A car starts from a point P at time t = 0 seconds and stops at point Q. The distance x, in metres, covered by it, in t seconds is given by `x=t^2(2-t/3)`Find the time taken by it to reach Q and also find distance between P and Q.

A car starts from a point P at time t = 0 seconds and stops at point Q. The distance x, in metres, covered by it, in t seconds is given by x = t^(2)(2-t/3) . Find the time taken by it to reach Q and also find the distance between P and Q.

Car starts from a point P at time t = 0 second and stops at point Q. The distance x, in metres, covered by it, in t seconds is given by x = t^(2) (2 - (t)/(3)) . Find the time taken by it to reach at Q and also find distance between P and Q.

The distance s metres covered by a boy in t second, is given by s=3t^(2)-8t+5 . The boy will stop after

The distance s metres covered by a body in t seconds, is given by s = 3t^(2)-8t +5 , the body will stop after

A car starts from rest and moves with constant acceleration. In first t seconds it covers distance x. Then distance covered by it in next t seconds will be:-

the distance s meters travelled in time t second by a car is given by the relation s=3t^(2) then find the velocity of the car at time ^(~ )t=4 seconds.

A particle starts at the origin and moves out along the positive x-axis for a while then stops and moves back towards the origin. The distance of the particle from the origin at the end of t seconds is given by x(t)=2t^3-9t^2+12t Find (i) the time t_1, when particle stops for the first time. (i)acceleration at time t_2 when the particle stops for the seconds time

A particle is moving in a straight line such that the distance covered by it in t seconds from a point is ((t^(3))/(3)-t) cm. find its speed at t=3 seconds.

A particle is moving in a straight line such that the distance covered by it in t seconds from a point is ((t^(3))/(3)-t) cm. find its speed at t=3 seconds.

A ball dropped from a point P crosses a point Q in t seconds. The time taken by it to travel from Q to R, if PQ=QR