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Derivation of formula 6 (boats and streams) Let the speed of a man in still water = $x$ km/hr speed of the stream = $y$ km/hr. Let distance be $d$ km Let time taken to travel downstream = $t_1$ Let time taken to travel upstream = $(t_1+t)$ Speed downstream $=(x+y)$ Speed upstream $=(x-y)$ $d=(x+y)t_1 \cdots(1)$ $d=(x-y)(t_1+t)\\. Speed of Boat = y [ (t 2 + t 1) / (t 2 � t 1)] A man can row certain distance downstream in 2 hours and returns the same distance upstream in 6 hours. If the speed of stream is km/h, then the speed of man in still water is. = [ (6+2) / ()] = * (8/4) = * 2 = 3km/h. Boats & Streams Question with Solution Free PDF for SSC, Railway & Banking Exam. Boats & Streams Question asked in Previous Year Exam. Boats & Streams Question with Solution PDF. Boats & Streams Question PDF for SSC, Railway Exam. Boats & Streams Question with Answer Free PDF. You should know:

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Very important topic but is explained in nice way. Type 1 : When on distance covered by boat in downstream is same as the distance covered by boat upstream. It is known as upstream speed. How far is the place? Kaptan Jan 6, Report. Similarly Boat And Stream Questions In Ssc Chsl Question when we move downstream our speed gets added.

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