Two cacar starts together from the asme point and move along two straight lines inclined at an angle ` theta`, one moving with velocity (u) and the other from rest with a uniform acceleration (a). Show that the least relative velocity between then is ` u sin theta` and it occurs after a time ` t= ( u cos theta) //a`.

Two particles start their journey at the same time from the same point following two straight lines inclined with each other at an angle theta . One moves with a uniform velocity u and other, starting from rest, moves with an acceleration a. show that the relative velocity between them will be minimum after a time u cos theta//a and its value is u sin theta .

Two particles start simulataneously from the same point and moves along two straight lines inclined at angle alpha , one with uniform velocity v_(0) and other from the rest with uniform acceleration, a_(0) . After how much time their relative velocity is minimum and what is it equal to?

Two particles start simultaneously from the same point and move along two straight lines. One with uniform velocity v and other with a uniform acceleration a. if alpha is the angle between the lines of motion of two particles then the least value of relative velocity will be at time given by

At time t=0,two bodies A and B are at the same point.A moves with constant velocity V and B starts from rest Moves with constant acceleration .Relative velocity of B with respect to A when the bodies meet each other is

A body A starts from rest and moves with a uniform acceleration along a straight line. Another body B has some initial velocity and moves with larger acceleration than that of A . The correct velocity time graphs