.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783639  -->
  <question type="truefalse">
    <name>
      <text>2.1.4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The classification of the structure of a material (e.g. cystalline vs. amorpohous) refers to the structure of the material at the <strong>atomic level</strong>.<strong><br /></strong></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795447  -->
  <question type="truefalse">
    <name>
      <text>2.10.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A <strong>slip system</strong> is defined as the combination of a <strong>closed-pack plane</strong> and a <strong>closed-pack direction.</strong></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795450  -->
  <question type="truefalse">
    <name>
      <text>2.10.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A <strong>slip plane</strong> in a crystal structure is identified as the plane upon which the atoms are <strong>least densely packed</strong>.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795519  -->
  <question type="truefalse">
    <name>
      <text>2.14.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>In general, the more <strong>slip systems</strong> that a crystal structure has, the more <strong>ductile</strong> the material will be.<strong><br /></strong></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783648  -->
  <question type="truefalse">
    <name>
      <text>2.2.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>If each BB in the figure below represents an atom of a given material, the missing BBs are representative of <strong>vacancy defects</strong>.</p>
<p><img src="@@PLUGINFILE@@/4.jpg" width="350" height="239" alt="BB Board" title="BB Board" /></p>]]></text>
<file name="4.jpg" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783657  -->
  <question type="truefalse">
    <name>
      <text>2.2.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>It is rare for a crystalline solid, like a metal, to have a <strong>vacacny</strong>.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783663  -->
  <question type="truefalse">
    <name>
      <text>2.2.4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Crystalline defects such as dislocations or grain boundaries typically have a minimal effect on a material's yield strength, instead only significantly affecting the elastic modulus.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783669  -->
  <question type="truefalse">
    <name>
      <text>2.3.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>All strengthening mechanisms work in the same general manner--they act to impede the motion of dislocations within the material.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783672  -->
  <question type="truefalse">
    <name>
      <text>2.3.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>When a material undergoes <strong>strain hardening</strong>, its strength &amp; ductility will both <strong>increase</strong>.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783675  -->
  <question type="truefalse">
    <name>
      <text>2.3.4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>As a material is <strong>strain hardened</strong>, the density of dislocations is <strong>increased</strong>.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783678  -->
  <question type="truefalse">
    <name>
      <text>2.5.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The Hall-Petch Equation relates a material's yield strength to its average grain size.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783681  -->
  <question type="truefalse">
    <name>
      <text>2.5.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Materials with large grains tend to be harder and stronger than materials with smaller grains.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 2 - Structure of Materials/MRE Questions/2.6 Solid Solution Strengthening</text>

    </category>
  </question>

<!-- question: 783687  -->
  <question type="truefalse">
    <name>
      <text>2.6.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>In general, alloys are <strong>stronger</strong> than pure metals.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783690  -->
  <question type="truefalse">
    <name>
      <text>2.6.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Atomic structures that are "pure", meaning that all atoms within the structure are comprised of the same element, are generally stronger than structures that are "impure".</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 783693  -->
  <question type="truefalse">
    <name>
      <text>2.6.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Solid solution strengthening tends to increase the strength, ductility, and hardness of a given alloy.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795381  -->
  <question type="truefalse">
    <name>
      <text>2.7.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>All <strong>alloys</strong> of metals (e.g. containing more than 1 element) are capable of being precipitation hardened.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795384  -->
  <question type="truefalse">
    <name>
      <text>2.7.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The driving mechanism behind precipitation hardening is that 2nd phase particles impede the motion of dislocations, making a material stronger.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795387  -->
  <question type="truefalse">
    <name>
      <text>2.7.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Precipitation hardening involves <strong>melting</strong> a metal such that it is in liquid form, and then rapidly cooling it to form a solid.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795393  -->
  <question type="truefalse">
    <name>
      <text>2.7.5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>During a precipitation hardening procedure, the purpose of quenching the alloy is to rapidly cool the alloy, locking in the microstructure that existed at the elevated temperature.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795396  -->
  <question type="truefalse">
    <name>
      <text>2.7.6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>If an alloy is precipitation hardened through <strong>natural aging</strong>, this implies that the precipitation heat treatment phase of the procedure is conducted at room temperature.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795399  -->
  <question type="truefalse">
    <name>
      <text>2.7.7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>When precipitation hardened through <strong>natural aging</strong>, it is possible for a material to experience overaging--a phenomenon where the precipitation heat treatment phase lasts too long, causing the strength of the material to begin to decrease.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795408  -->
  <question type="truefalse">
    <name>
      <text>2.8.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><strong>Recovery</strong> and <strong>recrystallization</strong> are necessary steps for grain growth to occur in polycrystalline materials.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795411  -->
  <question type="truefalse">
    <name>
      <text>2.8.4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The <strong>annealing</strong> process reverses the effects of cold working and other strengthening mechanisms, reducing the <strong>strength </strong>and <strong>hardness</strong> while increasing the <strong>ductility</strong> of the metal.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 795444  -->
  <question type="truefalse">
    <name>
      <text>2.9.5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The <strong>atomic packing factor (APF)</strong> is defined as the fraction of the volume in the unit cell that is occupied by the atoms.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 807120  -->
  <question type="truefalse">
    <name>
      <text>3.1.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A <strong>vacancy diffusion</strong> will require more energy to occur than an <strong>interstitial diffusion</strong>.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 807129  -->
  <question type="truefalse">
    <name>
      <text>3.2.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A material's diffusion coefficient, D, is  measure of how <strong>quickly</strong> atoms diffuse through a material.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 807132  -->
  <question type="truefalse">
    <name>
      <text>3.2.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A material's diffusion coefficient, D, is <strong>constant</strong> with respect to temperature.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 3 - Phase Diagrams/MRE Questions/3.3 Fick's 1st Law of Atomic Diffusion</text>

