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Numerical Ability
Time Distance and Speed
In a stream running at 2 kmph, a motorboat goes 6 km upstream and back again to the starting
point in 33 minutes. Find the speed of the motorboat in still water.
Read Solution (Total 3)
-
- Let the speed of the motorboat in still water be x kmph.
Then, speed downstream = (x + 2) kmph.
Speed upstream = (x - 2) kmph.
:. 6/(x + 2) + 6/(x - 2) = 33/60 0r 11X2 – 240x – 44=0
11X2 – 242X + 2X –44 =0 or 11x(x – 22) + 2(x – 22) = 0
or (x-22)(11x+2)=0 or x=22.
:. Speed of motorboat in still water = 22 kmph. - 12 years agoHelpfull: Yes(44) No(7)
- 6/(x+2) + 6(x-2)=33/60
find the value of x. - 9 years agoHelpfull: Yes(1) No(0)
- Let the speed of the motorboat in still water be x kmph.
Then, speed downstream = (x + 2) kmph.
Speed upstream = (x - 2) kmph.
:. 6/(x + 2) + 6/(x - 2) = 33/60 0r 11X2 – 240x – 44=0
11X2 – 242X + 2X –44 =0 or 11x(x – 22) + 2(x – 22) = 0
or (x-22)(11x+2)=0 or x=22.
:. Speed of motorboat in still water = 22 kmph - 7 years agoHelpfull: Yes(0) No(0)
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