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Let speed of boat in still water = x km/h Speed of the boat downstream = x + 5 Speed of the boat upstream = x - 5 Speed = Distance / time So time = Distance / speed Time taken by boat to travel 30 km upstream = 30/ (x � 5) Time taken by boat to travel 50 km downstream = 50/ (x + 5) Since time taken by the boat in both cases is the same. Dec 11, �� Approach: The direction along the stream is called downstream and the direction opposite the stream is called upstream. So in case of downstream the speeds will be added, while in case of upstream the speeds will be subtracted. The speed of boat downstream is equal to the sum of the speed of the boat in still water and speed of the stream. The Stream Boat Problems Practice Questions section has all the diverse set of questions that may be asked in an exam that focuses on the Stream Boat section. Let us try to solve all the different kinds of examples of Boats and Streams in this section on Stream Boat Problems Practice Questions. The Stream Boat problems are a frequent part of many important exams. These problems can be split into two main sections. One of them is what we call the downstream problems. Let us start with the visualization of the downstream problems and try to develop formulae that will accurately solve these problems.� In a further part, the stream starts to flow. Now the person takes twice as much time to go upstream as he takes to go downstream. If the distance covered is same, can you find the speed of the stream? A) 6 km/h B) 9 km/hr C) 3 km/hr D) 12 km/hr. Answer: The distance is equal, let it be = d. Then let the speed upstream = d/2t and speed downstream = d/t as per the question. Now we have that the speed of the boat upstream: the speed of the boat downstream = Problem 1. A canoe traveled Downstream with the current and went a distance of 15 miles in three hours. On the return trip, the canoe traveled Upstream against the current. It took 5 hours to make the return trip.� Renee rows a boat downstream for 27 miles. The return trip upstream took 24 hours longer. If the current flows at 4 mph, how fast does Renee row in still water?. while travelling downstream, the speeds get added as the stream and boat are travelling in the same direction. So, in downstream journey, the speed equation becomes, x/(t d) = 9+3.� The speed of a river current is 5 km/hr. A boat travels 3 hours downstream and covers 5 km more than the distance covered in 4 hours upstream. What is the speed of the boat in still water? Let S denotes the speed (in km/hr) of the boat in still water.
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