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      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
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      <description active="true" position="Right" lang="eng">
        <p>Sound pressure level as measured by vendorNote input in matrix for mult equip.</p>
      </description>
      <input>
        <e type="operand">L.pvend</e>
        <e type="operand">75</e>
        <e type="operand">0</e>
        <e type="operand">2</e>
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        <p>Distance as measured by vendor</p>
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        <e type="operand">dist.vend</e>
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        <p>Assumed divectivity by vendor</p>
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        <e type="operand">b.vend</e>
        <e type="operand">2</e>
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      <description active="true" position="Right" lang="eng">
        <p>Project Specified dB</p>
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      <input>
        <e type="operand">dB.final</e>
        <e type="operand">55</e>
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      <description active="true" position="Top" lang="eng">
        <p>Geometry directivity factor</p>
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        <e type="operand">2</e>
        <e type="operand">4</e>
        <e type="operand">8</e>
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        <e type="operand">1</e>
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    <text lang="eng">
      <p bold="true">This project is adapted from... Elsid [Smath Collab] ...</p>
    </text>
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        <p />
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      <input>
        <e type="operand" style="string">Half sphere</e>
        <e type="operand" style="string">Quarter sphere</e>
        <e type="operand" style="string">Eighth sphere</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">sys</e>
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        <e type="operand" style="string">http://www.sengpielaudio.com/calculator-soundpower.htm</e>
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</raw>
    </picture>
  </region>
  <region id="9" left="9" top="540" width="390" height="76" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="2">
      <description active="true" position="Right" lang="eng">
        <p>User</p>
      </description>
      <input>
        <e type="operand">L.total</e>
        <e type="operand">10</e>
        <e type="operand">10</e>
        <e type="operand">L.pvend</e>
        <e type="operand">10</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">^</e>
        <e type="operand">10</e>
        <e type="operand">L.pvend</e>
        <e type="operand">10</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">+</e>
        <e type="function" preserve="true" args="1">log10</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
      </input>
      <result action="numeric">
        <e type="operand">78.01</e>
        <e type="operand">3.01</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
      </result>
    </math>
  </region>
  <region id="10" left="9" top="621" width="380" height="78" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="2">
      <description active="true" position="Right" lang="eng">
        <p>Sound Power Function</p>
      </description>
      <input>
        <e type="operand">dist</e>
        <e type="function" args="1">L.W</e>
        <e type="operand">L.total</e>
        <e type="bracket">(</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">10</e>
        <e type="operand">b.vend</e>
        <e type="operand">4</e>
        <e type="operand">π</e>
        <e type="operator" args="2">*</e>
        <e type="operand">dist.vend</e>
        <e type="bracket">(</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="operand">10</e>
        <e type="function" preserve="true" args="2">log</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="1">abs</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="11" left="9" top="702" width="311" height="62" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="2">
      <description active="true" position="Right" lang="eng">
        <p>Sound pressures at different distances</p>
      </description>
      <input>
        <e type="operand">b</e>
        <e type="operand">x</e>
        <e type="function" args="2">L.p</e>
        <e type="operand">dist</e>
        <e type="function" args="1">L.W</e>
        <e type="operand">10</e>
        <e type="operand">b</e>
        <e type="operand">4</e>
        <e type="operand">π</e>
        <e type="operator" args="2">*</e>
        <e type="operand">x</e>
        <e type="bracket">(</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="operand">10</e>
        <e type="function" preserve="true" args="2">log</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="1">abs</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="operator" args="2">-</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="12" left="9" top="792" width="429" height="31" color="#000000" bgColor="#80ffff" fontSize="14">
    <text lang="eng">
      <p bold="true">Solve distance wrt sound dB final =&gt;</p>
    </text>
  </region>
  <region id="13" left="468" top="792" width="101" height="32" color="#000000" bgColor="#80ffff" fontSize="10">
    <math>
      <input>
        <e type="operand">dB.final</e>
        <e type="operand">55</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="14" left="9" top="837" width="395" height="96" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math decimalPlaces="2">
      <input>
        <e type="operand">X</e>
        <e type="operand">2</e>
        <e type="operand">x</e>
        <e type="function" args="2">L.p</e>
        <e type="operand">dB.final</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">x</e>
        <e type="operand">1</e>
        <e type="operand">100</e>
        <e type="function" preserve="true" args="4">solve</e>
        <e type="operand">4</e>
        <e type="operand">x</e>
        <e type="function" args="2">L.p</e>
        <e type="operand">dB.final</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">x</e>
        <e type="operand">1</e>
        <e type="operand">100</e>
        <e type="function" preserve="true" args="4">solve</e>
        <e type="operand">8</e>
        <e type="operand">x</e>
        <e type="function" args="2">L.p</e>
        <e type="operand">dB.final</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">x</e>
        <e type="operand">1</e>
        <e type="operand">100</e>
        <e type="function" preserve="true" args="4">solve</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
        <e type="operator" args="2">:</e>
      </input>
      <result action="numeric">
        <e type="operand">21.21</e>
        <e type="operand">30</e>
        <e type="operand">42.43</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
      </result>
    </math>
  </region>
  <region id="15" left="405" top="837" width="171" height="93" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math>
      <input>
        <e type="operand">Y</e>
        <e type="operand">2</e>
        <e type="operand">X</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" args="2">L.p</e>
        <e type="operand">4</e>
        <e type="operand">X</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" args="2">L.p</e>
        <e type="operand">8</e>
        <e type="operand">X</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" args="2">L.p</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
