A particle moves along x-axis according to relation `x= 1+2 sin omegat`. The amplitude of S.H.M. is

A particle moves on y-axis according to the equation y = 3A +B sin omegat . Amplitude of motion is

A particle moves on y-axis according to the equation y = A +B sin omegat . Amplitude of motion is

A particle moves along the X- axis according to the equation x = 10 sin^(3)(pit) . The amplitudes and frequency of component SHMs are.

For a particle oscillating along x-axis according to equation x =A sin omegat The mean value of its velocity averaged over first 3//8 of the period is

A particle of mass m oscillates along x -axis according to equation x = a sin omega t . The nature of the graph between momentum and displacement of the particle is:

A particle moves along the X -axis according to to the law S=a sin^(2)(omegat-pi//4) The amplitude of the oscillation is

A particle moves on the X- axis according to the equation x = x_(0) sin^(2)omegat . The motion is simple harmonic

A particle moves along the x-axis according to the equation x=a sin omega t+b cos omega t . The motion is simple harmonic with

A particle moves along the x-axis according to the equation x=a sin omega t+b cos omega t . The motion is simple harmonic with