A particle moves along a horizontal line and its velocity changes with time as shown in the figure.

Calculate (i)initial acceleration, (ii)total distance described . Plot the x-t graph of the motion.

A particle moves along a horizontal straight line with a velocity-time relationship as shown in the figure-1.129. The total distance moved by the particle is :

A particle moves in straight line. Acceleration of particle changes with velocity as showns in graph:

A particle is moving on a straight line such that square of its velocity is directly proportional to distance as shown in graph. What is the acceleration of the particle ?

For a particle moving in a straight line, the velocity-time graph is as shown in the figure. Find the acceleration at time t=1 s 2.5 s and 5 s . Sketch the acceleration time graph.

A material particle is moving along a straight line in such a manner that its velocity varies as shown in the figure. At which moment in time numbered successively on the time axis will the acceleration of the particle be maximal? How should one use the graph to determine the average velocity of motion over the time interval from t_1 to t_2 ?

For a particle moving along x-axis, velocity-time graph is as shown in figure. Find the displacement of the particle?

The v-x graph for a particle moving along a straight line is shown in the figure. At which of the points marked, the acceleration is negative?

Acceleration (a) -displacement (s) graph of a particle moving in a straight line is as shown in the figure. The initial velocity of the particle is zero. The v-s graph of the particle would be

Tangental acceleration of a particle moving in a circle of radius 1 m varies with time t as shown in figure (initial velocity of the particle is zero). Time after which total acceleration of particle makes an angle of 30^(@) with radial acceleration is