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      <revision>11</revision>
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      <margins left="39" right="39" top="49" bottom="49" />
      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
      <footer alignment="Center" color="#a9a9a9">&amp;[PAGENUM] / &amp;[COUNT]</footer>
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      <text lang="eng">
        <p>STRESS ANALYSIS</p>
      </text>
    </region>
    <region id="1" left="495" top="45" width="101" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>Page \[PAGENUM[0]]\ of \[COUNT[0]]\</p>
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    <region id="2" left="27" top="1026" width="299" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
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        <p underline="true">Section Areas of Top and Bottom Cap</p>
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      <text lang="eng">
        <p>Section Area near central rail and side rail are calculated below.
Conservativley assume the thickness of member 4 &amp; 5 are all reduced to 0.028".</p>
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</raw>
      </picture>
    </region>
    <region id="5" left="117" top="1836" width="388" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>Figure 3 - Section Areas of Top and Bottom Cap</p>
      </text>
    </region>
    <region id="6" left="117" top="1854" width="392" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>Refer to  AEROC 6.4.FS.3 Section 3.15.4 Page 21</p>
      </text>
    </region>
    <region id="7" left="45" top="1881" width="221" height="39" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">A.top_cap_crossection</e>
          <e type="operand">.293</e>
          <e type="operand" style="unit">in</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="8" left="45" top="1908" width="240" height="39" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">A.bottom_cap_crossection</e>
          <e type="operand">.335</e>
          <e type="operand" style="unit">in</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="9" left="36" top="1953" width="684" height="56" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>When downward load appied to the bulkhead, the top cap is subjected to compression
from moment reaction, the cross section area of the top cap is smaller than the 
bottom cap, hence the instability of the top cap is critical.</p>
      </text>
    </region>
    <region id="10" top="2007" color="#000000" bgColor="#ffffff">
      <area collapsed="false" />
      <region id="11" left="306" top="2034" width="109" height="171" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">A</e>
            <e type="operand">0.07000</e>
            <e type="operand">0.03000</e>
            <e type="operand">0.03000</e>
            <e type="operand">0.01600</e>
            <e type="operand">0.01600</e>
            <e type="operand">0.03500</e>
            <e type="operand">0.03500</e>
            <e type="operand">0.01600</e>
            <e type="operand">0.03200</e>
            <e type="operand">9</e>
            <e type="operand">1</e>
            <e type="function" args="11">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="12" left="450" top="2034" width="113" height="171" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">x</e>
            <e type="operand">0.6500</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.3000</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.3000</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.2500</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.2500</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.5000</e>
            <e type="operand">0.5000</e>
            <e type="operand">0.7500</e>
            <e type="operand">1.000</e>
            <e type="operand">9</e>
            <e type="operand">1</e>
            <e type="function" args="11">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="13" left="603" top="2034" width="101" height="171" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">I</e>
            <e type="operand">0</e>
            <e type="operand">0.0009</e>
            <e type="operand">0.0009</e>
            <e type="operand">0.0003</e>
            <e type="operand">0.0003</e>
            <e type="operand">0.0026</e>
            <e type="operand">0.0026</e>
            <e type="operand">0.0003</e>
            <e type="operand">0.0026</e>
            <e type="operand">9</e>
            <e type="operand">1</e>
            <e type="function" args="11">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="14" left="9" top="2070" width="167" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <text lang="eng">
          <p>define input column</p>
        </text>
      </region>
      <region id="15" left="0" top="2196" width="283" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <text lang="eng">
          <p>define sum initial values for sum</p>
        </text>
      </region>
      <region id="16" left="369" top="2205" width="54" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">SA</e>
            <e type="operand">0</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="17" left="450" top="2205" width="62" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">SAx</e>
            <e type="operand">0</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="18" left="531" top="2205" width="70" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">SAx2</e>
            <e type="operand">0</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="19" left="612" top="2205" width="54" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">SI</e>
