﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<?application progid="SMath Studio Desktop" version="1.0.8348.30405"?>
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    <identity>
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      <revision>29</revision>
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    <metadata lang="eng">
      <author>Javier Ochoa</author>
    </metadata>
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      <precision>4</precision>
      <exponentialThreshold>5</exponentialThreshold>
      <trailingZeros>false</trailingZeros>
      <significantDigitsMode>false</significantDigitsMode>
      <roundingMode>0</roundingMode>
      <approximateEqualAccuracy>0</approximateEqualAccuracy>
      <fractions>decimal</fractions>
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      <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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        <content>
          <p style="font-size: 12px; font-family: Noto Sans;">Finding thermal dryer capabilities. Chemical Engineering , December 12, 1983. David A Lee. When investigating the dryning requirements  of a new or different  material, an engineer  must often determine whether the particular convection-type unit under consideration will be suitable. from a production  standpoint. The information about the system shown schematically in the above figure is generally available, or can be easily be derived or estimated. Assuming that volumetric flowrate of the exhaust air Z, and its temperature, Tex, are know, whith X being the rate at which solvent is evaporated and Y  the flow rate of the dry inlet air, and that any air leakage into or out the unit is negligible, the following mass balance is obtained. Assuming that the product is dried to bone dryness and that there is no significant heats of reaction and/or solution, the heat balance arround the dryer is presented above. </p>
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    <region left="549" top="648" width="237" height="152" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>Replacing  Y from thevolumetric balance , an equation  to evaluate X is found and both equations  could solve the thermal dryer capacity problem. The 1.05 factor icludes a 5% contingency for miscellaneous heat losses. Substituting Tex for Td and solving for Y, gives the equations in the next page.</p>
        </content>
      </text>
    </region>
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      <text lang="eng" fontFamily="Liberation Sans" fontSize="10">
        <content>
          <p style="color: #0080c0; font-weight: bold;">Finding thermal dryer capabilities. David A. Lee, Chemical Engineering, December 10, 1985.</p>
        </content>
      </text>
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        <input>
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          <e type="operand">3600</e>
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          <e type="operand">3</e>
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          <e type="operand" style="unit">min</e>
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        <result action="numeric">
          <e type="operand">1.699</e>
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      </math>
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        <input>
          <e type="operand">ρ.y</e>
          <e type="operand">0.065</e>
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          <e type="operand" style="unit">ft</e>
          <e type="operand">3</e>
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          <e type="operator" args="2">/</e>
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        <result action="numeric">
          <e type="operand">1.0412</e>
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          <e type="operand" style="unit">m</e>
          <e type="operand">3</e>
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      </math>
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    <region left="0" top="1044" width="189" height="31" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">T.ex</e>
          <e type="operand">150</e>
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          <e type="operand">338.7056</e>
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        <input>
          <e type="operand">V.f</e>
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        <input>
          <e type="operand">H.g</e>
          <e type="operand">1126</e>
          <e type="operand">1055</e>
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          <e type="operand">6</e>
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      <math>
        <input>
          <e type="operand">Cp.s</e>
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          <e type="operand">1055</e>
          <e type="operand">0.454</e>
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          <e type="operator" args="2">*</e>
          <e type="operand">1.8</e>
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          <e type="operator" args="2">*</e>
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          <e type="operand">477.5944</e>
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        <input>
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    <region left="9" top="1242" width="383" height="24" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Liberation Sans" fontSize="10">
        <content>
          <p>Find the  X rate at which solvent is evaporated  with Equation 5</p>
        </content>
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      <math>
        <input>
          <e type="operand">X</e>
          <e type="operand">Z</e>
          <e type="operand">1.05</e>
          <e type="operand">ρ.y</e>
          <e type="operator" args="2">/</e>
          <e type="bracket">(</e>
          <e type="operand">H.g</e>
          <e type="operand">H.l</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">100</e>
          <e type="operand">V.f</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">V.f</e>
          <e type="operator" args="2">/</e>
          <e type="operand">Cp.s</e>
          <e type="operator" args="2">*</e>
          <e type="operand">T.ex</e>
          <e type="operand">T.f</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">Cp.g</e>
          <e type="operand">T.in</e>
