displacement is directly proportional to square of time then prove that object moves with constant acceleration
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X(t) = X0 + V0*t + 0.5*A0*t^2
If your position is purely “proportional to the square of time,” then (if I understand you correctly), X0 = 0 and V0 = 0 (your initial position and your initial velocity, at time = 0, are both zero). Otherwise, you’d have an offset, and you wouldn’t be exactly proportional to the square of time.
Hope it helps u.
If your position is purely “proportional to the square of time,” then (if I understand you correctly), X0 = 0 and V0 = 0 (your initial position and your initial velocity, at time = 0, are both zero). Otherwise, you’d have an offset, and you wouldn’t be exactly proportional to the square of time.
Hope it helps u.
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velocity-position. The first two equations of motion each describe one kinematic variable as a function of time. ... Velocity is directly proportional to time whenacceleration is constant (v ∝ t). Displacement is proportional to time squaredwhen acceleration is constant (∆s ∝ t2).
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