The displacement of an oscillating particle varies with time (in seconds ) according to the equation `y=(cm)= sin ((pi)/(2))(t/2 + 1/3)` The maximum acceleration of the particle is approximately

The motion represented by the equation y(t)=A cos(omegat+phi) is called simple harmonic motion (SHM). The displacement of y (in cm) of an oscillating particle varies with time t (in sec) according to the equation. y=2cos(0.5pit+pi/3) . Find the amplitude and period of the particle.

The displacement of a particle varies with time according to the relation y=a sin omega t +b cos omega t .

The displacement of a particle varies with time according to the relation y=asinomegat+bcoasomegat .

The displacement of a particle varies with time according to the relation y=asinomegat+bcoasomegat .

The displacement of a particle varies with time according to the relation y=asinomegat+bcosomegat .

The displacement of a particle varies with time according to the relation y= a sin omega t+b cos omega t ……………

The displacement of a particle varies with time according to the relation y=asinomega+bcosomegat .

The displacement x is in centimeter of an oscillating particle varies with time t in seconds as x = 2 cos [0.05pi t+(pi//3)] . Then the magnitude of the maximum acceleration of the particle will be