A car is driven along a straight level frictionless road by an engine delivering constant power. How does velocity of the car vary with time?

If a car is driven along a straight path by an engine of constant power , find the displacement -time relation.

A box is moved along a straight line by a machine delivering constant power. The distance moved by the body in time t is proportional to

A car travelling on a straight road moves with a uniform velocity v_(1) for some time and with uniform velocity v_(2) for the next equal time. The average velocity of the car is

A body starts from rest, under the action of an engine working at a constant power and moves along a straight line. The displacement S is given as a function of time (t) as:

A particle of mass m is driven by a machine that delivers a constant power k watts. If the particle starts from rest the force on the particle at time t is

A particle starting from a point A and moving with a positive constant acceleration along a straight line reaches another point B is time T. Suppose that the initial velocity of the particle is u gt0 and P is the midpoint of the line AB. If the velocity of the particle at point P is v_(1) and if the velocity at time (T)/(2) is v_(2) , then -

A car moves on a circular road. It describes equal angles about the centre in equal intervals of time. Which of the following statements about the velocity of the car is true?