An object of mass `m` is tied to a light string wound around a pulley that has a moment of inertia `I` and radius `R`. The wheel bearing is fricrtionless and the string does not slip on the run. Find the tension in the string and the acceleration of the object.

The mass of the part of the string below A i figure is m. Find the tension of he string at the lowere end and at A.

Consider two object with m_1 gt m_2 connected by a light string that passes over a pulley having a moment of inertia of I about its axis of rotation as shown in figure. The string does not slip on the pulley or strech. The pulley turns without friction. The two objects are released from rest separated by a vertical distance 2 h . The translational speeds of the objects as they pass each other is. .

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.

A mass 'm' is supported by a massless string wound around a uniform hollow cylinder of mass m and radius R. If the string does not slip on the cylinder, with what acceleration will the mass fall or release?

A block of mass m is attached at the end of an inextensible string which is wound over a rough pulley of mass M and radius R figure a. Assume the stirng does not slide over the pulley. Find the acceleration of the block when released.

A string of negligible mass is wrapped on a cylindrical pulley of mass M and radius R. The other end of string is tied to a bucket of mass m. If the pulley rotates about a horizontal axis then the tension in the string is :

Consider two masses with m_(1) gt m_(2) connected by a light inextensible string that passes over a pulley of radius R and moment of inertia I about its axis of rotation. The string does not slip on the pulley and the pulley turns without friction. The two masses are released from rest separated by a vertical distance 2h. When the two masses pass each other, the speed of the masses is proportional to

A particle of mass m is tied to light string and rotated with a speed v along a circular path of radius r. If T=tension in the string and mg= gravitational force on the particle then actual forces acting on the particle are