A body of mass 1 is executing simple harmonic motion. Its displacement y(cm) at t seconds is given by `y = 6 sin (100t + pi//4)` . Its maximum kinetic energy is

A body of mass 1 kg is executing simple harmonic motion. Its displacement y(cm) at t seconds is given by y = 6 sin (100t + pi//4) . Its maximum kinetic energy is

A body of mass 1 kg is executing harmonic motion . Its displacement y cm at t sec is given by y=6 sin (100t+pi/4) its maximum kinetic energy is,

A body of mass 1 kg is performing linear S.H.M. its displacement x (cm) at t (second) is given by x = 6 sin (100 t + (pi) /4) .Maximum kinetic energy of the body is

A body of mass 2 kg is executing simple harmonic motions according to the cquation 0.06 cos (100t+ pi//4 ) m, where t is in seconds. What is the maximum kinetic energy?

A particle of mass 4 kg is executing S.H.M. Its displacement is given by the equation Y=8 cos[100t+pi//4] cm. Its maximum kinetic energy is

A particle of mass 4 kg is executing S.H.M. Its displacement is given by the equation Y=8 cos[100t+pi//4] cm. Its maximum kinetic energy is

A particle of mass 4 kg is excuting S.H.M. Its displacement is given by the equation y=8 cos[100t +pi//4] cm . Its maximum kinetic energy is,

A body is executing simple harmonic motion. At a displacement x (from its mean position) its potential energy is E_(1) and at a displacement y its potential energy is E_(2) . The potential energy is E at displacement (x+y) . Then:

A body is executing simple harmonic motion. At a displacement x (from its mean position) its potential energy is E_(1) and at a displacement y its potential energy is E_(2) . The potential energy is E at displacement (x+y) . Then: