If the distance (x) covered by a moving body is directly proportional to time (t),
what conclusion do you draw?
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By the second equation of motion,
s = ut + 1/2 at^2
S is directly proportional to the time only when there is no external force acting on it.
In the absence of external force, acceleration ‘a’ of the object becomes zero and the equation of motion becomes
s= ut
Since acceleration is zero so speed ‘u’ of the object remains constant.
Hence, it can be concluded that S is directly proportional to t.
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if distance covered by a moving body is directly proportional to time to the conclusion that I will draw is when the distance is increased the time will also increase and when the distance decrease the time will also decrease
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