Exponential Growth and Decay Word Problems

The function $$p\left(t\right)=4000\cdot1.03^x$$ represents the population of Millville as a function of time. What is the y-intercept of the function?

The function $$p\left(t\right)=4000\cdot1.03^x$$ represents the population of Millville as a function of time. What is the factor of the function?

The function $$p\left(t\right)=4000\cdot1.03^x$$ represents the population of Millville as a function of time. This is a ​ (a)   .

The function $$p\left(t\right)=4000\cdot1.03^x$$ represents the population of Millville as a function of time. What is the rate of the function?

The function $$b\left(t\right)=8000\cdot0.98^t$$ represents the number of bacteria in a petri dish as a function of time. What is the initial value of the function?

The function $$b\left(t\right)=8000\cdot0.98^t$$ represents the number of bacteria in a petri dish as a function of time. What is the factor of the function?

The function $$b\left(t\right)=8000\cdot0.98^t$$ represents the number of bacteria in a petri dish as a function of time. What is the y-intercept of the function?

The function $$b\left(t\right)=8000\cdot0.98^t$$ represents the number of bacteria in a petri dish as a function of time. The way to find the rate is to subtract ​ (a)   -​ (b)   . Then move the decimal over ​ (c)   spaces to the ​ (d)   to create a percent.

The function $$p\left(t\right)=4000\cdot1.03^t$$ represents the population of Millville as a function of time. The way to find the rate is to subtract ​ (a)   -​ ​ (b)   . Then move the decimal over ​ (c)   spaces to the ​ (d)   to create a percent.

The function $$m\left(t\right)=975\cdot0.92^t$$ represents the number of milligrams of medication in a patient's body as a function of time. What is the a value?