Block of mass `2 m` is given `v_(0)` towards the right. If `L` is the natural length of spring constant `k`, find the maximum elongation of the spring.

The block of mass m is released when the spring was in its natrual length. Spring constant is k. Find the maximum elongation of the spring.

The block of mass m is released when the spring was in its natrual length. Spring constant is k. Find the maximum elongation of the spring.

A ball of mass m moving with speed v_(0) strikes a block of mass 3 m kept at rest. The collision is completely inelastic . If k is spring constant , the maximum compression of the spring is

In the fig 4.24 a block of mass m moves with velocity v_(0) toward a stationaly block of a mass M on a smooth horizontal surface. Find the maximum compression in the spring of stiffnesss constant K.

A particle of mass m is moving with a constant speed v in a circular path in a smooth horizontal plate (plan of the paper ) by a spring force as shown in figure If the natural length of the spring is l_(0) and stiffeness of the spring is k find the elongation of the spring

A particle of mass m is moving with a constant speed v in a circular path in a smooth horizontal plate (plan of the paper ) by a spring force as shown in figure If the natural length of the spring is l_(0) and stiffeness of the spring is k find the elongation of the spring

A block of mass m moving with velocity v_(0) on a smooth horizontal surface hits the spring of constant k as shown. The maximum compression in spring is

A block ofmass m is attached with a spring in its natural length, of spring constant k. The other end A of spring is moved with a constant acceleration 'a' away from the block as shown in the figure -3.74 . Find the maximum extension in the spring. Assume that initially block and spring is at rest w.r.t ground frame: