the displacement of particle starting from rest is given by x=3t^2-t^2 calculate the time at which acceleration of particle become zero
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v= dx/dt
v= d(3t^2-t^2)/dt
v = 6t- 2t
then a= dv/dt
a=d(6t- 2t)/dt
a= 4
it is independent of time i.e. it is constant
Answered by
0
Explanation:
differentiate above equation we get
V = 6t - 2t
Again differentiating
A = 6-2
A=4
Acceleration is constant and does not change
never becomes 0
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