Home
Class 11
PHYSICS
A mass M hangs on a massless rod of leng...

A mass M hangs on a massless rod of length l which rotates at a constant angular frequency. The mass M moves with steady speed in a circuilar path of constant radius. Assume that the system is in steady circular motion with constant angular velocity `omega`. The angular momentum of M about point A is `L_(A)`, which lies in the positive z direction and the angular momentum of M about point B is `L_(B)`. The correct statement for this system is `:`

Text Solution

Verified by Experts

The correct Answer is:
C

Direction and magnitude of angular momentum about A remain same but about B only magnitude of angular momentum remians same but not direction .
Promotional Banner

Similar Questions

Explore conceptually related problems

A mass is whirled in a circular path with a constant angular velocity and its angular momentum is L. If the string is now halved keeping the angular velocity same, the angular momentum is

If a body of mass 'm' and radius of gyration K rotates with angular velocity omega , then the angular momentum of the body will be

A particle attached to a string is rotating with a constant angular velocity and its angular momentum is L. If the string is halved and angular velocity is kept constant, the angular momentum will be

A rod of mass 2 kg ad length 2 m is rotating about its one end O wth an angular velocity omega=4rad//s . Find angular momentum of the rod about the axis rotation.

Angular momentum of a single particle moving with constant speed along circular path :

A mass is whirled in a circular path with an angular momentum L . If the length of string and angular velocity, both are doubled, the new angular momentum is

A body of mass m moves in a circular path with uniform angular velocity. The motion of the body has constant

A mass is whirled in a circular path with an angular momentum L . If the length of string is now halved keeping the angular velocity same, the new angular momentum is

A particle of mass m is moving on the XY-plane along a straight line y = d, with constant velocity v. Its angular momentum about the origin