Two bodies one held 100cm directly above the other are released simultaneously from the large height and both fall freely under the gravity.The separation between the bodies just after 2s will be

Two bodies are held separated by 9.8 m vertically one above the other. They are released simultaneously to fall freely under gravity. After 2 s the relative distance between them is

Two balls are dropped simultaneously from two points separated by a vertical height of 6 m. The distance of separation between them after next 2s is

Two bodies x and y of weight 600 N and 1000 N are dropped simultaneously from the same height above the earth's surface from same place. Their accelerations will be

A body released from a great height and falls freely towards the earth. Another body is released from the same height exactly one second later. Then the separation between the two bodies, two seconds after the release of the second body is

Two bodies are thrown simultaneously from a tower with same initial velocity v_0 : one vertically upwards, the other vertically downwards. The distance between the two bodies after time t is

Two bodies of different masses are dropped simultaneously from same height. If air friction acting on them is directly proportional to the square of their mass, then,

A stone at rest is dropped from a height and falls freely under gravity. Calculate the distance covered by it in the first two seconds. (g = 9.8 m s^(-2) )

Two bodies whose masses are in the ratio 2:1 are dropped simultaneously at two places A and B where the accelerations due to gravity are g_A and g_B respectively. If they reach the ground simultaneously, the ratio of the heights from which they are dropped is

Assertion: Two bodies of masses M and m(M gt m) are allowed to fall from the same height if the air resistance for each be the same then both the bodies will reach the earth simultaneously. Reason: For same air resistance, acceleration of both the bodies will be same.

A body falls freely from a height 'h' after two seconds if we assume that gravity disappears the body