[" In a simple harmonic oscillator,at the mean "],[" position: "]

Simple harmonic oscillations are

Velocity of a simple harmonic oscillator in the mean position is v_(0) . If its amplitude is doubled, without changing its period of oscillation, its velocity in the mean position will be

When a longitudinal wave propagates through a medium, the particles of the medium execute simple harmonic oscillations about their mean positions. These oscillations of a particle are characterised by an invariant

Statement (a): The velocity of simple harmonic oscillator is maximum at mean position Statement (b): At extreme position the acceleration of simple harmonic oscillator is maximum. Statement (c): The velocity of simple harmonic oscillator is minimum at extreme position

The PE of a simple harmonic oscillator 0.1 s after crossing the mean position is 1/4 of its total energy. Then the period of its oscillation is

The phase of simple harmonic oscillator is

For a simple harmonic oscillator the frequency of oscillation is independent of

A simple harmonic oscillator starts from mean position at time, t = 0, moves along +x-direction are reaches the extreme point in 1s covering a distance of 20 cm (a) The equation of its motion is x = 0.2 "cos" (pi)/(2) t (b) Its maximum speed is 0.314 ms^(-1) (c) Its angular frequency is (pi)/(2) rad s^(-1) (d) Its maximum acceleration is (pi^(2))/(100) ms^(-2)

The equation of a simple harmonic oscillator with amplitude 5 cm and period 2 sec is if particle is starting from the mean positions is–