A harmonic oscillator vibrates with amplitude of `4 cm` and performs `150` oscillations in minute. If intial phase is `45^(@)` and it starts moving away from the origin, then the equation of motion is

Write the equation of an S.H.M of amplitude 5 cm if 150 oscillations are performed in one minute and the intial phase is 45^(@)

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–

Whatis the displacement equation of S.H.M. with an amplitude 2m , if 120 oscillations are performed during one minute and initial phase is 60^(@) [ Consider displacement time equation of the form y = A sin( omega t + phi)] ?

Whatis the displacement equation of S.H.M. with an amplitude 2m , if 120 oscillations are performed during one minute and initial phase is 60^(@) [ Consider displacement time equation of the form y = A sin( omega t + phi)] ?

A plank with a bar placed on it performs horizontal harmonic oscillations with amplitude a=10cm . Find the coefficient of friction between the bar and the plank if the former starts sliding along the plank when the amplitude of oscillation of the plank becomes less than T=1.0 s .

A plank with a bar placed on it performs horizontal harmonic oscillations with amplitude a=10cm . Find the coefficient of friction between the bar and the plank if the former starts sliding along the plank when the amplitude of oscillation of the plank becomes less than T=1.0 s .

For a linear harmonic oscillator, period is pi second and amplitude is 5 cm. The velocity of the oscillator, when it is at a dis"tan"ce of 1 cm from the extreme position is

A simple harmonic oscillator is of mass 0.100 kg . It is oscillating with a frequency of (5)/(pi) Hz . If its amplitude of vibrations is 5cm , then force acting on the particle at its exterme position is

an object of mass 0.5 kg is executing simple harmonic motion. It amplitude is 5 cm and time period (T) is 0.2 s. What will be the potential energy of the object at an instant t=(T)/(4)s starting from mean position. Assume that the initial phase of the oscillation is zero.