App Logo

No.1 PSC Learning App

1M+ Downloads
A motor-boat can travel at 10 km/hour in still water. It travelled 91 km downstream in a river and then returned to the same place, taking altogether 20 hours. Find the rate of flow of river

A3 km/hour

B4 km/hour

C2 km/hour

D5 km/hour

Answer:

A. 3 km/hour

Read Explanation:

Let the flow of the river be x km/h. Then, speed downstream = ( X + 10)km/h speed upstream = ( 10 - X) km/hr 91/((X + 10) + 91/( 10 - X) = 20 91[20/((10 + X)(10 - X)] = 20 (10 + X)(10 - X) = 91 100 - X² = 91 X² = 9 X = 3 The rate of flow of river 3Km/hr


Related Questions:

A boat travels 24 km upstream in 6 hours and 20 km downstream in 4 hours Then the speed of boat in still water and the speed of current water are respectively:
Speed of a boat is 5 km per hour in still water and the speed of the stream is 3 km per hour. If the boat takes 3 hours to go to a place and come back, the distance of the place is :
നിശ്ചലമായ വെള്ളത്തിൽ മണിക്കൂറിൽ 20 km വേഗതയിൽ സഞ്ചരിക്കുന്ന മോട്ടോർ ബോട്ട് 30 km താഴേക്ക് പോയി മൊത്തം 4 മണിക്കൂറിനുള്ളിൽ തിരിച്ചെത്തുന്നു.സ്ട്രീമിന്റെ വേഗത?
A man rows a boat 18 kilometres in 4 hours down-stream and returns upstream in 12 hours. The speed of the stream (in km per hour) is :
The speed of a boat in still water is 20 kmph, and the speed of the stream is 2 kmph. In how many hours would the boat cover a distance of 198 km downstream?