App Logo

No.1 PSC Learning App

1M+ Downloads
The speeds of two boats A and B in still water are 25 km/hr and 30 km/hr respectively. The boats are 165 km apart. If both begins moving toward each other, A going downstream while B upstream, then in how many hours they will meet?

A3 hours

B4 hours

C5 hours

D6 hours

Answer:

A. 3 hours

Read Explanation:

Let the speed of the current is S upstream speed of B is (30−S) and the downstream speed of A is (25+S). relative speed = (30−S) + (25+S) = 55 km/h Required time = Distance/Speed = 165/55 = 3 hour


Related Questions:

What is the downstream speed of a boat when the speed of the boat in still water is 10 m/s and the speed of the river is 20% of the speed of the boat?
The speed of a boat in still water is 12 km/h. If the boat covers a distance of 38 km upstream in 4 hours, then the speed of the stream (in km/h) is:

A man rows 750 m in 600 seconds against the stream and returns in 7127\frac{1}{2} minutes. Its rowing speed in still water is (in km/ hr).

A motor-boat, travelling at the same speed, can cover 25 km upstream and 39 km downstream in 8 hours. At the same speed, it can travel 35 km upstream and 52 km downstream in 11 hours. The speed of the stream is

A boat covers 12 km upstream and 18 km downstream in 3 hours, while it covers 36 km up- stream and 24 km downstream in 612\frac{1}{2} hours. What is the speed of the current ?