Question

(t)=30,000,000*((8)/(9))^(t) omplete the following sentence about the yearly rate of change of the

Answer 1

The given equation represents exponential growth over time with a decreasing rate. The base of the exponent is between 0 and 1, resulting in the value of the equation decreasing as time increases.

Step-by-step explanation:

The given equation (t)=30,000,000*((8)/(9))^(t) represents exponential growth over time. The base of the exponent is (8)/(9), which is a fraction between 0 and 1. This means the value of the equation will decrease over time. The rate of change is determined by the exponent (t) and the base (8)/(9). As (t) increases, the value of the equation decreases at a decreasing rate, approaching zero over time.

Learn more about Exponential Growth