A boat goes 14 km upstream in 56 minute the speed of the stream is 2 km per hour the speed of the boat in still water is
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Answered by
13
Explanation :
Speed(S) = Distance(d)/Time(t)
If The speed of boat or boatman in still water is u kmph and The speed of water or stream is v kmph, then:
Speed upstream = (u - v) kmph ,In water, the speed against the stream
Speed upstream = 14/56 km/min = 14*60/56 km/hr= 15km/hr
Speed in upstream = (u - v) kmph
15=u - 2
So speed of boat in still water , u = 17 km/hr
Speed(S) = Distance(d)/Time(t)
If The speed of boat or boatman in still water is u kmph and The speed of water or stream is v kmph, then:
Speed upstream = (u - v) kmph ,In water, the speed against the stream
Speed upstream = 14/56 km/min = 14*60/56 km/hr= 15km/hr
Speed in upstream = (u - v) kmph
15=u - 2
So speed of boat in still water , u = 17 km/hr
Answered by
1
Answer:
hey this TMKOC
Step-by-step explanation:
Speed(S) = Distance(d)/Time(t)
If The speed of boat or boatman in still water is u kmph and The speed of water or stream is v kmph, then:
Speed upstream = (u - v) kmph ,In water, the speed against the stream
Speed upstream = 14/56 km/min = 14*60/56 km/hr= 15km/hr
Speed in upstream = (u - v) kmph
15=u - 2
So speed of boat in still water , u = 17 km/hr
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