        <e type="operator" args="2">:</e>
      </input>
      <result action="numeric">
        <e type="operand">55</e>
        <e type="operand">55</e>
        <e type="operand">55</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
      </result>
    </math>
  </region>
  <region id="16" left="576" top="837" width="195" height="50" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math>
      <input>
        <e type="operand">i</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">U</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">X</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">Y</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
        <e type="function" preserve="true" args="3">for</e>
      </input>
    </math>
  </region>
  <region id="17" left="576" top="918" width="43" height="24" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math>
      <description active="true" position="Right" lang="eng">
        <p>Selected 'X'</p>
      </description>
      <input>
        <e type="operand">j</e>
        <e type="operand">2</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="18" left="405" top="936" width="122" height="72" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math decimalPlaces="1">
      <input>
        <e type="operand">U</e>
      </input>
      <result action="numeric">
        <e type="operand">21.2</e>
        <e type="operand">55</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">30</e>
        <e type="operand">55</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">42.4</e>
        <e type="operand">55</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
      </result>
    </math>
  </region>
  <region id="19" left="9" top="945" width="91" height="24" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math decimalPlaces="2">
      <description active="true" position="Right" lang="eng">
        <p>range the distance [m]</p>
      </description>
      <input>
        <e type="operand">x</e>
        <e type="operand">1</e>
        <e type="operand">100</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="20" left="576" top="945" width="91" height="61" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math>
      <input>
        <e type="operand">m</e>
        <e type="operand">X</e>
        <e type="operand">j</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">70</e>
        <e type="operand">X</e>
        <e type="operand">j</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">35</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="21" left="9" top="1044" width="548" height="300" color="#000000" bgColor="#ffffff" fontSize="10" showInputData="False">
    <xyplot width="538" height="292" smoothing="false" points="100">
      <propertiessource index="1" sourcetype="PropertyGrid" />
      <grid gridcolor="LightGray" gridpattern="Solid" gridthickness="1" isxgrid="true" isygrid="true" />
      <xaxes xmin="0" xmax="100" xtick="5" numberformat="General" decimalplaces="0" />
      <yaxes ymin="35" ymax="90" ytick="5" numberformat="General" decimalplaces="0" />
      <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" numberformat="General" decimalplaces="3" />
      <title2d title="dB Decay at Different Directivity [b]" titlefont="Arial, 15.75pt, style=Bold" titlefontcolor="Black" />
      <xylabel labelfont="Arial, 9.75pt, style=Bold" labelfontcolor="Black" tickfont="Courier New, 10pt" tickfontcolor="Black" xlabel="Distance [m]" ylabel="dB Pressure (Lp)" y2label="y2" />
      <legend isbordervisible="true" islegendvisible="true" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
      <traces>
        <trace seriesname="1/2 sph b2" isy2data="false" isvisible="true" plotmethod="Lines" linecolor="Blue" linethickness="1" linepattern="Solid" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        <trace seriesname="1/4 sph b4" isy2data="false" isvisible="true" plotmethod="Lines" linecolor="Red" linethickness="1" linepattern="Solid" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        <trace seriesname="18/ sph b8" isy2data="false" isvisible="true" plotmethod="Lines" linecolor="Green" linethickness="1" linepattern="Solid" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        <trace seriesname="dB [b 2]" isy2data="false" isvisible="true" plotmethod="Lines" linecolor="Fuchsia" linethickness="1" linepattern="Solid" symbolsize="5" symboltype="Dot" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="Black" />
        <trace seriesname="dB [b 4]" isy2data="false" isvisible="true" plotmethod="Lines" linecolor="DarkOrange" linethickness="1" linepattern="Solid" symbolsize="5" symboltype="Dot" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="Black" />
        <trace seriesname="dB [b 8]" isy2data="false" isvisible="true" plotmethod="Lines" linecolor="SaddleBrown" linethickness="1" linepattern="Solid" symbolsize="5" symboltype="Dot" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="Black" />
        <trace seriesname="J X solved" isy2data="false" isvisible="true" plotmethod="Lines" linecolor="Blue" linethickness="1" linepattern="Solid" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
      </traces>
      <description active="false" position="Top" lang="eng">
        <p />
      </description>
      <input>
        <e type="operand">x</e>
        <e type="operand">2</e>
        <e type="operand">x</e>
        <e type="function" args="2">L.p</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operand">x</e>
        <e type="operand">4</e>
        <e type="operand">x</e>
        <e type="function" args="2">L.p</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operand">x</e>
        <e type="operand">8</e>
        <e type="operand">x</e>
        <e type="function" args="2">L.p</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operand">U</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">U</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">U</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">m</e>
        <e type="operand">7</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="9">sys</e>
      </input>
    </xyplot>
  </region>
  <region id="22" left="567" top="1044" width="180" height="207" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="operand">2</e>
        <e type="operand">x</e>
        <e type="function" args="2">L.p</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operand">x</e>
        <e type="operand">4</e>
        <e type="operand">x</e>
        <e type="function" args="2">L.p</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operand">x</e>
        <e type="operand">8</e>
        <e type="operand">x</e>
        <e type="function" args="2">L.p</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operand">U</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">U</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">U</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">m</e>
        <e type="operand">7</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="9">sys</e>
      </input>
    </math>
  </region>
  <region id="23" left="216" top="1098" width="180" height="63" color="#ffff00" bgColor="#010101" fontSize="10">
    <math>
      <description active="true" position="Top" lang="eng">
        <p>Sound dB @ J location</p>
      </description>
      <input>
        <e type="operand">b</e>
        <e type="operand">X</e>
        <e type="operand">j</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" args="2">L.p</e>
      </input>
      <result action="numeric">
        <e type="operand">51.9897</e>
        <e type="operand">55</e>
        <e type="operand">58.0103</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
      </result>
    </math>
  </region>
</regions>