Exponential Growth and Decay

Front

Function to determine the number of deer, y, in a population of 1500 decreasing by 1.5% per year at the end of t years? Options: y = 1500(1 - 0.015)^t, y = 1500(0.015)^t, y = 1500(1 + 0.015)^t, y = 1500(1.5)^t

Back

y = 1500(1 - 0.015)^t

Front

Function to determine monthly cell phone sales x months after January with 3.75% growth rate. Options: f(x) = 417(3.75)^x, f(x) = 417(0.0375)^x, f(x) = 417(1.0375)^x, f(x) = 417(1.375)^x

Back

f(x) = 417(1.0375)^x

Front

Where does the graph start?

Back

The starting value of the car was $12,000.

Front

Function to model the number of bacteria in a colony of 12,000 decreasing by 14.9% per minute after x minutes?

Back

f(x) = 12000(1 - 0.149)^x

Front

In the equation y = 5000(0.98)^x, what does the number 5000 represent?

Back

The amount of money in the account initially

Front

The function to find the value of a car after t years is given by v(t) = 24,000(.75)^t. Which statement is true?

Back

The starting value of the car was $24,000.

Front

Original value of a painting is $1400, increases by 9% each year. Write exponential growth function.

Back

y=1400(1.09)^x

Front

Function with initial amount of $15 and 35% increase each year: y = 15(35)^x, y = 15(1.35)^x, y = 15(0.35)^x, y = 35(1.15)^x

Back

y = 15(1.35)^x