A particle executing simple harmonic motion comes to rest at the extreme positions. Is the resultant force on the particle zero at these positions according to Newton's first law?

For a particle executing simple harmonic motion, the acceleration is proportional to

When the potential energy of a particle executing simple harmonic motion is one-fourth of its maximum value during the oscillation, the displacement of the particle from the equilibrium position in terms of its amplitude a is………………

For a particle executing simple harmonic motion select correct relation for the acceleration of the particle. Where omega is the angular frequency of the particle.

A particle executes a simple harmonic motion of time period T. Find the time taken by the particle to go directly from its mean position to half the amplitude.

A particle is executing simple harmonic motion given by x=5sin(4t-(pi)/(6)) . The velocity of the particle when its displacement is 3 units is…………….

A particle executes simple harmonic motion of amplitude A along the X-axis. At t=0 the position of the particle is x=A/2 and it moves along the positive x-direction. Find the phase constant delta if the equation is written as x=Asin(omegat+delta)

A particle executing simple harmonic motion along - y - axis has its motion described by the equation y=Asin(omegat)+B , the amplitude of the example harmonic motion is

A particle executing simple harmonic motion of amplitude 5 cm has maximum speed of 31.4 cm/s. The frequency of its oscillation is…………….