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          <p style="font-size: 14px;">Bar Grating Calcs</p>
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            <e type="operand" style="string">Pressure-locked</e>
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          <content>
            <p>Alloy           Yield Strength   Mod. of Elast.    Density</p>
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            <e type="operand" style="string">Steel</e>
            <e type="operand">18</e>
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            <e type="operand">490</e>
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            <e type="operand" style="string">Stainless Steel</e>
            <e type="operand">20</e>
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            <e type="operand">28000</e>
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            <e type="operand" style="string">Aluminum</e>
            <e type="operand">12</e>
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          <e type="operand">d.bb</e>
          <e type="operand">1</e>
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          <p style="color: #008040;">Depth of bearing bars</p>
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          <p style="color: #008040;">Thickness of bearing bars</p>
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          <li>"ASD"</li>
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          <p style="font-family: Courier New; font-size: 12px; color: #0000ff;">Design method =</p>
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          <e type="operand">s.bb</e>
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          <p style="color: #008040;">Spacing of bearing bars</p>
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          <e type="operand">s.cb</e>
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          <p style="color: #008040;">Spacing of cross bars or rivets</p>
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          <p style="color: #008040;">Span of panel</p>
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          <e type="operand">A.cb</e>
          <e type="operand">0.31</e>
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          <e type="operand">2</e>
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          <p style="color: #008040;">Area of cross bars</p>
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          <li>"Welded"</li>
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          <li>"Steel"</li>
          <li>"Stainless\0020\Steel"</li>
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</raw>
      </picture>
    </region>
    <region left="36" top="666" width="140" height="24" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">GratingType</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">W</e>
        </result>
      </math>
    </region>
    <region left="36" top="702" width="223" height="33" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">E</e>
          <e type="operand">GratingMatl</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">ksi</e>
        </contract>
        <result action="numeric">
          <e type="operand">29000</e>
        </result>
      </math>
    </region>
    <region left="36" top="738" width="205" height="33" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">F.y</e>
          <e type="operand">GratingMatl</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">ksi</e>
        </contract>
        <result action="numeric">
          <e type="operand">18</e>
        </result>
      </math>
    </region>
    <region left="36" top="774" width="235" height="33" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Matl</e>
          <e type="operand">GratingMatl</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Steel</e>
        </result>
      </math>
    </region>
    <region left="36" top="810" width="229" height="50" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">γ</e>
          <e type="operand">GratingMatl</e>
          <e type="operand">4</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">lbf</e>
          <e type="operand" style="unit">in</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">/</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.284</e>
        </result>
      </math>
    </region>
    <region left="18" top="891" width="111" height="26" color="#0000ff" fontSize="12">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-size: 12px; color: #0000ff;">Loading Input</p>
        </content>
      </text>
    </region>
    <region left="36" top="927" width="90" height="24" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">DL</e>
          <e type="operand">11</e>
          <e type="operand" style="unit">psf</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="162" top="927" width="98" height="24" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">LL</e>
          <e type="operand">100</e>
          <e type="operand" style="unit">psf</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="306" top="927" width="90" height="24" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">P</e>
          <e type="operand">300</e>
          <e type="operand" style="unit">lbf</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="468" top="927" width="238" height="23" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Design unif. &amp; conc. loading</p>
        </content>
      </text>
    </region>
    <region left="36" top="972" width="150" height="197" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">Method</e>
          <e type="operand" style="string">LRFD</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">f.DL</e>
