If the velocity of a moving particle `vpropx^(n)`, where `x` is the displacement then

The power supplied by a force acting on a particle moving in a straight line is constant. The velocity of the particle varies with the displacement x as :

The power supplied by a force acting on a particle moving in a straight line is constant. The velocity of the particle varies with the displacement x as :

The acceleration (a) of moving particle varies with displacement according to the following relation a = X^(2)+3X , Then correct relation between velocity and displacement is :-

The acceleration (a) of a particle moving in a straight line varies with its displacement (s) as a=2s . The velocity of the particle is zero at zero displacement. Find the corresponding velocity-displacement equation.

The acceleration (a) of a particle moving in a straight line varies with its displacement (s) as a=2s+1 . The velocity of the particle is zero at zero displacement. Find the corresponding velocity-displacement equation.

A particle moves along the x-axis obeying the equation x=t(t-1)(t-2) , where x is in meter and t is in second a. Find the initial velocity of the particle. b. Find the initial acceleration of the particle. c. Find the time when the displacement of the particle is zero. d. Find the displacement when the velocity of the particle is zero. e. Find the acceleration of the particle when its velocity is zero.

A particle moves along the x-axis obeying the equation x=t(t-1)(t-2) , where x is in meter and t is in second a. Find the initial velocity of the particle. b. Find the initial acceleration of the particle. c. Find the time when the displacement of the particle is zero. d. Find the displacement when the velocity of the particle is zero. e. Find the acceleration of the particle when its velocity is zero.

A particle moves along x-axis obeying the equation x=t(t-1)(t-2), where x (in metres) is the position of the particle at any time t (in seconds). The displacement when the velocity of the particle is zero, is