The rate of doing work by force acting on a particle moving along x-axis depends on position x of particle and is equal to 2x. The velocity of particle is given by expression :-

Position of particle moving along x-axis is given by x=2t^(3)-4t+3 Initial position of the particle is

The force acting on a body moving along x -axis varies with the position of the particle as shown in the fig. The body is in stable equilibrium at.

The force acting on a body moving along x -axis varies with the position of the particle as shown in the fig. The body is in stable equilibrium at.

The displacement of a particle moving along x-axis is given by : x = a + bt + ct^2 The acceleration of the particle is.

The force acting on a body moving along x-axis varies with the position of the particle shown in the figure. The body is in stable equilibrium at .

The force acting on a body moving along x-axis variation of the particle particle shown in the figure. The body is in stable equilibrium at .

The force acting on a body moving along x-axis variation of the particle particle shown in the figure. The body is in stable equilibrium at .

A time varying force, F=2t is acting on a particle of mass 2kg moving along x-axis. velocity of the particle is 4m//s along negative x-axis at time t=0 . Find the velocity of the particle at the end of 4s.

A time varying force, F=2t is acting on a particle of mass 2kg moving along x-axis. velocity of the particle is 4m//s along negative x-axis at time t=0 . Find the velocity of the particle at the end of 4s.

Position of particle moving along x-axis is given as x=2+5t+7t^(2) then calculate :