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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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  <regions type="content">
    <region left="9" top="9" width="391" height="83" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>Induction motor equations<br />Aim : to find parameters that define 50hz or 400hz operation etc<br />Ref: Electric Machines Charles Hubert <br />Macmillan Pulishing Company<br />621.31042 H878 Levels Library</p>
        </content>
      </text>
    </region>
    <region left="9" top="117" width="537" height="38" color="#000000" bgColor="#ffff80" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff80;">Synchronous Speed ns, where fs is frequency of supply, and P is no. of poles formed by <br />stator winding</p>
        </content>
      </text>
    </region>
    <region left="9" top="162" width="75" height="47" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">n.s</e>
          <e type="operand">2</e>
          <e type="operand">f.s</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">P</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="216" width="246" height="23" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Slip speed n where nr is speed of rotor:</p>
        </content>
      </text>
    </region>
    <region left="9" top="252" width="77" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">n</e>
          <e type="operand">n.s</e>
          <e type="operand">n.r</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="288" width="113" height="23" color="#000000" bgColor="#ffff80" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff80;">Slip in Per Units:</p>
        </content>
      </text>
    </region>
    <region left="9" top="324" width="81" height="53" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand" style="unit">s</e>
          <e type="operand">n.s</e>
          <e type="operand">n.r</e>
          <e type="operator" args="2">-</e>
          <e type="operand">n.s</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="387" width="441" height="23" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Frequency of voltage induced in a rotor loop by a rotating magnetic field:</p>
        </content>
      </text>
    </region>
    <region left="9" top="414" width="116" height="55" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">f.r</e>
          <e type="operand" style="unit">P</e>
          <e type="operand">n.s</e>
          <e type="operand">n.r</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">2</e>
          <e type="operand">f.s</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="495" width="602" height="38" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Blocked rotor tests freeze the rotor, hence slip is 1.0 and frequency of voltage generated in the rotor<br />is identical to the frequency of the applied stator voltage:</p>
        </content>
      </text>
    </region>
    <region left="9" top="549" width="93" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">f.BR</e>
          <e type="operand">f.stator</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="594" width="741" height="38" color="#000000" bgColor="#ffff80" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff80;">Voltage generated in rotor loop (formed by 2 rotor bars and the end-connections) as it is swept by the rotating stator flux, is given by:</p>
        </content>
      </text>
    </region>
    <region left="9" top="657" width="144" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">E.r</e>
          <e type="operand">4.44</e>
          <e type="operand" style="unit">N</e>
          <e type="operator" args="2">*</e>
          <e type="operand">f.r</e>
          <e type="operator" args="2">*</e>
          <e type="operand">Φ.max</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="711" width="390" height="23" color="#000000" bgColor="#ffff80" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff80;">Rotor impedance is in terms of slip and blocked rotor quantities:</p>
        </content>
      </text>
    </region>
    <region left="9" top="738" width="121" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Z.r</e>
          <e type="operand">R.r</e>
          <e type="operand">i</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">*</e>
          <e type="operand">X.BR</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="792" width="491" height="23" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Rotor current is in terms of rotor impedance and blocked rotor voltage times slip :</p>
        </content>
      </text>
    </region>
    <region left="9" top="810" width="82" height="53" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">I.r</e>
          <e type="operand" style="unit">s</e>
          <e type="operand">E.BR</e>
          <e type="operator" args="2">*</e>
          <e type="operand">Z.r</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="864" width="116" height="70" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">I.r</e>
          <e type="operand">E.BR</e>
          <e type="operand">R.r</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">/</e>
          <e type="operand">i</e>
          <e type="operand">X.BR</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>
      </math>
    </region>
    <region left="9" top="954" width="109" height="23" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Ir magnitude is :</p>
        </content>
      </text>
    </region>
    <region left="9" top="990" width="124" height="72" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">I.r</e>
          <e type="operand">E.BR</e>
          <e type="operand">R.r</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">/</e>
          <e type="operand">i</e>
          <e type="operand">X.BR</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="1">abs</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="1062" width="119" height="23" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Ir phase angle is :</p>
        </content>
      </text>
    </region>
    <region left="9" top="1098" width="122" height="74" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">θ.r</e>
          <e type="operand">X.BR</e>
          <e type="operand">R.r</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">/</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="1">atan</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="1224" width="104" height="23" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Air-gap power :</p>
        </content>
      </text>
    </region>
    <region left="9" top="1269" width="602" height="38" color="#000000" bgColor="#ff80ff" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ff80ff;">Electrical power transferred across the air-gap from stator to rotor is converted to mechanical power<br />the remainder being heat-power losses in the rotor conductors</p>
