A body of mass `m` is attached by an inelastic string to a suspended spring of spring constant `k`. Both the string and the spring have negligible mass and the string is inextensible and of length `L`. Initially, the mass `m` is at rest.
The largest amplitude `A_(max)`, for which the string will remain taut throughout the motion is

A body of mass m is attached by an inelastic string to a suspended spring of spring constant k . Both the string and the spring have negligible mass and the string is inextensible and of length L . Initially, the mass m is at rest. Q. If the mass m is now raised up to point A (the top end of the string see fig. and allowed to fall from rest, the maximum extension of the spring in the subsequent motion will be

A body of mass m is attached by an inelastic string to a suspended spring of spring constant k . Both the string and the spring have negligible mass and the string is inextensible and of length L . Initially, the mass m is at rest. Q. If the mass m is now raised up to point A (the top end of the string see fig. and allowed to fall from rest, the maximum extension of the spring in the subsequent motion will be

A body of mass m is attached by an inelastic string to a suspended spring of spring constant k . Both the string and the spring have negligible mass and the string is inextensible and of length L . Initially, the mass m is at rest. If the mass m , from the initial position of rest is pulled down a distance A and then released, assuming that the string remains taut throughout the motion, the maximum (downwards) acceleration of the oscillating body will be

A block of mass m suspended from a spring of spring constant k . Find the amplitude of S.H.M.

A block of mass m suspended from a spring of spring constant k . Find the amplitude of S.H.M.

A block of mass m suspended from a spring of spring constant k . Find the amplitude of S.H.M.

Two blocks A and B of same mass m attached with a light spring are suspended by a string as shown in fig. Find the acceleration of block A and B just after the string is cut.

Two blocks A and B of same mass m attached with a light string are suspended by a spring as shown in fig. Find the acceleration of block A and B just after the string is cut.

Two blocks A and B of same mass m attached with a light spring are suspended by a string as shown in fig. Find the acceleration of block A and B just after the string is cut.

A body of mass M is hanging by an inextensible string of mass m. If the free end of the string accelerates up with constant acceleration a. find the variation of tension in the string a function of the distance measured from the mass M (bottom of the string).