The system is in equilibrium and at rest. Now mass m1 is removed from m2 . Find the time period and amplitude of resultant motion. (Given : spring constant is K.)

The system is in equilibrium and at rest. Now mass m_(1) is removed from m_(2) . Find the time period and amplituded of resultant motion. Spring constant is K .

The system is in equilibrium and at rest. Now mass m_(1) is removed from m_(2) . Find the time period and amplituded of resultant motion. Spring constant is K .

A horizontal spring block system of mass M executes simple harmonic motion. When the block is passing through its equilibrium position, an object of mass m is put on it and the two move together. Find the new amplitude and frequency of vibration. Given, k is the spring constant of the system.

A horizontal spring block system of mass M executes simple haormonic motion. When the block is passing through its equilibrium position, an object of mass m is put on it and the two move together. Find the new amplitude and frequency of vibration. Given, k is the spring constant of the system.

Block of mass m_(2) is in equilibrium as shown in figure. Anotherblock of mass m_(1) is kept gently on m_(2) . Find the time period of oscillation and amplitude.

Block of mass m_(2) is in equilibrium as shown in figure. Anotherblock of mass m_(1) is kept gently on m_(2) . Find the time period of oscillation and amplitude.

Block of mass m_(2) is in equilibrium as shown in figure. Anotherblock of mass m_(1) is kept gently on m_(2) . Find the time period of oscillation and amplitude.

A block of mass M is lying on a frictionless horizontal surface and it connected to a spring of spring constant k, whose other end is fixed to a wall, system executes simple harmonic motion of amplitude A_(0) , when the block is passing through its equilibrium positions, an object of mass m is put on it and the two move together with a new time period T and amplitude A. Find the value of T and A in terms of given constants.

A mass M is suspended as shown in fig. The system is in equilibrium. Assume pulleys to be massless. K is the force constant of the spring. The extension produced in the spring is given by