A body A is thrown up vertically from the ground with velocity `V_(0)` and another body B is simultaneously dropped from a height H. They meet simultaneously dropped from a height H. They meet at a height `(H)/(2)` if `V_(0)` is equal to

A body A is thrown up vertically from the ground with velocity V_(0) and another body B is simultaneously dropped from a height H. They meet at a height (H)/(2) if V_(0) is equal to

A body A is thrown vertically upwards with initial velocity v_(1) . Another body B is dropped from a height h. Find how the distance x between the bodies depends on the time t if the bodies begin to move simultaneously.

A body thrown vertically upwards from a point with a velocity v_(0) rises to a maximum height and then comes back to the point. Then

A ball is thrown vertically upwards from the top of tower of height h with velocity v . The ball strikes the ground after time.

A ball is thrown vertically upwards from the top of tower of height h with velocity v . The ball strikes the ground after time.

A body is projected vertically up from ground with a velocity u so as to reach maximum height 'h'. At half of the maximum height its velocity will be

A body A is thrown vertically upwards with such a velocity that it reaches a maximum height of h. Simultaneously, another body B is dropped from height h. It strikes the ground and does not rebound. The velocity of A relative to B versus time graph is best represented by (upward direction is positive).

A body A is thrown vertically upwards with such a velocity that it reaches a maximum height of h. Simultaneously, another body B is dropped from height h. It strikes the ground and does not rebound. The velocity of A relative to B versus time graph is best represented by (upward direction is positive).