Math, asked by sarita23, 1 year ago

speed of a boat in still water is 11 kilometre per hour it can go 12 kilometre upstream and return downstream to the original pointing towards 45 minutes find the speed of the stream

Answers

Answered by Sahil1231
1
 Let the speed of stream be x

Speed of boat in still water = 11
Speed of boat upstream = 11-x
Speed of boat downstream = 11+x

Distance = 12
Distance/speed = time

12/(11-x) + 12/(11+x) = 2 hours 45min
12*(22/(121-x^2) = 11/4
x^2 = 25
x = 5

Speed of stream = 5km/hr

If you didn't understand the answer you can comment on it.
Answered by sumi1234
1

Let the speed of the stream be X km/hr.

speed of the boat in still water=11km/hr.

speed of the boat upstream =(11-X) km /hr.

speed of the boat downstream =(11+X)

distance =12km

12/(11-X)

12/(11+x)

12/(11-x) +12(11+x)=2 45/60

2[11-x+11+x]/121-x^2=11/4

12 x22/121xx^2=11/4

121-x^2=96

x^2=25

x=5

Similar questions