A ball is dropped from a height of a height of 90 m on a floor. At each collsion with the floor , the ball loses one - tenth of its speed . Plot the speed -time graph of its motion between t 0 to 12 s.

A ball is dropped from a height of 80 m on a floor. At each collision, the ball loses half of its speed. Plot the speed-time graph and velocity-time graph of its motion till two collisions With the floor. [Take g=10 m//s^2 ]

A ball is dropped from a height of 20 m on a floor for which e = 1//2 . The height attained by the ball after the second collision

A ball is dropped from a certain height on a horizontal floor. The coefficient of restitution between the ball and the floor is (1)/(2) . The displacement time graph of the ball will be.

A ball is dropped from certain height on a glass floor so that it rebounds elastically to the same height. If the process continues, the velocity -time graph for such a motion would be -

A ball is dropped from a height h on to a floor . If the cofficient of restitution is e, calculate the height the ball first rebounds ?

If a ball is dropped from height 2 metre on a smooth eleastic floor, then the time period of oscillation is

An inelastic ball is dropped from a height 100 meter. If due to impact it loses 35% of its energy the ball will rise to a height of

A ball is dropped from a height h . As it bounces off the floor, its speed is 80 percent of what it was just before it hit the floor. The ball will then rise to a height of most nearly

A ball is dropped from a height h on to a floor. If in each collision its speed becomes e times of its striking value (a) find the time taken by ball to stop rebounding (b) find the total change in momentum in this time (c) find the average force exerted by the ball on the floor using results of part (a) and (b).

A ball is dropped from a height h on a floor. The coefficient of restitution for the collision between the ball and the floor is e. The total distance covered by the ball before it comes to the rest.