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Which of these expressions gives the torque developed at a slip \( s \), for a rotor emf \( E_2 \)?

  • A.\( sE_2R_2/(R_2 + sX_2) \)
  • B.\( E_2^2/(R_2^2 + X_2^2) \)
  • C.\( R_2/(sE_2^2X_2^2) \)
  • D.\( sE_2^2R_2/(R_2^2 + s^2X_2^2) \)

Answer: D

Correct answer: \( sE_2^2R_2/(R_2^2 + s^2X_2^2) \)

At slip \( s \) the rotor emf is \( sE_2 \) and the rotor reactance \( sX_2 \), so the current is \( sE_2/\sqrt{R_2^2 + s^2X_2^2} \). Torque is proportional to \( I_2^2 R_2/s \), and substituting gives the expression above. It has the familiar shape: rising nearly linearly from zero slip, peaking, then falling away.

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