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</raw>
      </picture>
    </region>
    <region left="405" top="63" width="69" height="23" color="#0000ff" fontSize="10">
      <text lang="spa" fontFamily="Arial" fontSize="10">
        <content>
          <p style="color: #0000ff;">Mathcad </p>
        </content>
      </text>
    </region>
    <region left="0" top="117" width="486" height="35" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">2</e>
          <e type="operand">x</e>
          <e type="operator" args="2">*</e>
          <e type="operand">3</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">3</e>
          <e type="operand">x</e>
          <e type="operator" args="2">*</e>
          <e type="operand">2</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operand">x</e>
          <e type="operand">1</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">2</e>
          <e type="operator" args="2">+</e>
        </input>
        <result action="symbolic">
          <e type="operand">2</e>
          <e type="operand">3</e>
          <e type="operand">2</e>
          <e type="operand">x</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">+</e>
          <e type="operand">2</e>
          <e type="operand">3</e>
          <e type="operand">x</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operand">1</e>
          <e type="operand">x</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
        </result>
      </math>
    </region>
    <region left="0" top="180" width="631" height="52" color="#000000">
      <picture>
        <raw format="png" 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</raw>
      </picture>
    </region>
    <region left="639" top="189" width="69" height="23" color="#0000ff" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Arial" fontSize="10">
        <content>
          <p style="color: #0000ff;">Mathcad </p>
        </content>
      </text>
    </region>
    <region left="0" top="261" width="331" height="58" color="#000000" fontSize="10">
      <math error="2">
        <input>
          <e type="operand">P</e>
          <e type="operand">R</e>
          <e type="operand">T</e>
          <e type="operator" args="2">*</e>
          <e type="operand">V.m</e>
          <e type="operand">b</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">/</e>
          <e type="operand">α</e>
          <e type="operand">a</e>
          <e type="operator" args="2">*</e>
          <e type="operand">V.m</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">2</e>
          <e type="operand">b</e>
          <e type="operator" args="2">*</e>
          <e type="operand">V.m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">b</e>
          <e type="operand">2</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>
          <e type="operator" args="2">≡</e>
          <e type="operand">T</e>
          <e type="function" args="2">solve</e>
        </input>
        <result action="symbolic">
          <e type="operand">#</e>
        </result>
      </math>
    </region>
    <region left="0" top="333" width="677" height="79" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P</e>
          <e type="operand">R</e>
          <e type="operand">T</e>
          <e type="operator" args="2">*</e>
          <e type="operand">V.m</e>
          <e type="operand">b</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">/</e>
          <e type="operand">α</e>
          <e type="operand">a</e>
          <e type="operator" args="2">*</e>
          <e type="operand">V.m</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">2</e>
          <e type="operand">b</e>
          <e type="operator" args="2">*</e>
