Answer:

Explanation:
Exponential Growth
The natural growth of some magnitudes can be modeled by the equation:

Where P(t) is the actual amount of the magnitude, Po is its initial amount, r is the growth rate and t is the time.
It's given the annual sales for a surf shop are Po=$130,000. They are increasing at a rate of r=7% = 0.07 per year. Substituting values, the function is:


The value of the function after t=7 years is

Computing:

