Figure shows a particle slideing on a frictionles track which terminates in straight horizontal section. If the particle starts slipping from the point. A, how far way from the track will the particle hit the ground ?

The figure shown a particle sliding on a frictionless track, which teminates in a straight horizontal section. If the particle starts slipping from the point A , how far away from the track will the particle hit the ground?

Figure shows a circular frictionless track of radius R, centred at point O. A particle of mass M is released from point A (OA = R//2) . After collision with the track, the particle moves along the track. (a) Find the coefficient of restitution e . (b) What will be value of e if the velocity of the particle becomes horizontal just after collision ?

The velocity-time graph of a particle in straight line motion is veloity-time graph of a particle in straight line motion is shown in. The particle starts its motion from origin. . The distance of the particle from the origin after 8 s is .

A particle is projected from point O on level ground towards a smooth vertical wall 50m from O and hits the wall. The initial velocity of the particle is 30m/s at 45° to the horizontal and the coefficient of restitution between the particle and the wall is e. Find the distance from O of the point at which the particle hits the ground again if e = 0

A particle is projected from point O on level ground towards a smooth vertical wall 50m from O and hits the wall. The initial velocity of the particle is 30m/s at 45° to the horizontal and the coefficient of restitution between the particle and the wall is e. Find the distance from O of the point at which the particle hits the ground again if e = 1

The figure shows a velocity-time graph of a particle moving along a straight line Q. If the particle starts from the position x_0 = –15 m, then its position at t = 2s will be

A stone is just released from the window of a train moving along a horizontal straight track. The stone will hit the ground in

Figure shows a circular frications trck of radius R , centred at point O . A particle of mass M is released from point A (OA = R//2) . After collision with the track, the particle moves along on the track. Then the coefficient of restitution e is.

A particle is thrown horizontally from a tower of height 20m . If the speed of projection is 20m/s then the distance of point from the tower,where the particle hit the ground is:-

A particle is projected from point O on level ground towards a smooth vertical wall 50m from O and hits the wall. The initial velocity of the particle is 30m/s at 45° to the horizontal and the coefficient of restitution between the particle and the wall is e. Find the distance from O of the point at which the particle hits the ground again if e=1/2