          <e type="operand">V.m</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">b</e>
          <e type="operand">2</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>
          <e type="operator" args="2">≡</e>
          <e type="operand">T</e>
          <e type="function" args="2">solve</e>
          <e type="function" args="1">maple</e>
        </input>
        <result action="symbolic">
          <e type="operand">P</e>
          <e type="operand">V.m</e>
          <e type="operand">V.m</e>
          <e type="operand">2</e>
          <e type="operand">b</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">b</e>
          <e type="operand">2</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">α</e>
          <e type="operand">a</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operand">V.m</e>
          <e type="operator" args="1">-</e>
          <e type="operand">b</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">V.m</e>
          <e type="operand">V.m</e>
          <e type="operand">2</e>
          <e type="operand">b</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="1">-</e>
          <e type="operand">b</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operand">R</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
        </result>
      </math>
    </region>
    <region left="0" top="432" width="297" height="45" color="#000000">
      <picture>
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l7v9o1RvDh4eAaIvTsGlt7KZQjAnjv8u5ie2xx3LBChw4dcr9tUkGaSATwImen9BZLHS8mOMui3JnFrNQMAbbjRsftQWU74MdjLIQLzMsaw4/hOeKII1w7F4MfOQ3ligB4/PHHXcU5ev1RJk2a5G4o+8EY/y6EBQcSpBa3v3Ig6tbOgxutEFZNkAh7qza3zz77uG0JSGGIg9nbWLfFFlu49lJKS9cnEcBwmAUH8juIhgfZIARUEQCbJYyDmxeNGJRKZAgQkMoxhgwZ4v6mU8O7lHcbPXw6QrxPbr/9dteO5/Gbb75xn60tGrIIwDZQmZWgd6bwBgLrcLtjbOnE4bXFhpEFQjue7LiOXTHKEQFAvQdixPIF1jO8w/5ZklabTSQCCIZhp9yIaeHL8qDYPOC4s8sxYqS3cCG56Q28E9br5kcjup0eqbUx3WnaMaUsREAhEAfsnyWfp8DHDyQsJ/gmDoKZbN/0evNhJUh50P3ePWNPtj3BkKyjh2FtiIS01CcRANxDbEtvTDRM8KYxLo63sFx4CTMNM/cS78VevXq55yNreHfy3jQBAAgNglS5H1k3cODAmeJ6eO/VdrXPLEUAnU7sBOIGby9tDF0gDqJBmVlABwy7QRyXQQAw72W7xnQ0CbTjfGhDaJUSpF2uCCgEHTiuFfvP5ymIo2IiAHWFAeWi2YXD1cLNXKoXgAuHWosqRYJdzOBbT80XAaXMK15JEcDLAmPJ/jnHa665JlyTn7QigGAa6jmMHz8+bMlPUhFAL4qbizFyHz/rwyY9MhGAZ4D0qrRIBIisYa4EXt5ke5TaY6eHyDAe7zSL0yGvncj7pPvEwDCrH+9CPxc+DrJa2L8PBt/eqXjleJ/6IoBMrtomSxHA80nWgnXcuF54cdg/4ifJfBcYbDpaQ4cODX766aewdVY4RosWLYJtttkmbJkBHVVECMdEOOIB90VA69atw0+mo5IigCF29s3COz2p97vingADNwZjxewHhWWu/DQwDhOn5C2SnMUXCMxtUKrqr6QIYJiCfSMAkgaaJRUBvIhQ0fZZFv4u9IJKKgIwzLyUoiKOABTb3o+eR5kSlFQKEgGiEnTr1s09dwxVlXpv+jz66KO5eBGGHYsZqBdffHGmYUA6NfmKhmGguO+icQYIEdveFwgYOwru1AVZiAAEEWPa48aNC1tqYGZVBBzHaNWqVcFhaTo+uOztGnGNH3vssXDtzGDsyWiLdsQ4nm3vCwQqqUZLMKehUiKAoEE6aOybYak0w/aJRMBhhx3mdo4IKOfkR44cmbuwqOisxq122WWX3H5JvUvKoEGDXI5v3EI9BPbHjxa3noWLndbthpDhZuZaolKTkjQmgLQfuxls4W/a83HmmWfmPluKG9HSUhjySVpuGHV/+OGHx15XFuI+2Ccvwbj1LAwNpXmR12ZMAIGrfLa+LvQW49rry8IsjoyF82zHrS9nMaPNuC4paKV6BYw+ffq4/bEw5FAoEJbj22f9bdKcA1MD27a1OZU7mUNxzyELAojzIUg4bj0LmQhpithEadKkSe57F3qfERNmn7MF4ZAGbINtm6ayItOP0+mK+/4sJmS4v+PWs0RTUItBp5B3L/vFG5D2fk4kAuhpE4CCYkLJlgon5xuorOqx2wXgBkwzLocbyM6llIXvct5554V7Kw4uesQPLx9ck2ngpuE3QPkXGk7BxRh3roUEB+vYNwtjkGngfrAbm/SUpDCmaqq41AW1nyZbpVQRgHeE/G+uD+OVSSgUkV0fFnpHce31aeEa2pBepRbEZrmdEVJs/fOkaEs+1l133ZmOz8LwQpoMGvMKMlb9wAMPhK2Vx4YwS13o+CBgSgUvg+2LUuz5IPDcPy4LtiuNcbRCY7zjCfBOChMzlXvPInyTggAgGJDzRIymDYCHRCIgaXYANzLuHF6WFFiJwgn6xYT4scqFIEATFqQGZkXWwwGUEEYA0KOcMGFC2Joc60EU8wRwPfzCJiy4H/1AyihpsgOi+L0SUkmzQtkBohJgsBGfvMuS1lln/g7GgDGCfrEdg2fGf+YK5d7bhGD+QhnxpPAOJUWN7XjvlRpflTXlDgcgxPCI0KGgNxtnzHwRUChV16/RYkualHRsHMN+bEe2RRrXejGyHA7gvOjIEndFSnqpZBoTYPMLsKCGogalEiKA4A8UMfvDvezDA9KxY8eC1fjykaUIMAHAvvy644BBJ6CHF1Ih0gQGkidsQUK46ot5HZLGBMThb+vnJwNxH1QgLBSYkw/FBIisIQOHDgoepDRTc1sKLAu99ujkU2lEAJ5KnmUbEsTDV0jURyE4zTo9iJIoxESV09sulXJFgG87+H5xsVxJPQEYR0qxYxy5xgj3NJ4W3q92jaPl7bFhBD2XanSzEgEmALjvokX5AK9sUo9CpiLAjxLnB4i62RgHtvUsaYcDcKfzpS0vFhgXtv1ZjqdBNDsCoZRUjqxEALmlGBBiDOJqOROAwrUq9lJKIwLSklQE8KDy8iI40B4q3ORsh3s5+uAypovoi/vexZAIEFnDvUTnxE8FSwLjtPz29vtHDQoueVvPUmg4IA28L3m+eO9aiiDDdXYcJjPy4Tmj51oXswOWKwIsFZLOEjFoUU8ARo919t0LxQSkgWBExBTvNbsvSBm043Tp0sW1Gdg0RKRlQaUlCxHAtUDYECSfL8aCzh/2OAmZigB6figoxvLiZqLz1R4/aL6CB/nwx/DN4PtV93xjjxcATwNBInGupWJkIQIIWuMc6H0w/SXBJv5CrAVpkwibYlUN61oEkGlhUc1m8AkitLHlqLHnXijnhSQRILKEly6dhzRxKwbV+hAPDHXGBaL6ngLefVnlsvfu3Tu3XzP4/rMafbboVPGMZhVwnYZyRQDGmPQ/3nNx72t63ubxLfWdHgcBvHY9zeBzra3NN/Ycs1OnTi5NsJRCQZCFCOA+5L2LRyJqU1gYFudaUdgoCYlEQJrsAH4sPkeEpD9JAlPp2gXgIpaSImgigBcx6TPHHHOMEx0cj/YRI0a4zyEAOD7HKzQWXohyRYAJAPZRbMGAovoLkTQmoBSSZAf4IoAXEW5NIm5R0NxwXGsTEAgE0kF5IaRxw/lkLQL4PcyQ8wDx+yZFMQGNAzodpRb04V2Dx46iQL7YZTiSZ4B7gwCtJDnsSTERQO78888/79LceN/Z8fzJvkg19j0GtU0WKYIM25K5gecFD6oxfPjwXMrfDjvskGnZdBMBdAw4PvUe/GtsgcAIALIjuAfSepJ8yhUBflngYgvD0ElIJALSzh1AHiXCAWPPxUWB8y9uF5RKqcEsDAfwQGCYGavhhyK/E/cN7fzdtm1b17PGQzBx4sRwy/SUKwKYC8D/QQot5CwXw+YOICjIimhkRdK5A/Dk8KLB+OPdIO6AB4fZIukp8TcBVPwOjHUmTReMIwsRcMcdd7h7sNjSo0ePcIt4EDeWVpZVRotoeJB+TKEhvJjcD4hi/qX3z72WNjWrGHQM6PBwj7Zp08Y9V3gd8Bry/CG+GZqjmh7CtpzgsHLJQgQA35k6KmR88b25xvxLp46aDFmDB4IOC+mH9u7inUO9BYQ/15iMLLwUeDaxNeVQjghg2Clp5gH3aDR2JR+JRACBZeyYEyg2i2ClQUDwA2HgfUXot5daIMgnq5iArOBB4Hxwl2UNaX7m1i82iyAPDdeY4R7/pWftLGly9/NRieGAUkH4IoA5n6zGe4VICt5Mnqvo9LPWXlcFgnyyEgF1Ab18u5b+u8tvL6dAkE+5noBKkEgE4A41l3uxXlNjYfLkyS6nl15uXcNNaO4wymlmDZ4FyyYgm6I+QOAPvZ20hTMqAWPCXBuEUlIXmxDVBN4Jai5kmSbcGKH+AGP2Wc8EWw6JRABQYYwXIVHuonahzjjXHiGWNpgyKUwNzDF4kIk+FTVYMBbDWVm7fIUQoi5JLAIssp/ekIxE7WKZAYwLVgrSKRnuQWjEZXZUKxh9m/Miq7nXhRCivpBYBBCwQRAMhoLZ6UTtwFi75cdmPRe6D0MCpCtyHIIaxQwIxiEegAClYmmcQgjR0EgsAmDAgAHOSJBvLWoHmyGRKOCsswKikPqCyCMStpQCP40RmyGxUIUyIYRoqKQSAYAAwFCkmQFPlAZFP6j8hIs+TZnTcjCjh/iodvACkDLE1NfRyGwhhGgMpBYBFHFgWIDcfwrIiMpBDXIMcrG0vSzB2FG8iLoOpUwr3Fggx5ZiT2nrzAshREMitQiAsWPHugBBoqUVJFgZ+vfv7zwuXbt2DVtqD6o5EodADzjLCmgNBYIBKXZEdTAqwgkhRGOlJBEAzAxHBS3lTWcPlfYoVsQUpnUFgaCUKi2lvHNDhwDA8ePH16uCHkIIUQlKFgFCCCGEaNhIBAghhBBVikSAEEIIUaVIBAghhBBVikSAEEIIUaVIBAghhBBVSRD8H/5kekXp9gJAAAAAAElFTkSuQmCC</raw>
      </picture>
    </region>
    <region left="306" top="450" width="69" height="23" color="#0000ff" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Arial" fontSize="10">
        <content>
          <p style="color: #0000ff;">Mathcad </p>
        </content>
      </text>
    </region>
    <region left="0" top="495" width="262" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">3</e>
          <e type="operand">x</e>
          <e type="operator" args="2">*</e>
          <e type="operand">2</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operand">x</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
        </input>
        <result action="symbolic">
          <e type="operand">2</e>
          <e type="operand">3</e>
          <e type="operand">x</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operand">1</e>
          <e type="operand">x</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="0" top="531" width="309" height="108" color="#000000">
      <picture>
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</raw>
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      <text lang="spa" fontFamily="Arial" fontSize="10">
        <content>
          <p style="color: #0000ff;">Mathcad </p>
        </content>
      </text>
    </region>
    <region left="0" top="648" width="670" height="85" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">1</e>
          <e type="operand">xx</e>
          <e type="operand">n</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">/</e>
