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Basically, many of the people are facing problem formulaz solving these Questions because of unawareness about the method boats and streams aptitude formulas visa solve. Ivsa, this post will surely help you with. And after checking all this, you can even take the Test. Actually, an individual can expect these kinds of Questions in both Aptitude and Quantitative sections.

So, prepare. Knowing Shortcuts and Tricks will help you a lot in solving these kinds of Questions. Therefore, boats and streams aptitude formulas visa. And get an idea. Then eventually, try on some problems. Then you can go ahead and take the Test. Well, the Quiz we are providing on this page is for free. Yes, you heard it right. So, what are waiting for? Boatw ahead and take the Test. Now, in this section, we are going to provide information about the common terminology that will be used in the Question.

Well, by memorizing and practicing, you will have an outline on how to solve the problems. Therefore, please check. Formulaa then try to take aptituxe Quiz we gave on this page. Surely, you can top it. For more such helpful Updates and Quizzes, check our site Freshersnow. Share on Facebook. A man can row upstream 10 kmph and downstream 20 kmph. Find the man rate in still water and rate of the stream.

The man's speed against the current is:. A man takes 20 minutes to row 12 km upstream which is a third more than the time he takes on his way downstream.

What is his speed in sttreams water? In one hour, a boat goes 11km along the stream and 5 km against it. Find the speed of Boats And Streams Aptitude Formulas Subject the boat in atpitude water. Aptiutde boat runs at 22 km per hour along the stream and 10 km per hour against the stream. Find the ratio of the speed of the boat in still water to that of the speed of the stream.

In one hour, a boat goes 11 kmph along the stream and 5 kmph against the stream. The speed of the boat in still water in kmph is :. A boat sails 15 km boats and streams aptitude formulas visa a river towards upstream in 5 hours.

How long will it take to cover the same distance downstream, if the speed of the current is aptiture the speed of the boat in formulax water:. Speed of a boat in standing water is 9 kmph and the speed of the stream is 1. A man rows to a place at a distance of km and comes back to the starting point. The total aptitkde taken by him is:.

Page 3 of 5 Find his speed in still water. The distance travelled downstream in 24 minutes is:. A man can row upstream at 7 kmph and downstream at 10 kmph. Discover man's rate in still water and the rate of the momentum.

Anc speed of the boat upstream is? Page 4 of 5 A man can row upstream at 8 kmph and downstream at 13 kmph. The speed of the stream is:. If Rahul rows sptitude km upstream in 3 hours and 21 km downstream in 3 hours, tormulas the speed of the stream is.

Page 5 of 5 A boatman goes 2 km against the current of the stream in 1 hour and goes voats km along the current in 10 minutes. How long will it take to go 5 km in stationary water? A boat covers a certain distance downstream in 1 hour, while it comes back in 1.

If the speed of the formjlas be 3 kmph, what is the speed of the boat in still water? A motor boat takes 12 hours to go downstream and it takes 24 hours to return the same distance. A boat takes 19 h for travelling downstream from point A to point B and coming back to point C, midway between A and B.

What is the distance between A and B? A boat takes 12 hours to cover 64 km downstream and 8 hours to cover 32 km upstream. Then the speed of strexms boat in still water is:. Tech BE B. Com BCA. Tech ME M. Sc MCA M. Govt Jobs by Qualification. Please enter your comment! Please enter your name. You have entered an incorrect email address!

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Jan 09, �� A boat is said to go downstream, if the boat goes in the direction of stream. A boat is said to go upstream, if the boat goes opposite to the direction of stream. Basic Formulas. If speed of boat in still water is b km/hr and speed of stream is s km/hr, Speed of boat in downstream = (b + s) km/hr, since the boat goes with the stream of water. Speed of boat in upstream = (b - s) km/hr. The boat goes against the stream . Speed downstream = (u + v) km/hr. Speed upstream = (u - v) km/hr. Let the speed downstream be a km/hr and the speed upstream be b km/hr, then: Speed in still water =1/2 (a+b) km/hr. Rate of stream = 1/2 (a?b) km/hr. A man can row a boat in still water at x km/hr in a stream flowing at y km/hr. In a stream flowing at s km/h, if it takes t hours more in upstream than to go downstream for the same distance, then the distance d is given by. Solution: Time taken to go upstream = t + Time taken to go downstream. (d / (b - s)) = t + (d / (b + s)) => d [ 2s / (b 2 - s 2 ] = t. So, d = t * [ (b 2 - s 2) / 2s] OR.




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