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At his usual rowing rate, Rahul can travel 12 miles downstream in a certain river in 6 hours less than it takes him to travel the same distance upstream. But if he could double his usual rowing rate for his 24-mile round trip, the downstream 12 miles would then take only one hour less than the upstream 12 miles. What is the speed of the current in miles per hour?
2 2/3 mph
2 mph
1 1/4 mph
3 mph
Solution: Let the speed of Rahul in still water be x mph and the speed of the current be y mph Then, Speed upstream = (x – y) mph Speed downstream = (x + y) mph Distance = 12 miles Time taken to travel upstream – Time taken to travel downstream = 6 hours 12/(x-y) – 12/(x+y)=6 x2=y2+4y—1 Now he doubles his speed. i.e., his new speed = 2x Now, Speed upstream = (2x – y) mph Speed downstream = (2x + y) mph In this case, Time taken to travel upstream – Time taken to travel downstream = 1 hour 12/(2x-y) – 12/(2x+y) = 1 4x2=y2+24y—2 From 1 and 2 we get 4y+y2=(24y +y2)/4 Y=8/3==> 2 2/3mph
By: Pranav Gupta ProfileResourcesReport error
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