A uniform rod of lengh `l` moving with a downward velocity `v_(0)` strikes a peg `P`. If the coefficient of restitutioin of impact is `e`, find the velocity of `CM` of the rod just after impact.

A particle of mass m=1 kg collides with the end with velocity v_(0)=6 ms^(-1) of a spinning rod of mass 2m and length l=1 m at the end of the rod. If the coefficient of restitution of collision e=(2//3), find the a. velocity of the particle b. angular velocity of the rod just after the impact.

A uniform rod of length l is spinning with an angular velocity omega=2v/l while its centre of mass moves with a velocity v . Find the velocity of the end of the rod.

A uniform rod of length l is spinning with an angular velocity omega=2v/l while its centre of mass moves with a velocity v . Find the velocity of the end of the rod.

A ball collides with a frictionless wall with velocity u as shown in the figure. Coefficient of restitution for the impact is e. (a) Find expression for the velocity of the ball immediately after the impact. (b) If impact is perfectly elastic what do you observe?

A ball collides with a frictionless wall with velocity u as shown in the figure. Coefficient of restitution for the impact is e. (a) Find expression for the velocity of the ball immediately after the impact. (b) If impact is perfectly elastic what do you observe?

A uniform rod of mass m and length l is released from rest from its vertical position by giving a gently push. In consequence, the end of the rod collides at P after rotating about the smooth horizontal axis O . If the coefficient of restitution e = (1/2) . Find the: a. angular speed of the rod just after the impact. b. energy loss during collision. c. maximum angle rotated by rod after collision.