The velocity of a particle in simple harmonic motion at displacement y from mean position is

The velocity of a particle executing simple harmonic motion is

For a particle executing simple harmonic motion, the displacement from the mean position is given by y= a sin (wt ) , where a, w are constants. Find the velocity and acceleration of the particle at any instant t.

The total energy of a particle executing simple harmonic motion is (x- displacement)

The velocity of a particle performing simple harmonic motion, when it passes through its mean position i

The velocity of a particle performing simple harmonic motion, when it passes through its mean position i

A body is executing simple harmonic motion. At a displacement x from mean position, its potential energy is E_(1)=2J and at a displacement y from mean position, its potential energy is E_(2)=8J . The potential energy E at a displacement (x+y) from mean position is

The displacement of a particle in simple harmonic motion in one time period is

The displacement of a particle in simple harmonic motion in one time period is

The displacement of a particle in simple harmonic motion in one time period is