Answer:
Position at t= 4 seconds is 144 m
Step-by-step explanation:
It is given that acceleration, a = 18 t, where t is the time.
We know that Velocity,

Substituting value of a,
Velocity,

We know that at t = 0, v = -12 m/s
So,

So velocity,

We also know that displacement,

Substituting value of v,
Displacement,

We know that at t = 0, particle is at origin, x =0.
So,

Displacement,

At t = 4 seconds

Position at t= 4 seconds is 144 m