    </category>
  </question>

<!-- question: 807126  -->
  <question type="truefalse">
    <name>
      <text>3.3.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Although a single atom is equally likely to diffuse in any direction, there is a net drift or diffusion of atoms from high to low concentration regions.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 808929  -->
  <question type="truefalse">
    <name>
      <text>3.3.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Fick's First Law describes <strong>steady-state</strong> diffusion.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 808932  -->
  <question type="truefalse">
    <name>
      <text>3.3.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>In general, Fick's First Law states that in the presence of a concentration gradient of a given element, the rate at which diffusion occurs is proportional to the <strong>product</strong> of the diffusion coefficient, D, and the concentration gradient, dc/dx.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/top/Default for ME328 Sandbox/Module 3 - Phase Diagrams/MRE Questions/3.4 Fick's 2nd Law of Atomic Diffusion</text>

    </category>
  </question>

<!-- question: 808935  -->
  <question type="truefalse">
    <name>
      <text>3.4.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Fick's 2nd Law of Diffusion describes <strong>steady-state</strong> diffusion.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 808938  -->
  <question type="truefalse">
    <name>
      <text>3.4.2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Most practical situations where diffusion is encountered in engineering are <strong>steady-state</strong> in nature, meaning that the diffusion flux, J, is constant with respect to time.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 808941  -->
  <question type="truefalse">
    <name>
      <text>3.4.3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The carburization of steel (e.g. the increasing of the carbon content near the surface of a piece of steel inside of an elevated temperature environment) is an application of <strong>Fick's 2nd Law</strong>.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 808989  -->
  <question type="truefalse">
    <name>
      <text>3.5.4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>In general, alloys have a single melting temperature.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 808995  -->
  <question type="truefalse">
    <name>
      <text>3.6.1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>In a phase diagram, <strong>composition</strong> and <strong>weight fraction</strong> have the same meaning.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774717  -->
  <question type="truefalse">
    <name>
      <text>Elastic Properties 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<address>The&nbsp;<strong>elastic modulus (E)</strong> of a material is defined as the slope of the&nbsp;<strong>elastic region&nbsp;</strong>of the stress-strain curve.</address>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775467  -->
  <question type="truefalse">
    <name>
      <text>Elastic Properties 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>For a theoretical material with a Poisson's Ratio of -0.5, if a specimen of the material was pulled in tension, the cross-sectional area of the specimen would <strong>increase</strong>.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775500  -->
  <question type="truefalse">
    <name>
      <text>Elastic-Plastic Properties 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>When a metal is loaded beyond the yield strength and then unloaded, the <strong>yield strength</strong> of the metal <strong>increases</strong>.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775503  -->
  <question type="truefalse">
    <name>
      <text>Elastic-Plastic Properties 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The <strong>Modulus of Resilience</strong> <strong>(U<sub>R</sub>) </strong>is the ability of a material to absorb energy without yielding.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775506  -->
  <question type="truefalse">
    <name>
      <text>Elastic-Plastic Properties 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The <strong>Modulus of Toughness</strong> <strong>(U<sub>T</sub>) </strong>is the ability of a material to absorb energy without yielding.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775509  -->
  <question type="truefalse">
    <name>
      <text>Elastic-Plastic Properties 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>For a very <strong>brittle</strong> material, the Modulus of Resilience and the Modulus of Toughness will be very close to the same value.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775512  -->
  <question type="truefalse">
    <name>
      <text>Elastic-Plastic Properties 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>For a very <strong>ductile</strong> material, the Modulus of Resilience and the Modulus of Toughness will be very close to the same value.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775542  -->
  <question type="truefalse">
    <name>
      <text><![CDATA[Equivalent Equations for True Stress & Strain 1]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>For a specimen in tension, the true stress will <strong>always</strong> be greater than or equal to the engineering stress.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775470  -->
  <question type="truefalse">
    <name>
