The average speed is defined as the total distance traveled divided by the total time taken.
For a journey where an object travels the same distance at two different speeds, $v_1$ and $v_2$, the average speed ($V_{avg}$) can be calculated using the harmonic mean formula:
$ V_{avg} = \frac{2 v_1 v_2}{v_1 + v_2} $The average speed for the whole journey is approximately 61.54 km/h.
A car runs first 275 km at an average speed of 50 km/h and the next 315 km at an average speed of 70 km/h. What is the average speed ( in km/h) for the entire journey?
Akhil rides first 12 km at a speed of 16 km/h and further 6 km at a speed of 20 km/h. Find his average speed (in km/h).
Shyam drives his car 30 km at a speed of 45 km/h and, for the next 1 h 20 m, he drives it at a speed of 51 km/h. Find his average speed (in km/h) for the entire journey.
X and Y travel a distance of 90 km each such that the speed of Y is greater than that of X. The sum of their speeds is 100 km/h and the total time taken by both is 3 hours 45 minutes. The ratio of the speed of X to that of Y is:
If a man travels at \(\frac{1}{x}\) km/h on a journey and returns at \(\rm \frac{1}{x^2}\) km/h, then his average speed for the journey is: