A particle starts from origin and moves on a straight line path with an acceleration proportional to square of its displacement.Kinetic energy during displacement x will be

A particle moves in a straight line with acceleration proportional to x^2 , ( Where x is displacement). The gain of kinetic energy for any displacement is proportional to

A particle moves in a straight line with retardation proportional to its displacement. Its loss in kinetic energy for any displacement x is proportional to

A particle starting from rest moves along a straight line with constant acceleration for this velocity displacement graph will have the form-

A particle moves in a straight line so that s=sqrt(t) , then its acceleration is proportional to

A particle moves in a straight line so that s=sqrt(t) , then its acceleration is proportional to

A particle starts from point A moves along a straight line path with an acceleration given by a = p - qx where p, q are connected and x is distance from point A . The particle stops at point B. The maximum velocity of the particle is

A particle starts from rest at t=0 and moves in a straight line with an acceleration as shown below. The velocity of the particle at t=3 s is

A particle starts from rest at time t=0 and moves on a straight line with acceleration as plotted in fig. The speed of the particle will be maximum after time.

A particle starts from rest and moves with constant acceleration. Then velocity displacement curve is:

A particle at rest starts moving in a horizontal straight line with a uniform acceleration. The ratio of the distances covered during the fourth and third seconds is