          <e type="operand">1.2</e>
          <e type="operator" args="2">:</e>
          <e type="operand">f.LL</e>
          <e type="operand">1.6</e>
          <e type="operator" args="2">:</e>
          <e type="operand">φ.b</e>
          <e type="operand">0.9</e>
          <e type="operator" args="2">:</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">line</e>
          <e type="operand">f.DL</e>
          <e type="operand">1.0</e>
          <e type="operator" args="2">:</e>
          <e type="operand">f.LL</e>
          <e type="operand">1.0</e>
          <e type="operator" args="2">:</e>
          <e type="operand">φ.b</e>
          <e type="operand">1</e>
          <e type="operand">1.67</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">line</e>
          <e type="function" args="3">if</e>
        </input>
      </math>
    </region>
    <region left="207" top="990" width="222" height="53" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Load Factors &amp; Bending <br />Resistance Factor for LRFD<br />&amp; ASD Conversion</p>
        </content>
      </text>
    </region>
    <region left="36" top="1188" width="229" height="30" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">TL</e>
          <e type="operand">f.DL</e>
          <e type="operand">DL</e>
          <e type="operator" args="2">*</e>
          <e type="operand">f.LL</e>
          <e type="operand">LL</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">psf</e>
        </contract>
        <result action="numeric">
          <e type="operand">111</e>
        </result>
      </math>
    </region>
    <region left="27" top="1269" width="101" height="26" color="#0000ff" fontSize="12" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Arial; font-size: 12px; color: #0000ff;">Calculations</p>
        </content>
      </text>
    </region>
    <region left="27" top="1296" width="205" height="56" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">S.bb</e>
          <e type="operand">t.bb</e>
          <e type="operand">d.bb</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">6</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">in</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.021</e>
        </result>
      </math>
    </region>
    <region left="27" top="1350" width="197" height="56" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">I.bb</e>
          <e type="operand">t.bb</e>
          <e type="operand">d.bb</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">12</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">in</e>
          <e type="operand">4</e>
          <e type="operator" args="2">^</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.01</e>
        </result>
      </math>
    </region>
    <region left="27" top="1413" width="155" height="47" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">K.bb</e>
          <e type="operand">12</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">*</e>
          <e type="operand">s.bb</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">10.105</e>
        </result>
      </math>
    </region>
    <region left="207" top="1422" width="350" height="23" color="#008040" fontSize="10">
      <text lang="eng" width="350" fontFamily="Arial" fontSize="10">
        <content>
          <p style="color: #008040;">Number of bearing bars / foot of width for welded grating</p>
        </content>
      </text>
    </region>
    <region left="27" top="1458" width="185" height="39" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">S.g</e>
          <e type="operand">K.bb</e>
          <e type="operand">S.bb</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">in</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.211</e>
        </result>
      </math>
    </region>
    <region left="27" top="1503" width="185" height="39" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">I.g</e>
          <e type="operand">K.bb</e>
          <e type="operand">I.bb</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">in</e>
          <e type="operand">4</e>
          <e type="operator" args="2">^</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.105</e>
        </result>
      </math>
    </region>
    <region left="27" top="1548" width="126" height="47" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">K.cb</e>
          <e type="operand">12</e>
          <e type="operand" style="unit">in</e>
          <e type="operand">s.cb</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">3</e>
        </result>
      </math>
    </region>
    <region left="27" top="1593" width="479" height="40" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">selfwt</e>
          <e type="operand">t.bb</e>
          <e type="operand">d.bb</e>
          <e type="operator" args="2">*</e>
          <e type="operand">12</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">*</e>
          <e type="operand">K.bb</e>
          <e type="operator" args="2">*</e>
          <e type="operand">A.cb</e>
          <e type="operand">12</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">*</e>
          <e type="operand">K.cb</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operand">γ</e>
          <e type="operand" style="unit">ft</e>
          <e type="operand">2</e>
          <e type="operator" args="1">-</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>
        <contract>
          <e type="operand" style="unit">psf</e>
        </contract>
        <result action="numeric">
          <e type="operand">7.463</e>
        </result>
      </math>
    </region>
    <region left="27" top="1629" width="182" height="41" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">Δ.TL_all</e>
          <e type="operand">Span</e>