            <e type="operand">0</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="20" left="351" top="2223" width="172" height="218" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">i</e>
            <e type="operand">1</e>
            <e type="operand">A</e>
            <e type="function" args="1">rows</e>
            <e type="function" args="2">range</e>
            <e type="operand">N</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">i</e>
            <e type="operator" args="2">:</e>
            <e type="operand">Ax</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">A</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">x</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
            <e type="operand">Ax2</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">Ax</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">x</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
            <e type="operand">SA</e>
            <e type="operand">SA</e>
            <e type="operand">A</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">+</e>
            <e type="operator" args="2">:</e>
            <e type="operand">SAx</e>
            <e type="operand">SAx</e>
            <e type="operand">Ax</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">+</e>
            <e type="operator" args="2">:</e>
            <e type="operand">SAx2</e>
            <e type="operand">SAx2</e>
            <e type="operand">Ax2</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">+</e>
            <e type="operator" args="2">:</e>
            <e type="operand">SI</e>
            <e type="operand">SI</e>
            <e type="operand">I</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">+</e>
            <e type="operator" args="2">:</e>
            <e type="operand">7</e>
            <e type="operand">1</e>
            <e type="function" args="9">line</e>
            <e type="function" args="3">for</e>
          </input>
        </math>
      </region>
      <region id="21" left="9" top="2250" width="199" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <text lang="eng">
          <p>define count column - N</p>
        </text>
      </region>
      <region id="22" left="18" top="2286" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <text lang="eng">
          <p>define column AX &amp; AX2</p>
        </text>
      </region>
      <region id="23" left="18" top="2349" width="94" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <text lang="eng">
          <p>define sum</p>
        </text>
      </region>
      <region id="24" left="342" top="2466" width="131" height="171" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">Ax</e>
          </input>
          <result action="numeric">
            <e type="operand">0.0455</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.009</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.009</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.004</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.004</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.0175</e>
            <e type="operand">0.0175</e>
            <e type="operand">0.012</e>
            <e type="operand">0.032</e>
            <e type="operand">9</e>
            <e type="operand">1</e>
            <e type="function" args="11">mat</e>
          </result>
        </math>
      </region>
      <region id="25" left="522" top="2466" width="127" height="171" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">Ax2</e>
          </input>
          <result action="numeric">
            <e type="operand">0.0296</e>
            <e type="operand">0.0027</e>
            <e type="operand">0.0027</e>
            <e type="operand">0.001</e>
            <e type="operand">0.001</e>
            <e type="operand">0.0088</e>
            <e type="operand">0.0088</e>
            <e type="operand">0.009</e>
            <e type="operand">0.032</e>
            <e type="operand">9</e>
            <e type="operand">1</e>
            <e type="function" args="11">mat</e>
          </result>
        </math>
      </region>
      <region id="26" left="0" top="2520" width="314" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <text lang="eng">
          <p>summary of calculated column AX &amp; AX2</p>
        </text>
      </region>
      <region id="27" left="63" top="2646" width="88" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">SA</e>
          </input>
          <result action="numeric">
            <e type="operand">0.28</e>
          </result>
        </math>
      </region>
      <region id="28" left="171" top="2646" width="112" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">SAx</e>
          </input>
          <result action="numeric">
            <e type="operand">0.0075</e>
          </result>
        </math>
      </region>
      <region id="29" left="315" top="2646" width="120" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">SAx2</e>
          </input>
          <result action="numeric">
            <e type="operand">0.0955</e>
          </result>
        </math>
      </region>
      <region id="30" left="432" top="2646" width="104" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">SI</e>
          </input>
          <result action="numeric">
            <e type="operand">0.0105</e>
          </result>
        </math>
      </region>
      <region id="31" left="117" top="2682" width="285" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">Table</e>
            <e type="operand">N</e>
            <e type="operand">A</e>
            <e type="operand">x</e>
            <e type="operand">Ax</e>
            <e type="operand">Ax2</e>
            <e type="operand">I</e>
