A pulley-rope-mass arrangement is shown in fig. Find the acceleration of block `m_(1)` when the masses are set free to move. Assume that the pulley and the ropes are ideal.

Two monkeys A and B of equal mass 'm' can climb strings of a pulley arrangement as shown in figure.Find magnitude of acceleration in m/s^(2) of A with respect to rope so that the block remains stationary.It is given that B is just holding the string.Assume pulley is frictionless and string is massless and inextensible.

Consider the arrangement shown in the figure. Find the acceleration of the block (a) A monkey moves upward with respect to the rope with acceleration a_(0) (b) A monkey moves downward with respect to the rope with acceleration a_(0) Assume the surface smooth, pulley and string light.

Find the acceleration of the block of mass m. Assume pulleys are massless and frictionless.

In the arrangement shown, the pulleys and the string are ideal. The acceleration of block B is.

The velocities of A and B shown in fig. Find the speed (in ms^(-1) ) of block C. (Assume that the pulleys and string are ideal).

The velocities of A and B shown in fig. Find the speed (in ms^(-1) ) of block C. (Assume that the pulleys and string are ideal).

In the arrangement shown, the mass m will ascend with an acceleration ( Pulley and rope are massless)

In the arrangement shown, the mass m will ascend with an acceleration ( Pulley and rope are massless)

In the arrangement shown, the mass m will ascend with an acceleration ( Pulley and rope are massless)

In the arrangement shown, the pulleys and the strings are ideal.The acceleration of the block B is