A body `X` with a momentum `p` collides with another identical stationary body `Y` one dimensionally. During the collision, `Y` gives an impulse `J` to body `X`. Then coefficient of restitution is

In a one-dimensional collision between two identical particles. A and B, B is stationary and A has momentum p before impact. During impact, B gives an impulse J to A. Find the coefficient of restitution between A and B?

A particle loses 25% of its energy during collision with another identical particle at rest. the coefficient of restitution will be

In head - on collision between two particles A and B of same mass , A is moving with momentum 15 kg m//s , B is stationary . During the impact , B gives impulse 10 N -s to A . The coefficient of restitution is

A particle of mass m, collides with another stationary particle of mass M. If the particle m stops just after collision, then the coefficient of restitution for collision is equal to

In one dimentional collision between two idential particles 'A' and 'B'. 'B' is stationary and 'A' has momentum 54 kg-m // sec before impact. During impact , 'B' gives an impulse 3kg-m // sec to 'A' . The coefficient of restitution between A and B is

A body of mass m moving with a velocity strikes a stationary body having same mass . What will be the ratio of velocity of two bodies after the collision if the coefficient of restitution is e .

A block having mass m collides with an another stationary block having mass 2m. The lighter block comes to rest after collision. If the velocity of first block is v, then the value is coefficient of restitution will must be

A body of mass 'm' moving with certain velocity collides with another identical body at rest. If the collision is perfectly elastic and after the collision both the bodies moves

A body of mass m makes an elastic collision with another identical body at rest. Show that if the collisionis not head on the bodiese to at right to each other after the collision.

An object of mass m moving with speed u collides one dimentionally with another identical object at rest. Find their velocities after collision, if coefficient of restitution of collision is e.