Answer:
The instantaneous velocity at t=2 is 80
Step-by-step explanation:
Instantaneous Velocity
The instantaneous velocity can be defined as the instant rate of change of the distance.
In calculus, it's computed as the derivative of the distance function. If x is the distance function x=f(t), then the instantaneous velocity is:

The distance traveled by a body in time t is given by:

The instant velocity is:

Applying the power rule:

Evaluating at t=2


The instantaneous velocity at t=2 is 80