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A person can row a boat at the rate of $5\ km/h$ in still water. He take thrice as much time in going $40/km$ upstream as in going $40/km$ downstream. Find the speed of the stream.
Given: A person can row a boat at the rate of $5\ km/h$ in still water. He take thrice as much time in going $40/km$ upstream as in going $40/km$ downstream.
To do: To find the speed of the stream.
Solution:
Let's consider,
Speed of rowing by a person $=5\ km/hr$
Speed of stream $=x\ km/hr$
Upstream Speed $=(5−x)\ km/hr$
Downstream speed $=(5+x)\ km/hr$
According to the question,
$\Rightarrow \frac{40}{5−x}=\frac{3\times40}{5+x}$
$\Rightarrow 5+x=15−3x$
$\Rightarrow 4x=10$
$\Rightarrow x=2.5\ km/hr$
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