System is released from rest. Moment of inertia of pulley 'I'. Find angular speed of pulley when `m_1` block falls by 'h'. (Given `m_1 gt m_2` and assume no slipping between string and pulley).

A block of mass m is suspended from a pulley in form of a circular disc of mass m & radius R. The system is released from rest, find the angular velocity of disc when block has dropped by height h. (there is no slipping between string & pulley)

A block of mass m is suspended from a pulley in form of a circular disc of mass m & radius R. The system is released from rest, find the angular velocity of disc when block has dropped by height h. (there is no slipping between string & pulley)

A block of mass m is suspended from a pulley in form of a circular disc of mass m & radius R. The system is released from rest, find the angular velocity of disc when block has dropped by height h. (there is no slipping between string & pulley)

Two' blocks of masses m, and m, are connected to the two ends of a string passing over a pulley as shown in figure. System hans vertically and blocks are held at rest. Assume that m_(1) gt m_(2) . Find the speed attained by the blocks when m, descends through a height h. Moment of inertia of the pulley is I and its radius is r. There is enough friction between string and pulley so that there is no slipping between them.

A string is would over a cylinder of mass M, radius R and moment of inertia I and then the string is would over the pulley as shown in the figure. If the system is released from rest then determine the tension is tring. Assume there is no slipping between string and pulley cylinder.

Figure shows a pulley of mass m and radius r with two blocks of masses m_(1) and m_(2) attached with a light and unstretchable string. Find the acceleration of the blocks, tensions in the string and the force exerted by the pulley on the celling from which it is hanging. Assume no slipping between the string and the wheel.

Figure shows a pulley of mass m and radius r with two blocks of masses m_(1) and m_(2) attached with a light and unstretchable string. Find the acceleration of the blocks, tensions in the string and the force exerted by the pulley on the celling from which it is hanging. Assume no slipping between the string and the wheel.

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.