Answer:
The equation is

Which means that the value of the vehicle in 3 years is $4,865.8
Explanation:
The equation for the value of a product with a depreciation rate of r(as a decimal) is given by:

In which V(0) is the initial value.
Your shiny new boat cost $7650
This means that

The depreciation for your boat is 14% per year.
This means that

So



You want to know the value of your vehicle in 3 years. What is the equation that models this problem?
The equation is

Which means that the value of the vehicle in 3 years is $4,865.8