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 are marked in the figure-1.130. The velocity of block C is (assume that the pulleys are ideal and string inextensible) :

The time period of block of mass m is (Assume pulleys and string are massless) .

The block Q moves to the right with a constant velocity v_(0) as shown in figure. The relatives velocity of body P with respect to Q is ( assume all pulleys and strings are ideal)

The block Q moves to the right with a constant velocity v_(0) as shown in figure. The relatives velocity of body P with respect to Q is ( assume all pulleys and strings are ideal)

Find the acceleration of blocks in fig. The pulley and the string are massless.

In the figure-2.205 shown in blocks A, B and C has masses m_(A)= 5 kg, m_(B) = 5 kg and m_(C )= 10kg respectively, find the acceleration of the three blocks. Assume all pulleys and strings are ideal. (Take g = 10m//s^(2) )

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.

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.

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.

Find the acceleration blocks in fig. The pulley and the string are massless.