A man can row a boat in still water at x km/hr in a stream flowing at y km/hr. If it takes him t hours to row a place and come back, then the distance between the two places = t (Stream And Boat Formula Listener x 2 ?y 2) / 2x km A man takes n times as long to row upstream as to row downstream the river. Speed of Boat = y Stream And Boat Formula Listener [ (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) = Stream And Boat Formula Listener * 2 = 3km/h. Find the distance travelled by the boat in direction of Stream And Boat Formula Listener stream for 3hours, speed of the boat in still water is 5 km/h and speed of the stream is 2km/h. Speed of the boat or swimmer in still water = 5 km/h Speed of the stream = 2 km/h Time taken = 3 hours Downstream Speed of the boat .
However, some types of questions are tricky and take lots of time to solve by applying textbook approach. National Days and Years. The Man's Stream And Boat Formula Listener Stream And Boat Formula Listener speed against the current will be. Find the speed of the boat in still stream and boat formula listener. In this case, the net Stream And Boat Formula Listener speed of the boat is called downstream Stream And Boat Formula Listener speed. Explanation: Let Stream And Boat Formula Listener x Stream And Boat Effect be the speed of man in still water and y be the speed Stream And Boat Formula Listener of current.

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