Find the acceleration of slid right circular roller `A`, weighing `12kg` when it is being pulley by another weight `B (6 kg)` along the horizontal plane as in figure `(` pulley in massless `)`. The weight `B` is attached to the end of a string wound around the circularference of roller. Assume there is no slipping of the roller and the string is inextensible.

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 string does not slide over the pulley. Find the acceleration of the block when released.

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.

Consider two heavy right circular rollers of the radii R and r respectively and rest on a rough horizontal plane a shown in figure. The larger roller has a string wound around it to which a horizontal force P can be applied as shown. Assuming that the coefficient of friction m has the same value for all surfaces of contact, determine the necessary condition under which the larger roller can be pulled over the smaller one. Assume the smaller cylinder should neither roll nor slide.

A massless inextensible string with masses 1kg and 4kg attached to its two endsis passing over the pulley. Find the acceleration of the system using free body diagram.

Two blocks of masses 6 kg and 4 kg are attached to the two ends of a massless string passing over a smooth fixed pulley. if the system is released, the acceleration of the centre of mass of the system will be

Two blocks of masses 6 kg and 4 kg are attached to the two ends of a massless string passing over a smooth fixed pulley. if the system is released, the acceleration of the centre of mass of the system will be

In the pulley system shown in figure the movable pulleys A, B and C are of 1 kg each D and E are fixed pulleys. The strings are light and inextensible find the accelerations of the pulleys and tension in the string.