Given:
The cost of the car = $ 39300.
The loss percentage =25 %.
The number of years =9 years.
The given statement is the model of the exponential decay function.
Let C be the cost of the car after t years.
The equation for the given model is

where a is the initial value and r is the rate percentage of decay.
Substitute a=39300, r=25% =0.25 and t=9 in the equation, we get



Hence the worth of the car of 9 years is $2947.50.