All surfaces shown in figure are smooth system is released with the spring unstretched In equilibrium, compression in the spring will be

All surfaces shown in figure are smooth. System is released with the spring instretched. In equilibrium, compression in the spring will be

All surfaces shown in the figure are smooth. System is released with the spring unstretched. In equilibrium the compression in the spring will be

In the shown diagram mass of A is m and that of B is 2 m. All the surfaces are smooth. System is released from rest with spring unstretched. Then, the maximum extension (x_(m)) in spring will be:

In the adjoining figure, block A is of mass (m) and block B is of mass 2m. The spring has force constant k. All the surfaces are smooth and the system is released form rest with spring unstretched. Find the maximum extension in the spring and acceleration of block B at time of maximum extension .

The system of the wedge and the block connected by a massless spring as shown in the figure is released with the spring in its natural length. Friction is absent. Maximum elongation in the spring will be

All surfaces shown in figure are smooth. System is released from rest. x and y comonents of acceleration of COM are

All surfaces shown in figure are smooth. System is released from rest. x and y comonents of acceleration of COM are

Blocks A and B shown in the figure are having equal masses m. The system is released from rest with the spring unstretched. The string between A and ground is cut, when there is maximum extension in the spring. The acceleration of centre of mass of the two blocks at this instant is

Blocks A and B shown in the figure are having equal masses m. The system is released from rest with the spring unstretched. The string between A and ground is cut, when there is maximum extension in the spring. The acceleration of centre of mass of the two blocks at this instant is

A system of wedge and block as shown in figure, is released with the spring in its natural length. All surfaces are frictionless. Maximum elongation in the spring will be .