Skip to content

Power In Rotation

Mediumphysics

Rotational power delivered by torque τ at angular speed ω equals?

Select the correct option:

🔒 Solution Hidden from View

Submit your answer to unlock the detailed step-by-step solution.

More rotational motion Practice Questions

MediumNEET

A child of negligible spin sits on a rotating stool that turns at 2 rad/s with moment of inertia 4 k...

View Solution→
MediumNEET

A constant torque of 5 N·m acts on a wheel and turns it through an angular displacement of 8 radians...

View Solution→
HardNEET

A thin circular ring of mass M and radius R has a moment of inertia MR² about its central axis perpe...

View Solution→
EasyNEET

A point on the rim of a wheel of radius 0.50 m moves while the wheel rotates at a constant angular v...

View Solution→
HardNEET

A force is applied to a particle whose position vector relative to the origin is given, and the forc...

View Solution→
MediumNEET

A bomb at rest in deep space suddenly explodes into several fragments that fly off in different dire...

View Solution→
MediumNEET

A solid sphere and a thin spherical shell have the same mass and the same radius and rotate about th...

View Solution→
MediumNEET

A uniform beam of weight 200 N and length 4 m rests horizontally on two supports placed at its two e...

View Solution→
HardNEET

A solid cylinder is released from rest and rolls without slipping down an incline making an angle wh...

View Solution→
EasyNEET

A grinding wheel with moment of inertia 2 kg·m² experiences a constant net torque of 10 N·m about it...

View Solution→
EasyNEET

A flywheel starts from rest and attains an angular velocity of 60 rad/s in 12 seconds under a consta...

View Solution→
EasyNEET

A disc with moment of inertia 0.5 kg·m² rotates about its central axis at an angular velocity of 4 r...

View Solution→

Browse all rotational motion questions →

About This Question

Subject
physics
Chapter
rotational motion
Topic
power in rotation
Difficulty
Medium
Year
2025
Tags
PowerTorqueAngular Velocity

Solution

Correct Answer:

τ ω

  1. Definition of Power: Power is the rate of doing work ().
  2. Work Formula: We know .
  3. Differentiation:
    • .
  4. Substitute Variable: Since (angular velocity):
    • .
  5. Conclusion: Rotational power is the product of torque and angular velocity ().

This medium difficulty physics question is from the chapter rotational motion, covering the topic of power in rotation. It appeared in the 2025 exam.

Looking for more practice? Explore all physics questions or browse rotational motion questions on RankGuru.