A man can row a boat in still water at the rate of 12 km/hr. He finds that it takes him thrice as much times to row upstream than downstream. The speed of the current is : |
9 km/hr 4 km/hr 6 km/hr 15 km/hr |
6 km/hr |
The correct answer is Option (3) → 6 km/hr Speed of man in still water = $12\, km/hr$ Speed of current = $x\, km/hr$ Downstream speed = $12+x\,km/hr$ Upstream speed = $12-x\,km/hr$ and, $\frac{d}{12-x}=3×\frac{d}{12+x}$ [d = Distance] $⇒12+x=36-3x$ $⇒4x=24$ $⇒x=6\,km/hr$ |