      <text>Plastic Properties 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The <strong>yield strength</strong> of a material is often found using the <strong>0.2% Strain Offset Method</strong>.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775473  -->
  <question type="truefalse">
    <name>
      <text>Plastic Properties 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The <strong>yield strength</strong> is defined as the stress at which a material transitions from linear to non-linear behavior.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775476  -->
  <question type="truefalse">
    <name>
      <text>Plastic Properties 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The <strong>tensile strength </strong>of a material is defined as the <strong>maximum engineering stress</strong> supported by a specimen of the material.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775479  -->
  <question type="truefalse">
    <name>
      <text>Plastic Properties 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The phenomenon of necking--the rapid reduction of the cross-sectional area of a specimen--occurs prior to reaching the <strong>tensile strength </strong>of the material.<strong><br /></strong></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775482  -->
  <question type="truefalse">
    <name>
      <text>Plastic Properties 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><strong>Ductility</strong> is a measure of the amount of <strong>total deformation</strong> that a material withstands at fracture.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775488  -->
  <question type="truefalse">
    <name>
      <text>Plastic Properties 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The ductillity of a material is often quantified using the <strong>percent elongation (%EL).</strong></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775491  -->
  <question type="truefalse">
    <name>
      <text>Plastic Properties 8</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>In general, <strong>strength</strong> and <strong>ductility</strong> are directly correlated, meaning that as we increase the strength of a material we tend to increase its ductility as well.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 778496  -->
  <question type="truefalse">
    <name>
      <text>Strain Hardening Exponent 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>If a material has a strain hardening exponent of 0, this means that the metal will not experience strain hardening.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774702  -->
  <question type="truefalse">
    <name>
      <text><![CDATA[Stress-Strain Curves & Behavior]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>During <b>elastic</b> deformation, the bonds between the atoms <strong>stretch</strong> and <strong>slip</strong>.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774705  -->
  <question type="truefalse">
    <name>
      <text><![CDATA[Stress-Strain Curves & Behavior 2]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>During <strong>plastic </strong>deformation, atomic bonds both <strong>stretch</strong> and <strong>slip / break</strong>.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774708  -->
  <question type="truefalse">
    <name>
      <text><![CDATA[Stress-Strain Curves & Behavior 3]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The <strong>elastic modulus</strong> of a material is a function of the <strong>stiffness of the bonds</strong> between atoms.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775515  -->
  <question type="truefalse">
    <name>
      <text>Tensile Testing Basics 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><strong>All</strong> materials exhibit perfectly linearly elastic behavior.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 774684  -->
  <question type="truefalse">
    <name>
      <text>Tension Testing 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>One of the primary reasons force vs. elongation data is converted to stress vs. strain is to isolate the effects of the material's geometry, such as the size of a particular specimen.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775545  -->
  <question type="truefalse">
    <name>
      <text><![CDATA[True Stress & Strain 3]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>At small values of strain (e.g. less than 1%), true stress and engineering stress are essentially equal to one another. </p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775548  -->
  <question type="truefalse">
    <name>
      <text><![CDATA[True Stress & Strain 4]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>At small values of strain (e.g. less than 1%), true strain and engineering strain are essentially equal to one another. </p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775551  -->
  <question type="truefalse">
    <name>
      <text><![CDATA[True Stress & Strain 5]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>In tension, true stress will always increase as strain is increased.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 775554  -->
  <question type="truefalse">
    <name>
      <text><![CDATA[True Stress & Strain 6]]></text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><strong>Engineering</strong> stress and strain are considered to be a more accurate representation of the mechanical properties than <strong>true</strong> stress and strain.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

</quiz>