A body whose moment of intertia is `3 kg m^(2)` is at rest. It is rotated for `20 s` with a moment of force `6 N-m`. Find angular displacement of the body. What is work done ?

A body whose moment of inertia is 3 "kgm"^(2) , is at rest. It is rotated for 20 s with a moment of force 6 Nm. Find the angular displacement of the body. Also calculate the work done.

A body whose moment of inertia it 3 kg m^(2) is a rest. It is rotated for 20 seconds with a moment of force 6 N.m. Find the agular displacement of the body. Also calculate the work done.

A body whose moment of inertia is 3 kgm^2 , is at rest . it is rotated for 20 second by torque of 6 Nm. find angular displacement of the body. also calculate the work done.

A body of moment of inertia 3 kg m^2 is at rest, if it is rotated for 20s with moment of force 6 Nm, then the work done will be

A body of moment of inertia 2kg-m^2 has a rotational kinetic energy 4J. What is the angular momentum of the body ?

A body of moment of inertia 2kg-m^(2) has a rotational kinetic energy of 4 J. What is the angular momentum of the body ?

The moment of inertia of a body is 2.5 kg m^(2) . Calculate the torque required to produce an angular acceleration of 18 rad s^(-2) in the body.

A torque of 30 N-m is acting on a wheel of mass 5 kg and moment of inertia 2 kg-m​^(2) ​. If wheel starts rotating from rest then its angular displacement in 10 seconds will be-

Due to a force of (6hati+2hatj)N the displacement of a body is (3hati-hatj)m , then the work done is

A body of moment of inertia about its axis of rotation is 3 kg m^(2) and angular velocity 3 rad/s. The kinetic energy of rotating body is same as that of body of mass 27 kg moving with a speed of