In the fig the pulled has a mass `M`, radius `r` and the string does not slip over it. The time period of oscillation is

The time period of small oscillations of mass m :-

The time period of small oscillations of mass m :-

The time period of small oscillations of mass m :-

In the figure, the disc D does not slip on the surface S , the pulley P has mass and the string does not slip on it. The string is wound around the disc.

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.

In the figure, the blocks unequal masses m_1 and m_2 ( m_1 lt m_2 ). m_2 has a downward acceleration a. The pulley P has a radius r, and some mass. The string does not slip on the pulley. Find the acceleration of block and angular acceleration of pulley. (I = momentum of inerita of pulley)

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 ball of radius r is made to oscillate in a bowl of radius R. Find the time period of oscillation.

The period of oscillation of a mass M suspended from a spring of spring constant K is T. the time period of oscillation of combined blocks is

A ball of radius r is made to oscillate in a bowl of radius R, find its time period of oscillation.