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19.01.2021, admin
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This algebra video tutorial explains how to solve upstream and downstream problems such as distance rate time word problems. This first question asks you to solve for the speed of the boat in still water given the time it takes to travel upstream and downstream and given the speed of the river / water current in km/hr. The second problem asks. As stream speed is 4 kmph,upstream speed of the boat is (x-4)kmph while down stream speed is(x+4)kmph. Distance traveled by the boat is 40kms. Upstream time taken by the boat T1=40/(x-4)hours. Down stream time taken by the boat T2=40/(x+4). T1-T2=/60=40/(x-4) - 40/(x+4).� The time to travel the distance upstream is 2,4 hour longer. timeup = timedown + 2,5 (hour). speedup*timeup = 40 (km) = speeddown*timedown. (speeddown - 8)(timedown +2,5) = 40 and timedown = 40/speeddown.� V? + 75v - = 0. Solving, we get v = 5, v = Speed cannot be. Speed of the boat upstream (against the current) = Speed of the boat in still water � speed of the stream. [As the stream Upstream Time Speed obstructs the speed of the boat in still water, its speed has to be subtracted from the usual speed of the boat]. Speed of the boat downstream (along with the current) = Speed of the boat in still water + speed of the stream.� a-(a) = > a = The speed of the plane Speed Of The Boat Upstream 5ghz is kmph and that of the wind is kmph. More solved examples on Speed, Distance and Time. Example 1. A boy travelled by train which moved at the speed of 30 mph. He then boarded a bus which moved at the speed of 40 mph and reached his destination.

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