Mastering Motor Starts: Induction Motor Starting & Testing

Demonstrative Video


Methods of starting 3-\(\Phi\) IM

Testing of Induction Motors

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As motor is running at no-load, the total input power is equal to the constant iron loss, friction and windage losses of the motor \[P_{constant} = P_i = P_1+P_2\] \[\begin{aligned} P_{in} & =\sqrt{3}V_{0}I_{0}\cos\phi_{0}\\ I_{\mu} & =I_{o}\sin\phi_{0}\\ I_{\omega} & =I_{0}\cos\phi_{0}\\ R_{c} & =\dfrac{V_{ip}}{I_{\omega}}\\ X_{m} & =\dfrac{V_{ip}}{I_{\mu}} \end{aligned}\]

  • The curve is almost parabolic at the normal voltage.

  • As the iron losses are almost proportional to the square of the flux density and therefore, the applied voltage.

  • The curve is extended to the left to cut the vertical axis at the point A.

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\[\begin{aligned} P_{sc} & =\sqrt{3}V_{scl}I_{scl}\cos\phi_{sc}\\ R_{e1} & =\dfrac{P_{scp}}{I_{scp}^{2}}\\ Z_{e1} & =\dfrac{V_{scp}}{I_{scp}}\\ X_{e1} & =\sqrt{Z_{e1}^{2}-R_{e1}^{2}} \end{aligned}\]