The ratio of velocities of particle in `SHM` at displacements `A//3` and `2A//3` is

The velocity of a particle executing SHM is V_1 when displacement is X_1 and V_2 when displacement is x_2 . What is the amplitude of vibration of the particle?

A graph is plotted between the instantaneous velocity of a particle performing S.H.M. and displacement. Then the period of S.H.M. is

The amplitude of oscillation of particles in SHM is sqrt(3)cm . The displacement from mean position at which its potential and kinetic energies are in the ratio 1:2 is

The amplitude of a particle performing SHM is 'a'. The displacement at which its velocity will be half the maximum velocity is

The velocities of a body executing SHM at displacement 'a' and 'b' are 'b' and 'a' respectively. The amplitude of SHM is

The restoring force acting on a particle executing SHM is 10 N at a displacement of 2 cm from mean position. The restoring force at a displacement of 3 cm is

At a particular position the velocity of a particle in SHM with amplitude a is sqrt3 // 2 that at its mean position. In this position, its displacement is :

A particle executing SHM passes through the mean position with a velocity of 4 ms^(-1) . The velocity of the particle at a point where the displacement is half of the amplitude is

A particle performing S.H.M. has velocities of 8 cm/s and 6 cm/s at displacements of 3 cm and 4 cm respectively. Calculate the amplitude and period of S.H.M.