In the previous problem , the block of `mass M` is attached to a string of length `L`. Find the maximum angle made by the string with vertical . Take veloctiy of buller `u = 4 sqrt(g L)`. Take `M = 3m`.

In the previous problem. If the bullet is moving with velocity 50 sqrt(2) m//s , the maximum angle made by string with vertical is

A ball A of mass m attached to a string of length L is released when the string is horizontal. It strikes another ball B of mass 2 m suspended to another string of length L at rest as shown. Find the maximum angle made by the string if the collision is completely inelastic.

A ball of mass M is rotating in a conical pendulum by a string of length L . If radius of circular path is L/sqrt(2) , find the velocity of mass

The block of mass m_(0)=muL is attached to a uniform string of mass M=muL and length L as shown in the figure. If a wave pulse is produced near the block, then the time it taken to reach the ceiling is

The block of mass m_(0)=muL is attached to a uniform string of mass M=muL and length L as shown in the figure. If a wave pulse is produced near the block, then the time it taken to reach the ceiling is

A simple pendulum of length 'l' carries a bob of mass 'm'. If the breaking strength of the string is 3 mg , the maximum angular amplitude from the vertical can be

A vertical force of magnitude Facts at the top of a string of mass 'm' and length 'l'. A body of mass M hangs at the bottom of the string.

A particle of mass m is suspended by a string of length l from a fixed rigid support. Particle is imparted a horizontal velocity u=sqrt(2gl) . Find the angle made by the string with the vertical when the acceleration of the particle is inclined to the string by 45^(@) ?