The position of particle is given as =3-4t+3t2m,what is the instantaneous acceleration at t=2s
Position of particle as function of time is given as
"s(t)=3-4t+3t^2" m
Differentiating above equation with respect to time,
"\\dfrac{ds}{dt}=-4+6t"
Again differentiating the above equation with respect to time,
"\\dfrac{d^2s}{dt^2}=6"
"a=6ms^{-2}"
Since acceleration of the particle is independent of time, therefore
instantaneous acceleration at time t=2s will be
"a=6ms^{-2}"
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