Calculate the angular frequency of the system shown in fingure. Friction is absent everywhere and the threads, spring and pulleys are massless. Given that `m_(A) = m_(B) = m`.

Find the natural frequency of the system shown in figure. The pulleys are smooth and massless.

Find the natural frequency of oscillation of the system as shown in figure. Pulleys are massless and frictionless. Spring and string are also massless. (Take pi^(2)=10 )

In the figure shown , all the string are massless and friction is absent everywhere. Choose the correct options.

Friction is absent everywhere and the threads, spring and pulleys are massless. If m_(A) = m_(B) = M , then the angular frequency of the system for small oscillations will be

In the system shown in fig the pulley is frictionless and the string massless if m_(1)=m_(2) thrust on the pulley will be:

A block of mass m slides down on inclined wedge of same mass m as shown in figure . Friction is absent everywhere . Acceleration of centre of mass of the block and wedge is

Two blocks A and B of equal mass m are connected through a massless string and arranged as shown in the figure. Friction is absent everywhere. When the system is released from rest

In the system shown in figure m_(1) gt m_(2) . System is held at rest by thread BP. Just after the thread BP is burnt :