For a particle executing `S.H.M.,` the kinetic energy `K` is given `K = K_(0) cos ^(2)omega t`. The maximum value of potential energy is:

For a particle executing SHM , the kinetic energy (K) is given by K = K_(0)cos^(2) omegat . The equation for its displacement is

The particle executing simple harmonic motion has a kinetic energy K_(0) cos^(2) omega t . The maximum values of the potential energy and the energy are respectively

The particle executing simple harmonic motion has a kinetic energy K_(0) cos^(2) omegat . The maximum values of the potential energy and the total energy are respectively:

In S.H.M., the graph between kinetic energy K and time 't' is

The amplitude of a particle executing S.H.M. with frequency of 60 Hz is 0.01 m . The maximum value of the acceleration of the particle is

The total energy of a particle executing SHM is E. Its kinetic energy is K at the mean position. Then always

A particle executing SHM has potential energy U_0 sin^2 omegat . The maximum kinetic energy and total energy respectively are

The equation of a particle executing a S.H.M. is given by x =4 "sin" omega t+ 5 "cos" omega t . The "tan"gent of the initial phase angle is given by

The amplitude of a particle executing S.H.M. with frequency of 60 Hz is 0.01 m. The maximum value of the acceleration of the particle is

The displacement of a particle executing S.H.M. is given by, y = 0.20 sin (100 t) cm. The maximum speed of the particle is