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Important tips for solving Algebra Rate problems. Algebra Rate problems are used to find the distance traveled or time required for traveling certain distance. Important note: For downstream > Rate of (boat /steamer) in still water + rate of stream For upstream > Rate of (boat /steamer) in still water - . Then, Speed downstream = speed of the boat +speed of the stream = (x + 3) kmph Speed upstream = speed of the boat - speed of the stream = (x - 3) kmph. Therefore, Downstream distance =upstream distance => SpeedDownstream * Downstream Time =Speedupstream *upstream Time => (x + 3) x 1 = (x - 3) x 3/2 => 2x + 6 = 3x - 9 => x = 15 kmph. Let us start by recalling some of the formulas for this section. Suppose the speed of a certain boat in still water is �u� km/hr and the speed of the stream is �v� km/hr, then: Speed of this boat downstream = (u + v) km/hr. Speed of this boat upstream = (u -v) km/hr. Also, if the downstream speed is �a� km/hr (suppose) and the speed upstream is b km/hr, then. Main points:

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When the boat upstream and Boat Travel Upstream And Downstream Problems In Pdf downstream problems for pdf moves with the current of the river i. Find the distance between two places? A man can row at 5 kmph in still water. IndianStudyHub is providing all Upstream And Downstream Problems Formula With Boats and Streams : 31 MCQs with Answers pdf free download questions and answers along with detailed explanation and Answers in an easy and understandable way. Cyclist and wind: Cyclist analogous to boat and wind analogous to stream. A boatman goes 2 km against the current of the stream in 1 hour and goes 1 km along the current in 10 minutes.

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