The value of total mechanical energy of a particle is SHM is

Plot graphs showing the variation of kinetic energy, potential energy and total mechanical energy of a particle executing S.H.M with its displacement.

The frequency of total energy of a particle in SHM is …………………….

The potential energy of a particle of mass 2 kg in SHM is (9x^(2)) J. Here x is the displacement from mean position . If total mechanical energy of the particle is 36 J. The maximum speed of the particle is

The potential energy of a particle of mass 2 kg in SHM is (9x^(2)) J. Here x is the displacement from mean position . If total mechanical energy of the particle is 36 J. The maximum speed of the particle is

The total mechanical energy of a particle of mass m executing SHM with the help of a spring is E = (1//2)momega^(2)A^(2) . If the particle is replaced by another particle of mass m//2 while the amplitude A remains same. New mechanical energy will be :

Force acting on a particle is F=-8x in S.H.M. The amplitude of oscillation is 2 (in m) and mass of the particle is 0.5 kg. The total mechanical energy of the particle is 20 J. Find the potential energy of the particle in mean position (in J).

Force acting on a particle is F=-8x in S.H.M. The amplitude of oscillation is 2 (in m) and mass of the particle is 0.5 kg. The total mechanical energy of the particle is 20 J. Find the potential energy of the particle in mean position (in J).

(A) : The graph of total energy of a particle in SHM with respect to position is a straight line with zero slope. (R) : Total energy of particle in SHM remains constant throughout its motion.