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Important Boats and Streams Formulas, Tips and Tricks
Boats and Streams: Formulas, Tricks, Examples and Online Test. NEXT: Online Test Boats Streams Exercise. ????? ?????. Stream: It implies that the water in the river is moving or flowing.� Boat�s speed in still water. = Example 1: A boat travels equal distance upstream and downstream. The upstream speed of boat was 10 km/hr, whereas the downstream speed is 20 km/hr. What is the speed of the boat in still water? Solution: Upstream speed = 10 km/hr. Downstream speed = 20 km/hr. As per formula, Boat�s speed in still water. = Therefore, Boat�s speed in still water. = = Speed of current. = Example 2: A boat travels equal distance upstream and downstream. The upstream speed of boat is 10 km/hr, whereas the downstream speed is 20 km/hr. Boats and Streams Formula pages has all the conceptual Formulas for Boats and Streams. Speed downstream = (u + v) km/hr Speed upstream = (u � v) km/hr.� Additional Formulas of Boats and Streams 3. A man rows a certain distance downstream in t1 hours and returns the same distance upstream in t2 hours. If the speed of the stream is y km/hr, then the speed of the man in still water. = y(t2 + t1). (t2 � t1). Additional Formulas for Boats and Streams 4. A man can row a boat in still water at x km/hr in a stream flowing at y km/hr. If it takes him t hours to row a place and come back, then the distance between the two places is. Find speed of man from speed of stream and ratio of time with up and down streams.� How does this formula work? Since the point is same, distance traveled during upstream should be same as downstream. Therefore, (B � S) * T1 = (B + S) * T2 B(T1 � T2) = S*(T1 + T2) B = S*(T1 + T2)/(T1 � T2). C++. // CPP program to find speed of boat in still water. // from speed of stream and times taken in downsteam. // and upstream. #include. using namespace std; // Function to calculate the speed of boat in still water. float still_water_speed(float S, float T1, float T2). { return (S * (T1 + T2) / (T1 - T2)); } int main(). { float S = 7, T1 = 6, T2 = 1; cout Java.

When we move upstream, our speed gets deducted from the speed of the stream. Similarly when we move downstream our speed gets added. Example 1: A boat travels equal distance upstream and downstream.

What is the speed of the boat in still water? Example 2: A boat travels equal distance upstream and downstream. What is the speed of the current? Example 3: Boat And Stream Formula Bankersadda Amazon A boat is rowed down a river 28 km in 4 hours and up a river 12 km in 6 hours. Find the speed of the boat and the river. 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. Find the width of the river. Using i , we get. Using ii ,. Stream: It implies that the water in the river is moving or flowing. Upstream: Going against the flow of the river. Downstream: Going with the flow of the river. Still water: It implies that the speed of water is zero generally, in a lake. Quicker Method to solve the Questions. Let the required distance be x km.

Solution: Let the width of the river be x. Let a, b be the speeds of the ferries. Home G. Maths Reasoning Computer English. Share this page!

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