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One rows a boat Boat Going Upstream And Downstream Speed at a constant speed of km/h relative to the water. the speed of the boat seen by the person on the ground is commonly known as downstream speed. If the boat is moving anti. Sep 25, �� A boat can travel m/s in still water. (a) If the boat points its prow directly across a stream whose current is m/s, what is the velocity (magnitude and direction) of the boat relative to the shore? (b) What will be the position of the boat, relative to its point of origin, after s? >>Meaning 1. displacement downstream and 2. displacement across the river. May 05, �� Speed = Distance / Time. S = 16 / 2. S = 8 mph on the way ahead. Speed = Distance / Time. S = 16 / 8. S = 2 mph on the way back. The speed of the boat on the way back is 2 mph. So since the question requires the speed on the still water. It means the difference between downstream and upstream. That's merely 6 mph. if that�s the upstream speed nice Speed Of The Boat Upstream 6g and easy 11x = m/s is the downstream Speed Of The Boat Zoom speed. if that�s the downstream speed then 11x = m/s is the upstream speed. If we are saying the speed of the boat in still water is 11km/h then the actual difference between upstream vs downstream travel Speed Of The Boat 60 is 20%. A good formula to start with would be. x = speed of river. A person rowing a boat in the still water in a particular speed will not be same as that of the rowing speed in stream water. Obviously, on comparing the speed in still water, the speed in downstream will be more and speed in upstream will be less. Here is the simple online average speed of boat in upstream and downstream calculator which provides you the speed of the boat in a stream based on the entered values of speed in still water and speed of stream flowing. Speed in Still Water km/hr. Speed of Stream km/hr. Average Speed of a Boat Km/hr. Speed in Downstream Km/hr. Speed in Upstream Km/h. downstream speed of boat = sdownstream = v + c. Upstream data: d = 70 miles, t = hours. supstream = 70 miles/ hours = 70/ (miles/hr) = miles/hr. Downstream data: d = 70 miles, t = 5 hours. sdownstream = 70 miles/5 hours = 10/5 (miles/hr) = 14 miles/hr. a). With this, we arrive at the following equations for the upstream and downstream speeds of the boat: supstream: v - c = sdownstream: v + c = b).� Notice that if we add the two equations in part a to one another, c (the speed of the current) will cancel out and leave us with one variable to solve for, that being the speed of the boat in still water (v): v - c = + v + c =
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