the displacement of free fall is directly proportional to ?
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for free fall
so displacement is directly proportional to square of velocity
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so displacement is directly proportional to square of velocity
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We know, by Second Equation of Motion that-
s = ut+(at^2)/2
For a freely falling body, which starts from rest - u = 0
So, s = 0 +(at^2)/2
=> s = (at^2)/2
However, for a freely falling body, the acceleration is uniform as it is equal to the acceleration due to gravity(g) of the body.
So, here, a is constant
=>a/2 is constant
So, the equality sign disappears and the proportionality sign comes in its place.
So, s is directly proportional to t^2
s = ut+(at^2)/2
For a freely falling body, which starts from rest - u = 0
So, s = 0 +(at^2)/2
=> s = (at^2)/2
However, for a freely falling body, the acceleration is uniform as it is equal to the acceleration due to gravity(g) of the body.
So, here, a is constant
=>a/2 is constant
So, the equality sign disappears and the proportionality sign comes in its place.
So, s is directly proportional to t^2
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