Consider the v-t diagram of a particle moving along x axis as shown below.Velocity is in m/s and time is in seconds

Figure shows the velocity time graph of a particle moving along straight line (v is m/s and t is in second). It average velocity in 20 seconds will be: .

The position of the particle moving along x-axis is given by x=2t-3t^(2)+t^(3) where x is in mt and t is in second.The velocity of the particle at t=2sec is

Consider the following a-t graph for a particle moving along the x-axis. If the initial velocity is zero, sketch the v-t graph.

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

The velocity - time graph of a particle moving along X- axis is shown in the figure below. Match the entries of List with entries of List II V С В, D A t E

The speed(v) of a particle moving along a straight line is given by v=(t^(2)+3t-4 where v is in m/s and t in seconds. Find time t at which the particle will momentarily come to rest.

Acceleration vs time graph for a particle moving along a straight line is as shown. If the initial velocity of the particle is u = 10 m//s , draw a plot of its velocity vs time for 0 lt t lt 8 .

The x -coordinate of a particle moving along x -axis varies with time as x=6-4t+t^(2), where x in meter and t in second then distance covered by the particle in first 3 seconds is

Accleration-time graph of a particle moving in a straight line is as shown in Fig. Velocity of particle at time t=0 is 2 m//s. Find the velocity at the end of fourth second.

A particle is moving along x -axis. Its velocity v with x co-ordinate is varying as v=sqrt(x) . Then