          <e type="operand">xx</e>
          <e type="operand">C.A0</e>
          <e type="operand">C.A</e>
          <e type="function" args="4">int</e>
          <e type="operand">k</e>
          <e type="operand">1</e>
          <e type="operand">yy</e>
          <e type="operand">0</e>
          <e type="operand">t</e>
          <e type="function" args="4">int</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="1">-</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">k</e>
          <e type="function" args="2">solve</e>
          <e type="function" args="1">maple</e>
        </input>
        <result action="symbolic">
          <e type="operand">C.A</e>
          <e type="operand">n</e>
          <e type="operand">C.A0</e>
          <e type="function" args="1">ln</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">exp</e>
          <e type="operator" args="2">*</e>
          <e type="operand">C.A0</e>
          <e type="operand">n</e>
          <e type="operand">C.A</e>
          <e type="function" args="1">ln</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">exp</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">t</e>
          <e type="operand">n</e>
          <e type="operand">C.A</e>
          <e type="function" args="1">ln</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">exp</e>
          <e type="operator" args="2">*</e>
          <e type="operand">n</e>
          <e type="operand">C.A0</e>
          <e type="function" args="1">ln</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">exp</e>
          <e type="operator" args="2">*</e>
          <e type="operand">1</e>
          <e type="operator" args="1">-</e>
          <e type="operand">n</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
        </result>
      </math>
    </region>
    <region left="0" top="756" width="46" height="24" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">n</e>
          <e type="operand">0</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="783" width="588" height="65" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">k</e>
          <e type="operand">C.A</e>
          <e type="operand">n</e>
          <e type="operand">C.A0</e>
          <e type="function" args="1">ln</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">exp</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="1">-</e>
          <e type="operand">C.A0</e>
          <e type="operand">n</e>
          <e type="operand">C.A</e>
          <e type="function" args="1">ln</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">exp</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">t</e>
          <e type="operand">n</e>
          <e type="operand">C.A</e>
          <e type="function" args="1">ln</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">exp</e>
          <e type="operator" args="2">*</e>
          <e type="operand">n</e>
          <e type="operand">C.A0</e>
          <e type="function" args="1">ln</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">exp</e>
          <e type="operator" args="2">*</e>
          <e type="operand">1</e>
          <e type="operator" args="1">-</e>
          <e type="operand">n</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="1">-</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">C.A</e>
          <e type="function" args="2">solve</e>
          <e type="function" args="1">maple</e>
        </input>
        <result action="symbolic">
          <e type="operand">C.A0</e>
          <e type="operand">k</e>
          <e type="operand">t</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
        </result>
      </math>
    </region>
  </regions>
</worksheet>