            <e type="function" args="6">augment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="32" left="0" top="2709" width="141" height="33" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">Table</e>
            <e type="operand">10</e>
            <e type="operand">1</e>
            <e type="function" args="3">el</e>
            <e type="operand" style="string">Sum</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="33" left="234" top="2709" width="141" height="33" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">Table</e>
            <e type="operand">10</e>
            <e type="operand">3</e>
            <e type="function" args="3">el</e>
            <e type="operand" style="string">---</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="34" left="477" top="2709" width="135" height="33" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">Table</e>
            <e type="operand">10</e>
            <e type="operand">5</e>
            <e type="function" args="3">el</e>
            <e type="operand">SAx2</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="35" left="108" top="2736" width="119" height="33" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">Table</e>
            <e type="operand">10</e>
            <e type="operand">2</e>
            <e type="function" args="3">el</e>
            <e type="operand">SA</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="36" left="342" top="2736" width="127" height="33" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">Table</e>
            <e type="operand">10</e>
            <e type="operand">4</e>
            <e type="function" args="3">el</e>
            <e type="operand">SAx</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="37" left="603" top="2736" width="119" height="33" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">Table</e>
            <e type="operand">10</e>
            <e type="operand">6</e>
            <e type="function" args="3">el</e>
            <e type="operand">SI</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="38" left="117" top="2772" width="307" height="27" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">Header</e>
            <e type="operand" style="string">No</e>
            <e type="operand" style="string">A</e>
            <e type="operand" style="string">x</e>
            <e type="operand" style="string">Ax</e>
            <e type="operand" style="string">Ax^2</e>
            <e type="operand" style="string">I</e>
            <e type="operand">1</e>
            <e type="operand">6</e>
            <e type="function" args="8">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="39" top="2799" color="#000000" bgColor="#ffffff">
        <area terminator="true" />
      </region>
    </region>
    <region id="40" left="63" top="2826" width="443" height="264" color="#000000" bgColor="#ffffff" fontSize="10" showInputData="False">
      <table id="1" elementsOnDataSizeChange="10,10" focus="0,0;5,9" bgColor="White" borderSize="1,1" borderStyle="Dash,Solid" borderColor="Black,Black" frameBorderSize="2,2,2,2" frameBorderStyle="Solid,Solid,Solid,Solid" frameBorderColor="Black,Black,Black,Black" resizeFrame="5px #0080FF" resizeFrameInner="#000000 alpha:0" resizeFrameOuter="#0A0A0A alpha:130">
        <inputs>
          <e regions="columns">Header</e>
          <e regions="columns">Table</e>
          <e regions="columns">SI</e>
          <e regions="columns">SAx2</e>
          <e regions="columns">SAx</e>
          <e regions="columns">SA</e>
          <e regions="columns">A.bottom_cap_crossection</e>
          <e regions="columns">A.top_cap_crossection</e>
          <e regions="rows">Header</e>
          <e regions="rows">Table</e>
          <e regions="rows">Ax2</e>
          <e regions="rows">Ax</e>
          <e regions="rows">N</e>
          <e regions="rows">SI</e>
          <e regions="rows">SAx2</e>
          <e regions="rows">SAx</e>
          <e regions="rows">SA</e>
          <e regions="rows">I</e>
          <e regions="rows">x</e>
          <e regions="rows">A</e>
          <e regions="rows">A.bottom_cap_crossection</e>
          <e regions="rows">A.top_cap_crossection</e>
          <e regions="units">SI</e>
          <e regions="units">SAx2</e>
          <e regions="units">SAx</e>
          <e regions="units">SA</e>
          <e regions="units">A.bottom_cap_crossection</e>
          <e regions="units">A.top_cap_crossection</e>
        </inputs>
        <regions header="True" lstub="False" units="False,Top" rstub="False" footer="False" footnote="False" caption="False,Bottom">
          <body rows="10" cols="6" align="Center" pattern="Variable,Variable" borderSize="1,1" borderStyle="Dot,Dot" borderColor="Black,Black" padding="3,3" color="Black,Black" bgColor="White,White" style="Uniform" styleEffects="None" font="Courier New, 10pt" numbers="Default,4,15,True,0,True,6" highlighters="#0080FF,#FFFFFF,#E1E1E1,#000000" ellipsisFont="Courier New, 13.333333px" ellipsisSize="0">
            <tr>
              <td>1.0000</td>
              <td>0.0700</td>
              <td>-0.6500</td>
              <td>-0.0455</td>
              <td>0.0296</td>
              <td>0.0000</td>
            </tr>
            <tr>
              <td>2.0000</td>
              <td>0.0300</td>
              <td>-0.3000</td>
              <td>-0.0090</td>
              <td>0.0027</td>
              <td>0.0009</td>
            </tr>
            <tr>
              <td>3.0000</td>
              <td>0.0300</td>
              <td>-0.3000</td>
              <td>-0.0090</td>
              <td>0.0027</td>
              <td>0.0009</td>
            </tr>
            <tr>
              <td>4.0000</td>
              <td>0.0160</td>
              <td>-0.2500</td>
              <td>-0.0040</td>
