The magnitude of force acting on a particle moving along x-axis varies with time (t) as shown in figure. If at t = 0 the velocity of particle is `v_(0)`, then its velocity at `t=T_(0)` will be

The acceleration - time graph for a particle moving along x - axis is shown in figure, If the initial velocity of particle is -5m//s , the velocity at t = 8 s is

The acceleration - time graph for a particle moving along x - axis is shown in figure, If the initial velocity of particle is -5m//s , the velocity at t = 8 s is

The position (x) of a particle moving along x - axis veries with time (t) as shown in figure. The average acceleration of particle in time interval t = 0 to t = 8 s is

The position (x) of a particle moving along x - axis veries with time (t) as shown in figure. The average acceleration of particle in time interval t = 0 to t = 8 s is

The position of a particle moving along X -axis varies with time as x=ut+A sin omega t Att =0 x=0 . Between t=0 and t=t_(0) average velocity of particle is u .Then values of t_(0) can be

The acceleration-time (a-t) graph of a particle moving along straight line is as shown in figure. The time at which velocity of particle becomes equal to its initial velocity is

The position of a particle moving along X -axis varies with time as x=ut+A sin omega t. Att =0 x=0 . Between t=0 and t=t_(0) average velocity of particle is u .Then values of t_(0) can be (A) (A)/(u) (B) (pi)/(omega) (C) (2 pi)/(omega)

v_(x) is the velocity of a particle moving along the x-axis as shown in the figure. If x=2.0m at t=1.0s, what is the position of the particle at t=6.0s ?

The acceleration-time graph of a particle moving along x-axis is shown in the figure. If the particle starts with velocity 3 m/s at t = 0, find the velocity of particle at t = 4 s.

The acceleration-time graph of a particle moving along x-axis is shown in the figure. If the particle starts with velocity 3 m/s at t = 0, find the velocity of particle at t = 4 s.