Exponential growth and decay

Learn how to analyze and manipulate exponential functions and expressions in order to study their rate of change.

Learn how to solve advanced exponential equations by manipulating the expressions in the equations using the properties of exponents. For example, solve 2^(x+1)=8^x by rewriting 8^x as 2^(3x) and then equating x+1=3x.

Learn about different ways of describing the rate of change of exponential functions.

Learn how to analyze real-world quantitative relationships given as tables of values to determine whether they represent linear growth or exponential growth.