Block `A` of mass `m` is performing SHM of amplitude a. Another block `B` of mas `m` is gently placed on A when it passes through mean position and `B` sticks to `A`. Find the time period and amplitude of new `SHM`.

Find the time period of SHM of the block of mass M

A block of mass 4 kg attached with spring of spring constant 100 N//m is executing SHM of amplitude 0.1 m on smooth horizontal surface as shown in figure. If another block of mass 5 kg is gently placed on it, at the instant it passes through the mean position and new amplitude of motion is n^(-1) meter then find n . Assuming that two blocks always mvoe together .

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 executes SHM with amplitude a and time period T. When it passes through the mean position, a lump of putty of mass m is dropped on it. Find the new amplitude and time period.

A 1kg block is executing simple harmonic motion of amplitude 0.1 m on a smooth horizontal surface under the restoring force of a spring constant 100Nm^-1 . A block of mass 3 kg is gently placed on it at the instant it passes through the mean position. Assuming that the two blocks move together, find the frequency.

The kinetic energy of a particle executing shm is 32 J when it passes through the mean position. If the mass of the particle is.4 kg and the amplitude is one metre, find its time period.

A block of mass m attached to a massless spring is performing oscillatory motion of amplitude A on a frictionless horizontal plane. If half of the mass of the block off when it is passing through its mean position, the amplitude of oscillation for the remaining system become fA . The value of f is .