A mass `m_(1)` lies on a fixed smooth cylinder. An ideal chord attached to `m_(1)` passes over the cylinder and is conneced to `m_(2)`. The system is released at `theta = 30^(@)`. Acceleration of `m_(1)` just after releasing the system is `(5)/(n)m//s^(2)`. Find the value of `n`.

A mass m_(1) lies on fixed, smooth cylinder . An ideal cord attached to m_(1) passes over the cylinder and is connected to mass m_(2) as shown in the figure. (a) Find the value of theta ( shown in diagram ) for which the system is in equilibrium. (b) Given m_(1)=5 kg, m_(2)=4kg . The system is released from rest when theta =30^(@) . Find the magnitude of acceleration of mass m_(1) just after the system is released.

A mass m_(1) lies on fixed, smooth cylinder . An ideal cord attached to m_(1) passes over the cylinder and is connected to mass m_(2) as shown in the figure. (a) Find the value of theta ( shown in diagram ) for which the system is in equilibrium. (b) Given m_(1)=5 kg, m_(2)=4kg . The system is released from rest when theta =30^(@) . Find the magnitude of acceleration of mass m_(1) just after the system is released.

A mass 2m lies on a fixed , smooth cylinder . An ideal string attached to 2m passes over the cylinder to mass m . Then the value of angle theta for which system is in equilibrium

A particle of mass m is rigidly attached at A to a ring of mass 3m and radius r . The system is released from rest and rolls without sliding. The angular acceleration of ring just after release is

A particle of mass m is rigidly attached at A to a ring of mass 3m and radius r . The system is released from rest and rolls without sliding. The angular acceleration of ring just after release is

Figure-2.54 shows a block of mass m is placed on an inclined wedge of mass M If the system is released from rest find the acceleration of m and M.

Two blocks of masses m_(1) = 2kg and m_(2) = 4kg are attached to two ends of a light ideal spring of force constant k = 1000 N // m. The system is kept on a smooth inclined plane inclined at 30^(@) with horizontal. The block m_(2) is attached to a light string whose other end is connected to a mass m_(3) = 1 kg . A force F = 15N is applied on m_(1) and the system is released from rest. Assume initially the spring is at relaxed position and the system is released from rest. Find the (a) maximum extension of the spring. (

In the fig. m_(2) gt m_(1) . Pulley and string and massless and Pulley is smooth. The system is released from rest. After 2 seconds of motion m_(2) was held with the hand.