A body executing SHM makes 100 vibrations/min if the speed at the mean position is `15ms^(-1)`,

A body executes SHM , such that its velocity at the mean position is 1ms^(-1) and acceleration at exterme position is 1.57 ms^(-2) . Calculate the amplitude and the time period of oscillation.

A particle executing SHM completes 1200 oscillations per minute and passes through the mean position with a velocity of 31.4ms^(-1) . Determine the maximum displacement of the particle from the mean position also obtain the displacement equation of the aprticle if its displacemet be zero at the instant t=0.

A body is executing S.H.M. when its displacement from the mean position is 4 cm and 5 cm, the corresponding velocity of the body is 10 cm/sec and 8 cm/sec. Then the time period of the body is

The velocities of a body executing S.H.M. are 3 cm/s and 4 cm/s when the displacements from the mean position are 4 cm and 3 cm, then the period of oscillation is

The ratio of the K.E. and P.E. possessed by a body executing S.H.M. when it is at a distance of 1/n of its amplitude from the mean position, is

A body is oscillating vertical about its mean position. If its maximum and minimum heights above the surface of the ground are 2 m and 1.5 m, then the speed at the mean position will be (g=10m//s^(2))

A particle executing SHM completes 120 pi vibrations in one minute . What is the frequency of this motion ?

When a particle executing a linear S.H.M. moves from its extreme position to the mean position, its

The frequency of oscillation of a particle executing SHM with amplitude A and having velocity 'v' at the mean position is

A body executing SHM passes through its equilibrium. At this instant, it has