A constant power $P$ is applied to a particle of mass $m$. The distance travelled by the particle when its velocity increases from $v_1\text{to}{v}_2$ is - (neglect friction)

Q. A constant power $P$ is applied to a particle of mass $m$. The distance travelled by the particle when its velocity increases from $v_1\text{to}{v}_2$ is - (neglect friction)

Q. A constant power $P$ is applied to a particle of mass m. The distance travelled by the particle when its velocity increases from $v_1$ to $v_2$ is (neglect friction)

Q. A constant power $P$ is applied to a particle of mass $m$. The distance travelled by the particle when its velocity increases from $v_1\text{to}{v}_2$ is - (neglect friction)

Q. A self-propelled vehicle of mass m whose engine delivers a constant power P has an acceleration $a=\frac{P}{mv}$. What is the distance travelled by it (assuming no friction) to increase the velocity of the vehicle from $v_1$ to $v_2$?

Q. A self propelled vehicle of mass $m$ whose engine delivers constant power $P$ has an acceleration $a=\frac{P}{mv}$ (Assume that there is no friction). In order to increase its velocity from $v_1$ to $v_2$, the distance it has to travel will be: