A particle moves in a straight line and its speed depends on time as `v=|2t-3|` `int vdt` representsthe distance travelled of the particle then find the displacement of the particle in 5 s

A particle moves along a straight line its velocity dipends on time as v=4t-t^(2) . Then for first 5 s :

The acceleration-displacement graph of a particle moving in a straight line is as shown in figure, initial velocity of particle is zero. Find the velocity of the particle when displacement of the particle is s=12 m .

Power of the only force acting on a particle of mass m=1 kg moving in straight line depends on its velocity as P=v^(2) where v is in m/s and P is in watt. If initial velocity of the particle is 1m/s, then the displacement of the particle in ln2 second will be :

A particle of mass m initially moving with speed v.A force acts on the particle f=kx where x is the distance travelled by the particle and k is constant. Find the speed of the particle when the work done by the force equals W.

A particle moves in a straight line with constant speed of 4 m//s for 2 s, then with 6 m//s for 3 s. Find the average speed of the particle in the given time interval.

The velocity-time graph of a particle moving in a staight line is shown in the . Find the displacement and the distance trav elled by the particle in 6 s . .

A particle moves in a straight line from origin. Its velocity time curve is shown. Find the distance of particle at the =8sec. From the origin and the distance travelled by the particle during first 8 seconds.

Velocity of a particle moving along a straight line at any time 't' is give by V = cos((pi)/(3)t) . Then the distance travelled by the particle in the first two seconds is :

Velocity of a particle moving in a straight line varies with its displacement as v=(sqrt(4 +4s))m//s. Displacement of particle at time t =0 is s = 0 . Find displacement of particle at time t=2 s .

Velocity time equation of a particle moving in a straight line is v=2t-4 for tle2s and v=4-2t for tgt2 .The distance travelled by the particle in the time interval from t=0 to t=4s is (Here t is in second and v in m/s)