              <td>0.0010</td>
              <td>0.0003</td>
            </tr>
            <tr>
              <td>5.0000</td>
              <td>0.0160</td>
              <td>-0.2500</td>
              <td>-0.0040</td>
              <td>0.0010</td>
              <td>0.0003</td>
            </tr>
            <tr>
              <td>6.0000</td>
              <td>0.0350</td>
              <td>0.5000</td>
              <td>0.0175</td>
              <td>0.0088</td>
              <td>0.0026</td>
            </tr>
            <tr>
              <td>7.0000</td>
              <td>0.0350</td>
              <td>0.5000</td>
              <td>0.0175</td>
              <td>0.0088</td>
              <td>0.0026</td>
            </tr>
            <tr>
              <td>8.0000</td>
              <td>0.0160</td>
              <td>0.7500</td>
              <td>0.0120</td>
              <td>0.0090</td>
              <td>0.0003</td>
            </tr>
            <tr>
              <td>9.0000</td>
              <td>0.0320</td>
              <td>1.0000</td>
              <td>0.0320</td>
              <td>0.0320</td>
              <td>0.0026</td>
            </tr>
            <tr>
              <td>Sum</td>
              <td>0.2800</td>
              <td>---</td>
              <td>0.0075</td>
              <td>0.0955</td>
              <td>0.0105</td>
            </tr>
          </body>
          <units input="" rows="1" cols="1" align="Center" pattern="Variable,Variable" borderSize="1,1" borderStyle="Dot,Dot" borderColor="Black,Black" padding="3,3" color="Black,Black" bgColor="White,White" style="Uniform" styleEffects="None" font="Courier New, 10pt" numbers="Default,2,15,False,0,True,6" highlighters="#0080FF,#FFFFFF,#E1E1E1,#000000" ellipsisFont="Courier New, 13.333333px" ellipsisSize="0">
            <tr>
              <td>#</td>
            </tr>
          </units>
          <header input="Header" rows="1" cols="6" align="Center" pattern="Variable,Variable" borderSize="1,1" borderStyle="Dot,Dot" borderColor="Black,Black" padding="3,3" color="Blue,Blue" bgColor="White,White" style="Uniform" styleEffects="None" font="Courier New, 9.75pt, style=Bold" numbers="Default,2,15,False,0,True,6" highlighters="#0080FF,#FFFFFF,#E1E1E1,#000000" ellipsisFont="Courier New, 13px, style=Bold" ellipsisSize="0">
            <tr>
              <td>No</td>
              <td>A</td>
              <td>x</td>
              <td>Ax</td>
              <td>Ax^2</td>
              <td>I</td>
            </tr>
          </header>
          <lstub input="" rows="1" cols="1" align="Center" pattern="Variable,Fixed" borderSize="1,1" borderStyle="Dot,Dot" borderColor="Black,Black" padding="3,3" color="Black,Black" bgColor="White,White" style="Uniform" styleEffects="None" font="Courier New, 10pt" numbers="Default,2,15,False,0,True,6" highlighters="#0080FF,#FFFFFF,#E1E1E1,#000000" ellipsisFont="Courier New, 13.333333px" ellipsisSize="0">
            <tr>
              <td>#</td>
            </tr>
          </lstub>
          <rstub input="" rows="1" cols="1" align="Center" pattern="Variable,Fixed" borderSize="1,1" borderStyle="Dot,Dot" borderColor="Black,Black" padding="3,3" color="Black,Black" bgColor="White,White" style="Uniform" styleEffects="None" font="Courier New, 10pt" numbers="Default,2,15,False,0,True,6" highlighters="#0080FF,#FFFFFF,#E1E1E1,#000000" ellipsisFont="Courier New, 13.333333px" ellipsisSize="0">
            <tr>
              <td>#</td>
            </tr>
          </rstub>
          <footer input="" rows="1" cols="1" align="Center" pattern="Fixed,Variable" borderSize="1,1" borderStyle="Dot,Dot" borderColor="Black,Black" padding="3,3" color="Black,Black" bgColor="White,White" style="Uniform" styleEffects="None" font="Courier New, 10pt" numbers="Default,2,15,False,0,True,6" highlighters="#0080FF,#FFFFFF,#E1E1E1,#000000" ellipsisFont="Courier New, 13.333333px" ellipsisSize="0">
            <tr>
              <td>#</td>
            </tr>
          </footer>
          <footnote align="Near" borderSize="1" borderStyle="Solid" borderColor="Black" padding="3,3" color="Black" bgColor="White" font="Courier New, 10px" text="NOTE" />
          <caption align="Near" borderSize="1" borderStyle="Solid" borderColor="Black" padding="3,3" color="Black" bgColor="White" font="Courier New, 13.3333321px" text="Table %T" />
        </regions>
        <input>
          <e type="operand">Table</e>
        </input>
      </table>
    </region>
  </regions>
  <regions type="header" start="0" count="1">
    <region id="0" left="3" top="21" width="118" height="24" color="#000000" bgColor="#ffffff" fontSize="10" showInputData="False">
      <math ignoreUnits="true">
        <input>
          <e type="operand">REO6</e>
          <e type="operand">53</e>
          <e type="operator" args="2">-</e>
          <e type="operand">V269</e>
          <e type="operator" args="2">-</e>
        </input>
      </math>
    </region>
    <region id="1" left="258" top="21" width="250" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>Moment of Inertia Calculation</p>
      </text>
    </region>
    <region id="2" left="714" top="21" width="61" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>PAGE 1</p>
      </text>
    </region>
  </regions>
  <regions type="header">
    <region id="0" left="3" top="15" width="118" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">REO6</e>
          <e type="operand">53</e>
          <e type="operator" args="2">-</e>
          <e type="operand">V269</e>
          <e type="operator" args="2">-</e>
        </input>
      </math>
    </region>
    <region id="1" left="684" top="18" width="49" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>PAGE </p>
      </text>
    </region>
  </regions>
</worksheet>