Consider the situation as shown in the diagram. The pulley has radius `R` and moment of inertia `I`. The block is release when the spring (spring constant `k`) is unstretched. Find the speed of block when the vlock has fallen a distance `h`. Assume no slipping.

Consider the situation as shown. The pulley has a moment of inertia I, and radius r, the block is in equilibrium. Find the time period of mass m. Assume no slipping.

Consider the situation as shown in the figure. The pulley has moment of inertia I and radius r . The table is rough and the coefficient of kinetic friction is mu_(k) . The system is released from the rest. Calculated speed of block of mass 3m as a function of the distance h it has descended. Assume no slipping.

The block of mass m is released when the spring was in its natrual length. Spring constant is k. Find the maximum elongation of the spring.

The block of mass m is released when the spring was in its natrual length. Spring constant is k. Find the maximum elongation of the spring.

In the figure shown, the system is released frrom rest. Find the velocity of block A when block B has fallen a distance l . Assume all pulleys to be massless and frictionless.

In the given arrangement the block is released from the position where the spring is unstretched. The speed of the block when it has descended through 2cm is (x)/(10) . Find the value of x .

In the given arrangement the block is released from the position where the spring is unstretched. The speed of the block when it has descended through 2cm is (x)/(10) . Find the value of x .

Consider the situation as shown. Initially the spring is unstretched when the block of mass m is released from rest assuming the pulley frictionless and light the spring and string massless. Find the extension of sprinig when the block is in equilibrium also find the maximum extension of the spring.

The block shown in figure is released from rest. Find out the speed of the block when the spring is compressed by 1 m

An ideal spring with spring constant k is hung from the ceiling and a block of mass M is attached to its lower end. The mass is released when the spring is initially unstretched. Then the maximum extension in the spring is