        </content>
      </text>
    </region>
    <region left="9" top="1323" width="130" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.gap</e>
          <e type="operand">P.mech</e>
          <e type="operand">P.rcl</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="1368" width="488" height="23" color="#000000" bgColor="#ffff80" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff80;">All of the air-gap power is expended as heat losses in the equivalent resistance :</p>
        </content>
      </text>
    </region>
    <region left="9" top="1386" width="121" height="56" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.gap</e>
          <e type="operand">3</e>
          <e type="operand">I.r</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">R.r</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>
        </input>
      </math>
    </region>
    <region left="9" top="1476" width="419" height="38" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" width="419" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Heat power dissipated in the real rotor conductors for all 3 phases is (rotor core loss) :</p>
        </content>
      </text>
    </region>
    <region left="9" top="1512" width="117" height="39" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.rcl</e>
          <e type="operand">3</e>
          <e type="operand">I.r</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">R.r</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="1557" width="167" height="42" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.mech</e>
          <e type="operand">3</e>
          <e type="operand">I.r</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">R.r</e>
          <e type="operator" args="2">*</e>
          <e type="operand">1</e>
          <e type="operand" style="unit">s</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>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="1620" width="138" height="31" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.mech</e>
          <e type="operand">P.gap</e>
          <e type="operand">1</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="1674" width="131" height="23" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Developed Torque :</p>
        </content>
      </text>
    </region>
    <region left="9" top="1701" width="167" height="53" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.mech</e>
          <e type="operand">3</e>
          <e type="operand">I.r</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">R.r</e>
          <e type="operator" args="2">*</e>
          <e type="operand">n.r</e>
          <e type="operand" style="unit">s</e>
          <e type="operand">n.s</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>
      </math>
    </region>
    <region left="189" top="1710" width="106" height="23" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>in units of watts</p>
        </content>
      </text>
    </region>
    <region left="9" top="1755" width="167" height="53" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.mech</e>
          <e type="operand">3</e>
          <e type="operand">I.r</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">R.r</e>
          <e type="operator" args="2">*</e>
          <e type="operand">n.r</e>
          <e type="operand" style="unit">s</e>
          <e type="operand">n.s</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>
      </math>
    </region>
    <region left="189" top="1764" width="90" height="23" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>in units of hp</p>
        </content>
      </text>
    </region>
    <region left="9" top="1827" width="245" height="23" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Developed Torque in pound-foot units :</p>
        </content>
      </text>
    </region>
    <region left="9" top="1854" width="101" height="47" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.mech</e>
          <e type="operand">T.D</e>
          <e type="operand">n.r</e>
          <e type="operator" args="2">*</e>
          <e type="operand">5252</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="1917" width="184" height="23" color="#000000" bgColor="#ffff80" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff80;">Torque Speed Characteristic</p>
        </content>
      </text>
    </region>
    <region left="9" top="1953" width="209" height="72" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">T.D</e>
          <e type="operand">3</e>
          <e type="operand">7.04</e>
          <e type="operator" args="2">*</e>
          <e type="operand">R.r</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">s</e>
          <e type="operand">n.s</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operand">E.BR</e>
          <e type="operand">R.r</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">/</e>
          <e type="operand">i</e>
          <e type="operand">X.BR</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="1">abs</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="2034" width="226" height="92" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">T.D</e>
          <e type="operand">21.12</e>
          <e type="operand">R.r</e>
          <e type="operand" style="unit">s</e>
          <e type="operand">n.s</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operand">E.BR</e>
          <e type="function" args="1">abs</e>
          <e type="operand">R.r</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand" style="unit">s</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">/</e>
          <e type="operand">X.BR</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">+</e>
          <e type="function" args="1">sqrt</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="2178" width="266" height="23" color="#000000" bgColor="#ffff80" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff80;">Power flow, Pscl refers to stator core loss :</p>
        </content>
      </text>
    </region>
    <region left="9" top="2223" width="164" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.gap</e>
          <e type="operand">P.in</e>
          <e type="operand">P.core</e>
          <e type="operator" args="2">-</e>
          <e type="operand">P.scl</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="2259" width="176" height="23" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Useful Shaft-power output :</p>
        </content>
      </text>
    </region>
    <region left="9" top="2286" width="270" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.shaft</e>
          <e type="operand">P.mech</e>
