[" A body is thrown up with a "],[" velocity "40ms^(-1)" .At same time "],[" another body is dropped from "],[" a height "40m" .Their relative "],[" acceleration after "1.3],[" seconds is "]

A body is thrown up with a velocity 40 ms ^(-1). At same time another body is dropped from a height 40 m. Their relative acceleration after 1.3 seconds is

[" A body is thrown vertically "],[" upwards with "39.2m/sec],[" velocity at the same time "],[" another body is dropped from "],[" 100m height.After how long "],[" the bodies acquires same "],[" velocity."]

One body is thrown up with velocity of 34.6ms 1. Another body is dropped from a height of 50m. Relative acceleration between the two bodies is

[" A body is thrown up with "],[" velocity of "24.8ms^(-1)" .Distance "],[" travelled by the body in its last "],[" second of upward journey is "],[g=10ms^(-2)" ) "]

One body is thrown up with velocity of 34.6ms Another body is dropped from a height of 50m. Relative acceleration between the two bodies is -A) 9.8 ms-2 B) 19.6 ms-2 C) Zero D) 4.9 ms-2

If a body is thrown up with the velocity of 15 m/s then maximum height attained by the body is (g = 10m//s)

A body is projected up with a velocity 50 ms^(-1) after one second if acceleration due to gravity disappears then body

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 is dropped from a height of 40 m from the surface of the Earth. Its final velocity is 28 m s^(-1) . What would be the final velocity of the body, if it is dropped from the same height on another planet where the acceleration due to gravity is 2.5 m s^(-2) . Assume atmospheric conditions to be similar. (Take earth = 10 m s^(-2) )

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).