          <e type="operand">240</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">in</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.15</e>
        </result>
      </math>
    </region>
    <region left="225" top="1629" width="174" height="41" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">Δ.LL_all</e>
          <e type="operand">Span</e>
          <e type="operand">360</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">in</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.1</e>
        </result>
      </math>
    </region>
    <region left="459" top="1638" width="238" height="23" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Max TL &amp; LL panel deflection</p>
        </content>
      </text>
    </region>
    <region left="27" top="1692" width="291" height="57" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">Δ.UTL</e>
          <e type="operand">5</e>
          <e type="operand">DL</e>
          <e type="operand">LL</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">ft</e>
          <e type="operator" args="2">*</e>
          <e type="operand">Span</e>
          <e type="operand">4</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">384</e>
          <e type="operand">E</e>
          <e type="operator" args="2">*</e>
          <e type="operand">I.g</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">in</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.066</e>
        </result>
      </math>
    </region>
    <region left="459" top="1719" width="182" height="38" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Deflection @ Uniform <br />(Service) Total Load</p>
        </content>
      </text>
    </region>
    <region left="27" top="1755" width="249" height="57" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">Δ.ULL</e>
          <e type="operand">5</e>
          <e type="operand">LL</e>
          <e type="operand" style="unit">ft</e>
          <e type="operator" args="2">*</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">Span</e>
          <e type="operand">4</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">384</e>
          <e type="operand">E</e>
          <e type="operator" args="2">*</e>
          <e type="operand">I.g</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">in</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.06</e>
        </result>
      </math>
    </region>
    <region left="459" top="1782" width="182" height="38" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Deflection @ Uniform <br />(Service) Live Load</p>
        </content>
      </text>
    </region>
    <region left="27" top="1818" width="200" height="56" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">Δ.CLL</e>
          <e type="operand">P</e>
          <e type="operand">Span</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">48</e>
          <e type="operand">E</e>
          <e type="operator" args="2">*</e>
          <e type="operand">I.g</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">in</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.096</e>
        </result>
      </math>
    </region>
    <region left="459" top="1845" width="222" height="38" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Deflection @ Concentrated <br />(Service) Live Load</p>
        </content>
      </text>
    </region>
    <region left="27" top="1881" width="340" height="57" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">Δ.CTL</e>
          <e type="operand">5</e>
          <e type="operand">DL</e>
          <e type="operand" style="unit">ft</e>
          <e type="operator" args="2">*</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">Span</e>
          <e type="operand">4</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">384</e>
          <e type="operand">E</e>
          <e type="operator" args="2">*</e>
          <e type="operand">I.g</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operand">P</e>
          <e type="operand">Span</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">48</e>
          <e type="operand">E</e>
          <e type="operator" args="2">*</e>
          <e type="operand">I.g</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>
        <contract>
          <e type="operand" style="unit">in</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.102</e>
        </result>
      </math>
    </region>
    <region left="459" top="1908" width="222" height="38" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Deflection @ Concentrated <br />(Service) Total Load</p>
        </content>
      </text>
    </region>
    <region left="36" top="1953" width="248" height="30" color="#000000" fontSize="10">
      <math exponentialThreshold="6">
        <input>
          <e type="operand">φM.n</e>
          <e type="operand">φ.b</e>
          <e type="operand">F.y</e>
          <e type="operator" args="2">*</e>
          <e type="operand">S.g</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">lbf</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">*</e>
        </contract>
        <result action="numeric">
          <e type="operand">2269.146</e>
        </result>
      </math>
    </region>
    <region left="468" top="1953" width="270" height="23" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Factored nominal moment capacity</p>
        </content>
      </text>
    </region>
    <region left="36" top="1989" width="177" height="47" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">W</e>
          <e type="operand">8</e>
          <e type="operand">φM.n</e>
          <e type="operand">Span</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">kip</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.504</e>
        </result>
      </math>
    </region>
