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</raw>
    </picture>
  </region>
  <region id="8" left="45" top="315" width="549" height="41" color="#000000" bgColor="#ffffc8" fontSize="14">
    <math>
      <input>
        <e type="operand">Q.T.hr</e>
        <e type="operand">3.9986</e>
        <e type="operand" style="string">Fig_,1,2,3</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operand">D.m²</e>
        <e type="operator" args="2">*</e>
        <e type="operand">X</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Fa</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Δ.Pa</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operator" args="2">*</e>
        <e type="operand">ρ.kg.m³</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">≡</e>
      </input>
    </math>
  </region>
</regions>