A ball of radius `R=20 cm` has mass `m=0.75 kg` and moment of inertia (about its diameter) `I=0.0125 kg m^(2)`. The balls rolls with velocity `V_(0)=10 ms^(-1)` towards a smooth vertical wall. If coefficient of restitution between the wall and the ball is `e=0.7`, velocity `V` of the ball after the collision is `(g=0ms^(-2))`

A ball of radius R=20 cm has mass m=0.75 kg and moment of inertia (about its diameter ) I=0.0125 kgm^(2) . The ball rolls without sliding over a rough horizontal floor wilth velocity v_(0)=10 ms^(-1) towards a smooth vertical wall if coefficient of resutitution between the wall and the ball is e=0.7 , calculate velocity v of the ball long after the collision. (g=10ms^(-2))

A ball rolls without sliding over a rough horizontal floor with velocity v_(0)=7m//s towards a smooth vertical wall. If coefficient of restitution between the wall and the ball is e=0.7 . Calculate velocity v of the ball after the collision.

A ball rolls without sliding over a rough horizontal floor with velocity v_(0)=7m//s towards a smooth vertical wall. If coefficient of restitution between the wall and the ball is e=0.7 . Calculate velocity v of the ball long after the collision.

A ball of mass m moving with a speed 2v_0 collides head-on with an identical ball at rest. If e is the coefficient of restitution, then what will be the ratio of velocity of two balls after collision?

A ball of mass m moving with a speed 2v_0 collides head-on with an identical ball at rest. If e is the coefficient of restitution, then what will be the ratio of velocity of two balls after collision?

A ball of mass m moving with a speed 2v_0 collides head-on with an identical ball at rest. If e is the coefficient of restitution, then what will be the ratio of velocity of two balls after collision?

A glass ball collides with an identical ball at rest with v_(0)=2 m/sec. If the coefficient of restitution of collision is e = 0.5, find the velocities of the glass balls just after the collision.

A glass ball collides with an identical ball at rest with v_(0)=2 m/sec. If the coefficient of restitution of collision is e = 0.5, find the velocities of the glass balls just after the collision.

A ball moving with velocity 2 ms^(-1) collides head on with another stationary ball of double the mass. If the coefficient of restitution is 0.5 , then their velocities (in ms^(-1) ) after collision will be