          <e type="operand">T.ex</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">1</e>
          <e type="operand">ρ.x</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>
        <result action="numeric">
          <e type="operand">0.0705</e>
          <e type="operand" style="unit">kg</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="558" top="1278" width="100" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand" style="unit">BTU</e>
          <e type="operand">1055</e>
          <e type="operand" style="unit">J</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="558" top="1305" width="122" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand" style="unit">lbm</e>
        </input>
        <result action="numeric">
          <e type="operand">0.4536</e>
          <e type="operand" style="unit">kg</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="558" top="1332" width="114" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand" style="unit">Δ°F</e>
        </input>
        <result action="numeric">
          <e type="operand">0.5556</e>
          <e type="operand" style="unit">K</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="0" top="1377" width="769" height="40" color="#000000" fontSize="10">
      <text lang="eng" width="769" fontFamily="Arial" fontSize="10">
        <content>
          <p>The amount  of water that can be evaporated  is X , which can be multiplied by the ratiiol 30 / 70 , in order to obtain the dried product.  The Qr supplied  to the Air heater must be compared  with the Q found from the sensible  heat  equation.</p>
        </content>
      </text>
    </region>
    <region left="306" top="1431" width="257" height="44" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Q.r</e>
          <e type="operand">3</e>
          <e type="operand">10</e>
          <e type="operand">6</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">1055</e>
          <e type="operand">3600</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">W</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">8.7917</e>
          <e type="operand">10</e>
          <e type="operand">5</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">W</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="27" top="1440" width="164" height="43" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">S</e>
          <e type="operand">X</e>
          <e type="operand">30</e>
          <e type="operand">70</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">0.0302</e>
          <e type="operand" style="unit">kg</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="0" top="1485" width="762" height="56" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>To determine  whether  the air heater is adequate, the amount of air, Y, needed  to dry the material is calculated . Then, the heat transferred  from the hot air to the product  could be also calculated. The Y value of equation  4, from the heat balance  is the following:</p>
        </content>
      </text>
    </region>
    <region left="0" top="1548" width="446" height="85" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Y</e>
          <e type="operand">1.05</e>
          <e type="operand">X</e>
          <e type="operator" args="2">*</e>
          <e type="operand">H.g</e>
          <e type="operand">H.l</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">100</e>
          <e type="operand">V.f</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">V.f</e>
          <e type="operator" args="2">/</e>
          <e type="operand">Cp.s</e>
          <e type="operator" args="2">*</e>
          <e type="operand">T.ex</e>
          <e type="operand">T.in</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operand">Cp.g</e>
          <e type="operand">T.in</e>
          <e type="operand">T.ex</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</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>
        <result action="numeric">
          <e type="operand">1.2376</e>
          <e type="operand" style="unit">kg</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="0" top="1638" width="229" height="24" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>Checked value of Y with equation  2.</p>
        </content>
      </text>
    </region>
    <region left="297" top="1656" width="264" height="42" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Q</e>
          <e type="operand">Y</e>
          <e type="operand">Cp.g</e>
          <e type="operator" args="2">*</e>
          <e type="operand">T.in</e>
          <e type="operand">T.ex</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">1.7974</e>
          <e type="operand">10</e>
          <e type="operand">5</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">W</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="18" top="1665" width="202" height="51" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Y</e>
          <e type="operand">ρ.y</e>
          <e type="operand">Z</e>
          <e type="operand">X</e>
          <e type="operand">ρ.x</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">1.3239</e>
          <e type="operand" style="unit">kg</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="18" top="1728" width="173" height="59" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Z</e>
          <e type="operand">X</e>
          <e type="operand">ρ.x</e>
          <e type="operator" args="2">/</e>
          <e type="operand">Y</e>
          <e type="operand">ρ.y</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">1.699</e>
          <e type="operand" style="unit">m</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="234" top="1755" width="225" height="24" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>Value of Z checked from equation 1.</p>
        </content>
      </text>
    </region>
    <region left="18" top="1800" width="164" height="43" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">W</e>
          <e type="operand">X</e>
          <e type="operand">30</e>
          <e type="operand">70</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">0.0302</e>
          <e type="operand" style="unit">kg</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="234" top="1800" width="499" height="24" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>The amount of dried product  that could be obtained  with the conditions presented .</p>
        </content>
      </text>
    </region>
  </regions>
</worksheet>