x=20+t^3-12t position when v=0
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Answer:
v=0
v=dx/dt=t²-12
0=t2-12
t²-12=0
t²=12
t=root12
t=root4x3
t=±2root3
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Explanation:
Heya...!! Sis .
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Here is ur Answer ⬇⬇
1.) Given equation :- 20 + t^3 - 12t
At ,t = 0 =>> 20 + 0 - 0 = 20 m
♦ Position = 20 m
➡ Velocity = dx/dt = differentiating the equation given ,, we get ,, :--
=>> v = dx/dt = 3t^2 - 12
At t = 0 ,, v = - 12 m/s
♦ Velocity = - 12 m/s
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2.) Differentiating the equation ( 3t^2 + 12 ) we get acceleration . By getting acceleration we can determine wether motion is accelerated or not .
=>> a = dv/dt = 6t .
As we can see acceleration is a function of time , the Motion is Non Uniform Accelerated.
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