The number of independent constituent simple harmonic motions yielding a resultant displacement equation of the periodic motion as `y=8sin^2((t)/(2))sin(10t)` is

The displacement of a particle executing simple harmonic motion is given by y = 4 sin(2t + phi) . The period of oscillation is

A particle executes simple harmonic motion according to the equation x=5sin((2π)/3t) Find the period of the oscillation

The simple harmonic motions are represented by the equations: y_(1)=10sin((pi)/(4))(12t+1), y_(2)=5(sin3pit+sqrt(3)))

A particle is executing simple harmonic motion with an amplitude A and time period T. The displacement of the particles after 2T period from its initial position is