    <region left="468" top="2007" width="126" height="23" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Max total load</p>
        </content>
      </text>
    </region>
    <region left="36" top="2043" width="407" height="57" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">M.uc</e>
          <e type="operand">f.DL</e>
          <e type="operand">DL</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">ft</e>
          <e type="operator" args="2">*</e>
          <e type="bracket">(</e>
          <e type="operand">Span</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">8</e>
          <e type="operator" args="2">/</e>
          <e type="operand">f.LL</e>
          <e type="operand">P</e>
          <e type="operator" args="2">*</e>
          <e type="operand">Span</e>
          <e type="operator" args="2">*</e>
          <e type="operand">4</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">lbf</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">*</e>
        </contract>
        <result action="numeric">
          <e type="operand">2848.5</e>
        </result>
      </math>
    </region>
    <region left="468" top="2061" width="254" height="38" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Applied factored conc. moment<br />(uniform DL + concentrated LL)</p>
        </content>
      </text>
    </region>
    <region left="36" top="2115" width="271" height="51" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">M.uu</e>
          <e type="operand">TL</e>
          <e type="operand" style="unit">ft</e>
          <e type="operator" args="2">*</e>
          <e type="bracket">(</e>
          <e type="operand">Span</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">8</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">lbf</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">*</e>
        </contract>
        <result action="numeric">
          <e type="operand">1498.5</e>
        </result>
      </math>
    </region>
    <region left="468" top="2142" width="262" height="23" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Applied factored uniform moment</p>
        </content>
      </text>
    </region>
    <region left="36" top="2187" width="190" height="41" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">M.c</e>
          <e type="operand">P</e>
          <e type="operand">Span</e>
          <e type="operator" args="2">*</e>
          <e type="operand">4</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">lbf</e>
          <e type="operand" style="unit">ft</e>
          <e type="operator" args="2">*</e>
        </contract>
        <result action="numeric">
          <e type="operand">225</e>
        </result>
      </math>
    </region>
    <region left="36" top="2259" width="199" height="33" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">F</e>
          <e type="operand">GratingMatl</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">ksi</e>
        </contract>
        <result action="numeric">
          <e type="operand">18</e>
        </result>
      </math>
    </region>
    <region left="288" top="2259" width="104" height="23" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>Working Stress</p>
        </content>
      </text>
    </region>
    <region left="36" top="2295" width="202" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">M</e>
          <e type="operand">S.g</e>
          <e type="operand">F</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">lbf</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">*</e>
        </contract>
        <result action="numeric">
          <e type="operand">3789.474</e>
        </result>
      </math>
    </region>
    <region left="288" top="2295" width="144" height="23" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>Max Bending Moment</p>
        </content>
      </text>
    </region>
    <region left="36" top="2322" width="193" height="41" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">C</e>
          <e type="operand">4</e>
          <e type="operand">M</e>
          <e type="operand">Span</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">lbf</e>
        </contract>
        <result action="numeric">
          <e type="operand">421.053</e>
        </result>
      </math>
    </region>
    <region left="288" top="2331" width="156" height="23" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>Max Concentrated Load</p>
        </content>
      </text>
    </region>
    <region left="36" top="2358" width="207" height="50" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">U</e>
          <e type="operand">8</e>
          <e type="operand">M</e>
          <e type="operator" args="2">*</e>
          <e type="operand">Span</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand" style="unit">ft</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">psf</e>
        </contract>
        <result action="numeric">
          <e type="operand">280.702</e>
        </result>
      </math>
    </region>
    <region left="288" top="2367" width="123" height="23" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>Max Uniform Load</p>
        </content>
      </text>
    </region>
    <region left="36" top="2403" width="187" height="56" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">D.c</e>
          <e type="operand">C</e>
          <e type="operand">Span</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">48</e>
          <e type="operand">E</e>
          <e type="operator" args="2">*</e>
          <e type="operand">I.g</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">in</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.134</e>
        </result>
      </math>
    </region>