          <e type="operand">P.fan</e>
          <e type="operator" args="2">-</e>
          <e type="operand">P.bearings</e>
          <e type="operator" args="2">-</e>
          <e type="operand">P.stray</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="2331" width="78" height="23" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Efficiency :</p>
        </content>
      </text>
    </region>
    <region left="9" top="2349" width="78" height="53" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">η</e>
          <e type="operand">P.shaft</e>
          <e type="operand">P.in</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="2403" width="450" height="302" color="#000000">
      <picture>
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</raw>
      </picture>
    </region>
    <region left="9" top="2718" width="542" height="38" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Maximum Torque occurs where breakdown of the torque slip curve occurs, ie at slope = 0<br />slip is given by differentiating TD wrt s.</p>
        </content>
      </text>
    </region>
    <region left="9" top="2781" width="231" height="66" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">s.T.Dmax</e>
          <e type="operand">R.2</e>
          <e type="operand">R.1</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">i</e>
          <e type="operand">X.1</e>
          <e type="operator" args="2">*</e>
          <e type="operand">i</e>
          <e type="operand">X.2</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="function" args="1">sqrt</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="2862" width="731" height="38" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Note torque at which TDmax occurs is directly proportional to rotor resistance R2. Thus where very high starting torque is required, the rotor circuit is designed with sufficient resistance so TDmax occurs at blocked rotor (s = 1).</p>
        </content>
      </text>
    </region>
    <region left="9" top="2943" width="195" height="43" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">R.2</e>
          <e type="operand">R.1</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">i</e>
          <e type="operand">X.1</e>
          <e type="operator" args="2">*</e>
          <e type="operand">i</e>
          <e type="operand">X.2</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="function" args="1">sqrt</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="2997" width="118" height="23" color="#000000" bgColor="#ffff00" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ffff00;">Maximum Torque</p>
        </content>
      </text>
    </region>
    <region left="9" top="3024" width="301" height="71" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">T.Dmax</e>
          <e type="operand">21.12</e>
          <e type="operand" style="unit">V</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">n.s</e>
          <e type="operator" args="2">*</e>
          <e type="operand">R.1</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">i</e>
          <e type="operand">X.1</e>
          <e type="operator" args="2">*</e>
          <e type="operand">i</e>
          <e type="operand">X.2</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">R.1</e>
          <e type="operator" args="2">+</e>
          <e type="function" args="1">sqrt</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="3114" width="738" height="38" color="#000000" bgColor="#ff80ff" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ff80ff;">Note: maximum torque (breakdown torque) that a given induction motor can develop is independent of rotor resistance. Changing the value of rotor resistance will change the slip at which TDmax occurs, but will not change the value of TDmax.</p>
        </content>
      </text>
    </region>
    <region left="9" top="3186" width="302" height="23" color="#000000" bgColor="#ff80ff" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ff80ff;">Approximate Running Torque equation , s&lt;=0.03</p>
        </content>
      </text>
    </region>
    <region left="9" top="3213" width="124" height="69" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">T.D</e>
          <e type="operand">21.12</e>
          <e type="operand" style="unit">V</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">*</e>
          <e type="operand">R.2</e>
          <e type="operand">120</e>
          <e type="operand">f</e>
          <e type="operand" style="unit">P</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>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="9" top="3294" width="434" height="38" color="#000000" bgColor="#ff80ff" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ff80ff;">TD is proportional to Voltage squared, slip<br />TD is inversely proportional to frequency, assuming R and X don't vary.</p>
        </content>
      </text>
    </region>
    <region left="9" top="3357" width="491" height="38" color="#000000" bgColor="#ff80ff" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ff80ff;">Effect on Locked Rotor Current<br />Current is directly proportional to voltage and inversely proportional to frequency.</p>
        </content>
      </text>
    </region>
    <region left="18" top="3438" width="611" height="23" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>Using motors of different frequency. For example, can i use a 50 Hz motor on a 60Hz supply system?</p>
        </content>
      </text>
    </region>
    <region left="9" top="3492" width="745" height="53" color="#000000" bgColor="#80ffff" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #80ffff;">Operating 60hz motors on 50hz systems<br />This is possible provided the voltage is reduced to 50/60 and the output power correspondingly reduced. As long as the V/F ratio is kept constant, no problem.</p>
        </content>
      </text>
    </region>
    <region left="9" top="3564" width="700" height="53" color="#000000" bgColor="#ff8080" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #ff8080;">Mix of 25hz and 60hz systems<br />Where mix occurs, if a 25hz motor is attached to 60hz, a dangerous overfrequency situation occurs. If 60hz motor is attachedto the 25hz system, the motor will burn out.</p>
        </content>
      </text>
    </region>
    <region left="9" top="3663" width="751" height="53" color="#000000" bgColor="#80ff80" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="background-color: #80ff80;">Conclusion, <br />a 400hz motor will have 50/400 the resistance and inductance to give the same torque. However, since less wire and steel is used, I would expect the motor to be &lt;= 8 times smaller/lighter.</p>
        </content>
      </text>
    </region>
  </regions>
</worksheet>