The speed of a boat in still water is 55km/hr.if the speed of the boat against the stream is 33 km/hr , what is the speed of the stream
Answers
The anwser to this question is that the speed of the stream is 24 km/hr.
As we know, acc to physics, when a boat goes upstream, it is going in a direction opposite to the flow of water.
Therefore effective speed of the boat going upstream will be
Speed of boat in still water — speed of stream.
Therefore speed of stream
= Speed of boat in still water — speed of boat going upstream
= 55 — 31 = 24 km/hr.
Also, one point to note is that the *speed of the stream should always be slower than the speed of the boat at any point of time* or else going upstream would be impossible.
Answer:
24 km/hr
Step-by-step explanation:
Concept= River Boat Problem
Given= The speed of boat in still water and against stream
To find= The speed of stream
Explanation=
We have been given the information as the speed of a boat in still water is 55km/hr and the speed of the boat against the stream is 33 km/hr and we need to find the speed of stream.
Speed of boast in still water= 55 km/hr
Speed of boat against the stream = 33 km/hr
Let the speed of stream be x km/hr
We know that when the boat is still if now in a stream flow when the boat flows along the stream the speed increases as
speed of boat in still + speed of stream
but when the boat is flowing in opposite direction to the flow of stream it gets subtracted as
speed of boat in still - speed of stream
So in the given problem the flow is opposite so the speed of stream will be calculated as
speed in still water - speed of stream = speed of moving boat
55 - x = 33
=> x= 55-33
x= 24
Therefore the speed of stream is 24 km/hr
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