    <region left="288" top="2421" width="250" height="23" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>Deflection under max concentrated load</p>
        </content>
      </text>
    </region>
    <region left="36" top="2493" width="410" height="122" color="#000000">
      <picture>
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      </picture>
    </region>
    <region left="27" top="2628" width="81" height="26" color="#0000ff" fontSize="12" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; font-size: 12px; color: #0000ff;">Results</p>
        </content>
      </text>
    </region>
    <region left="45" top="2664" width="211" height="53" color="#000000" fontSize="10">
      <math decimalPlaces="2" exponentialThreshold="5">
        <input>
          <e type="operand">UtilRatio.bu</e>
          <e type="operand">M.uu</e>
          <e type="operand">φM.n</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">%</e>
        </contract>
        <result action="numeric">
          <e type="operand">66.04</e>
        </result>
      </math>
    </region>
    <region left="477" top="2682" width="254" height="23" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Unif bending utilization ratio</p>
        </content>
      </text>
    </region>
    <region left="45" top="2718" width="219" height="53" color="#000000" fontSize="10">
      <math decimalPlaces="2" exponentialThreshold="5">
        <input>
          <e type="operand">UtilRatio.bc</e>
          <e type="operand">M.uc</e>
          <e type="operand">φM.n</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">%</e>
        </contract>
        <result action="numeric">
          <e type="operand">125.53</e>
        </result>
      </math>
    </region>
    <region left="477" top="2736" width="254" height="23" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Conc bending utilization ratio</p>
        </content>
      </text>
    </region>
    <region left="45" top="2781" width="248" height="53" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">UtilRatio.ΔUTL</e>
          <e type="operand">Δ.UTL</e>
          <e type="operand">Δ.TL_all</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">%</e>
        </contract>
        <result action="numeric">
          <e type="operand">44.18</e>
        </result>
      </math>
    </region>
    <region left="477" top="2799" width="254" height="38" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Uniform total load deflection <br />utilization ratio</p>
        </content>
      </text>
    </region>
    <region left="45" top="2853" width="256" height="53" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">UtilRatio.ΔCTL</e>
          <e type="operand">Δ.CTL</e>
          <e type="operand">Δ.TL_all</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">%</e>
        </contract>
        <result action="numeric">
          <e type="operand">68.061</e>
        </result>
      </math>
    </region>
    <region left="477" top="2871" width="206" height="53" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Concentrated total load deflection <br />utilization ratio</p>
        </content>
      </text>
    </region>
    <region left="45" top="2925" width="256" height="53" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">UtilRatio.ΔULL</e>
          <e type="operand">Δ.ULL</e>
          <e type="operand">Δ.LL_all</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">%</e>
        </contract>
        <result action="numeric">
          <e type="operand">59.703</e>
        </result>
      </math>
    </region>
    <region left="477" top="2934" width="246" height="38" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Uniform live load deflection <br />utilization ratio</p>
        </content>
      </text>
    </region>
    <region left="45" top="2988" width="256" height="53" color="#000000" fontSize="10">
      <math exponentialThreshold="5">
        <input>
          <e type="operand">UtilRatio.ΔCLL</e>
          <e type="operand">Δ.CLL</e>
          <e type="operand">Δ.LL_all</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">%</e>
        </contract>
        <result action="numeric">
          <e type="operand">95.524</e>
        </result>
      </math>
    </region>
    <region left="477" top="2988" width="286" height="38" color="#008040" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-family: Courier New; color: #008040;">Concentrated live load deflection <br />utilization ratio</p>
        </content>
      </text>
    </region>
    <region left="36" top="3051" width="990" height="51" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Spec</e>
          <e type="operand">GratingType</e>
          <e type="operand" style="string">-</e>
          <e type="operand">s.bb</e>
          <e type="operand">16</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">num2str</e>
          <e type="operand" style="string">-</e>
          <e type="operand">s.cb</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="1">num2str</e>
          <e type="operand" style="string"> (</e>
          <e type="operand">d.bb</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="1">num2str</e>
          <e type="operand" style="string">x</e>
          <e type="operand">t.bb</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="1">num2str</e>
          <e type="operand" style="string">) </e>
          <e type="operand">GratingMatl</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
          <e type="function" args="11">concat</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="36" top="3114" width="236" height="24" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Spec</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">W-19-4 (1x1/8) Steel</e>
        </result>
      </math>
    </region>
  </regions>
</worksheet>