In the given figure, Find mass of the block A, if it remains at rest, when the system is released from rest. Pulleys and strings are massless. `[g=10m//s^(2)]`

Find the mass M so that it remains at rest in the abjoining figure. Both the pulley and string are light and friction is absent everywhere. (g = 10 m//s^(2))

Find the mass M so that it remains at rest in the abjoining figure. Both the pulley and string are light and friction is absent everywhere. (g = 10 m//s^(2))

For given system as shown in figure, the acceleration of block of mass m(m=M/2) kept on smooth table when the system is released from rest is (Strings and pulleys are ideal)

For given system as shown in figure, the acceleration of block of mass m(m=frac{M}{2}) kept on smooth table when the system is released from rest is (Strings and pulleys are ideal)

In the arrangement shown in figure, what should be the mass of block A so that the system remains at rest. Also find force exerted by string on the pulley Q. (g = 10 m//s^(2))

In the system shown in figure, the block A is released from rest. Find Tension in the string.

In the pulley-block system shown in figure, strings are light. Pulleys are massless and smooth. System is released from rest. In 0.3 seconds. .

An arrangement of the masses and pulleys is shown in the figure. Strings connecting masses A and B with pulley are horizontal and all pulleys and strings are light. Friction coefficient between the surface and the block B is 0.2 and between block A and B is 0.7 . The system is released from rest. (use g=10m//s^(2))