a swimmer swims distance d upstream in 4 second and swims equal distance downstream in 2 second. the ratio of swimmer's speed in still water to the speed of river water will be?
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Concept:
Time for upstream, t = d/(v-u)
Time for downstream, t = d/(v+u)
where, d is the distance traveled, v and u are swimmer's speed in still water, and the speed of river water respectively.
Given:
The time required for upstream is 4 seconds and for downstream is 2 seconds.
Find:
The ratio of the swimmer's speed in still water to the speed of river water.
Solution:
Substituting the given values,
4 = d/(v-u)
4(v-u) = d
and, 2 = d/(v+u)
2(v+u) = d
Equating both the equations,
4(v-u) = 2(v+u)
4v - 4u = 2v + 2u
2v = 6u
v/u = 3/1
v : u = 3 : 1
Hence, the ratio of the swimmer's speed in still water to the speed of river water is 3:1.
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