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Important Formulas - Boats and Streams

Type 1 : Speed of boat in still average speed of boat in upstream and downstream no and speed of stream are given separately. Correct answer : b Hint: In downstream, water stream increases the speed of boat as they both are along the same directions.

Hence, both the speeds are added. Find a speed of stream b speed of boat in still water. Find the distance covered by the boat between two points.

Next Page �. If there's no mention inn stream boqt in the question, assume it to be the speed of boat in still water. So, water ane increases the speed of boat. Hence, speeds are added while going downstream. So, water stream decreases the speed of boat due to opposite flow. Hence, speeds are subtracted while going upstream. If you just remember this concept, averqge won't need to remember and recall the above formula while solving the problems.

Halving this would give you the speed of the current. Once you know how to deal with these 4 types of problems, the chapter should be an easy one average speed of boat in upstream and downstream no you.

Question Variety: Type 1 : Speed of boat in still water and speed of stream are given separately. Alligation or Mixtures - Aptitude test, questions, shortcuts, solved example videos Alligation or Mixtures - Noat aptitude tutorial with easy tricks, tips, short cuts explaining the concepts. Online aptitude preparation material with practice question bank, examples, solutions and explanations.

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F and L. Find a speed of stream b speed of boat aerage still water Examples: Q 3. What would be the downsrteam of swimmer in still water? Examples: Q 5. What would be the average speed of boat during the journey? Examples: Q 7.

Simply said:

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How much time will it take to come back? What is the speed of the boat in still water and the speed of the stream? Speed-based questions also include one more type in which time taken and distance covered is given along with speed of stream is given then you can find the speed of the boat in still water using following formula:.

Example 3: A boat take 8 hours to cover a distance while traveling upstream, whereas while traveling downstream it takes 6 hours. What is the speed of the boat in still water? Sol Again direct use of the above formula and you are done. Example 4: A boat, while going downstream in a river covered a distance of 50 miles at an average speed of 60 miles per hour. While, returning because of water resistance, it took 1 hour 15 minutes to cover the same distance.

What was the average speed during the Average Speed Of Boat In Upstream And Downstream Valorant whole journey? Sol In this problem we cannot directly use the formula first we need to find the upstream speed and speed in still water. This can be done as follows,. Example 5: A person challenged himself to cross a small river and back.

If it took him 30 min more to cover the distance upstream than downstream then, find the width of the river. If a boat takes t hours to row to a place and return back, then the distance between the two places can be estimated through.

If in a river running at 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? How much Average Speed Of Boat In Upstream And Downstream Name time will it take to cover km in still water?

A man rows to a place at a distance of Find the total time taken by him. A man rows upstream 16 km and downstream 28 km taking 5 hours each time. Find the velocity of the current. Solution: Downstream speed is ,. Speed of current Downstream�Upstream speed. When the river is running at 1. How far is the place?

A man rows a certain distance downstream in X hours and returns the same distance in Y hours. Example 5: Vikas can row a certain distance downstream in 6 hours and return the same distance in 9 hours.

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.





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