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Important Boats and Streams Formulas, Tips and Tricks 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)\\. A man can row a boat in still water at u km/hr. A stream is flowing at v km/hr and it take t hrs more in upstream than to Boat And Stream Formula Indiabix Review go downstream for the same distance, then the distance is calculated by = (u 2 � v 2)t/2v km A man rows a certain distance downstream in t . Learn and practice Aptitude questions and answers with explanation for interview, competitive examination and entrance test.
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Solution: Take out the formula book. A man rows a certain distance downstream in X hrs and returns the same distance in Y hrs. Question: Ramesh can row a certain distance downstream in 6 hrs and returns the same distance in 9 hrs. Formula 4: A man rows a certain distance downstream in X hrs and returns the same distance in Y hrs.

Let us now jump to the questions, 1. A boat covers a distance of 30 km in 3 hrs in the direction of stream and covers same distance in 5 hrs in opposite direction of the stream. Find speed of the boat in still water. Therefore, in how much time will it cover a distance of 70 km downstream? Find out his speed in still water.

How much distance does he cover in 2 hrs during upstream? Example 6: Two ferries start at the same time from opposite sides of a river, travelling across the water on routes at right angles to the shores.

Each boat travels at a constant speed though their speeds are different. They pass each other at a point m from the nearer shore. Both boats remain at their sides for 10 minutes before starting back. On the return trip they meet at m from the other shore.

Find the width of the river. Using i , we get. Using ii ,. Stream: It implies that the water in the river is moving or flowing. Upstream: Going against the flow of the river. Downstream: Going with the flow of the river. Boats and Streams chapter is one of the important topics in quantitative aptitude questions. So many students have problem in this topic; some students think that this topic is extremely time consuming but from now do not worry about that because we are providing you Boats and stream formula and problem solving shortcut tricks.

These tricks and solved questions will be useful in your preparation of competitive government exams. Boats and streams topic covers minimum questions in every exam and Aptitude questions on this topic are common in most of the aptitude tests for companies like Infosys, TCS, and HCL etc.

The benefit with questions on boats and streams are that there are only two fundamental concepts following them, and students can solve several questions with these concepts. In this article we are giving you some tricks, how to solve boats and streams problems simply and rapidly. Find the speed of stream and speed of boat in still water? Want TO Know?? How To Improve your IQ. Downstream: Let the time taken to go downstream be td.

Important Points of Boats and Streams Formula. When speed of boat is given then it means speed in the still water, unless it is stated otherwise. Take a Test Now. Math Online Quiz. Boats and streams formulas. Short tricks with formula for boats and streams is given as you expected,. Direction along the stream is called Downstream. Direction against the stream is called upstream.

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