Two particles A and B moving in a plane have velocities as shown in figure .Relative velocity of A w.r.t B

Two particles A and B are moving with uniform velocity as shown in (Fig. 5.130) given below at t = 0 . (a) Will the two particles collide ? (b) Find out the shortest distance between two particles. .

velocity-time graph of a particle moving in a straight line is as shown in figure. At time t = 0, velocity of the particle is zero. Find (a) average acceleration in a time interval from t = 6 s to t = 12 s, (b) velocity of the particle at t = 14 s.

Acceleration of two identical particles moving in a straight line are as shown in figure. If initial velocity of both the particles was zero. Then velocity of their centre of mass after 10 s will be

A car A moves with velocity 15 m s^(-1) and B with velocity 20 m s^(-1) are moving in opposite directions as shown in . Find the relative velocity of B w.r.t. A and w.r.t. B . .

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

Four particles A, B, C and D are moving with constant speed v each at the instant shown relative velocity of A with respect to B, C and D are in directions

Four particles A, B, C and D are moving with constant speed v each. At the instant shown relative velocity of A with respect to B, C and D are in directions :-

A particle is moving in x-y plane as shown in the figure. Angular velocity of the particle with respect to the origin is

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

Two particles are moving with velocities v_(1) and v_2 . Their relative velocity is the maximum, when the angle between their velocities is