A car moves from $X$ to $Y$ with a uniform speed $v_1$ and returns to $Y$ with a uniform speed $v_2$ . The average speed for this round trip is
$\bar v = \frac{{{v_1} + {v_2}}}{2}$
$\bar v =\sqrt {{v_1}{v_2}} $
$\frac{{2}}{{\bar v}} =\frac{1}{{{v_1}}} + \frac{1}{{{v_2}}}$
$\frac{{1}}{{\bar v}} =\frac{1}{{{v_1}}} + \frac{1}{{{v_2}}}$
A car is moving along a straight line, say $OP$ in given figure. It moves from $O$ to $P$ in $18\; s$ and returns from $P$ to $\mathrm{Q}$ in $6.0\; s$. What are the average velocity and average speed of the car in going from $O$ to $P$?
Write relation between instantaneous and relative velocity for uniform motion.
Position-time graph for a particle is shown in figure. Starting from $t=0$, at what time $t$ is ......... $s$, the average velocity is zero
A car travels the first half of a distance between two places at a speed of $30\, km/hr$ and the second half of the distance at $50 \,km/hr$. The average speed of the car for the whole journey is..........$km/hr$
A $150 \,m$ long train is moving with a uniform velocity of $45 \,km/h$. The time taken by the train to cross a bridge of length $850 $ meters is..........$sec$