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<?application progid="SMath Solver" version="1.3.0.9126"?>
<worksheet xmlns="http://smath.info/schemas/worksheet/1.0">
  <settings ppi="96">
    <identity>
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      <revision>14</revision>
    </identity>
    <metadata lang="eng">
      <author>Dakota</author>
    </metadata>
    <calculation>
      <precision>4</precision>
      <exponentialThreshold>5</exponentialThreshold>
      <trailingZeros>false</trailingZeros>
      <significantDigitsMode>false</significantDigitsMode>
      <mixedNumbers>false</mixedNumbers>
      <roundingMode>0</roundingMode>
      <approximateEqualAccuracy>3</approximateEqualAccuracy>
      <fractions>decimal</fractions>
    </calculation>
    <pageModel active="false" viewMode="2" printGrid="false" printAreas="true" simpleEqualsOnly="false" printBackgroundImages="true" hideElementsHighlightings="true">
      <paper id="1" orientation="Portrait" width="850" height="1100" />
      <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>
      <backgrounds />
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      <assembly name="MathRegion" version="1.73.9126.0" guid="02f1ab51-215b-466e-a74d-5d8b1cf85e8d" />
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  </settings>
  <regions type="content">
    <region left="0" top="9" width="70" height="24" color="#000000" fontSize="10">
      <math decimalPlaces="3" exponentialThreshold="8">
        <input>
          <e type="operand">Ko</e>
          <e type="operand">0.6</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
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</raw>
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    </region>
    <region left="0" top="27" width="80" height="50" color="#000000" fontSize="10">
      <math decimalPlaces="3" exponentialThreshold="8">
        <input>
          <e type="operand">γ</e>
          <e type="operand">21</e>
          <e type="operand" style="unit">kN</e>
          <e type="operand" style="unit">m</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="72" width="82" height="24" color="#000000" fontSize="10">
      <math decimalPlaces="3" exponentialThreshold="8">
        <input>
          <e type="operand">h</e>
          <e type="operand">140</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="99" width="195" height="50" color="#000000" fontSize="10">
      <math decimalPlaces="3" exponentialThreshold="8">
        <input>
          <e type="operand">W</e>
          <e type="operand">Ko</e>
          <e type="operand">γ</e>
          <e type="operator" args="2">*</e>
          <e type="operand">h</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</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>
        <contract>
          <e type="operand" style="unit">kN</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">/</e>
        </contract>
        <result action="numeric">
          <e type="operand">79.664</e>
        </result>
      </math>
    </region>
    <region left="0" top="153" width="179" height="52" color="#000000" fontSize="10">
      <math decimalPlaces="3" exponentialThreshold="8">
        <input>
          <e type="operand">x</e>
          <e type="function" args="1">M</e>
          <e type="operand">W</e>
          <e type="operand">x</e>
          <e type="operator" args="2">*</e>
          <e type="operand">3</e>
          <e type="operand">h</e>
          <e type="operand">2</e>
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