Use the properties of exponents to interpret expressions for exponential functions.

Popular Tutorials in Use the properties of exponents to interpret expressions for exponential functions.

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  How Do You Solve a Word Problem with Exponential Growth?

  If something increases at a constant rate, you may have exponential growth on your hands. In this tutorial, learn how to turn a word problem into an exponential growth function. Then, solve the function and get the answer!

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  How Do You Solve a Word Problem with Exponential Decay?

  If something decreases in value at a constant rate, you may have exponential decay on your hands. In this tutorial, learn how to turn a word problem into an exponential decay function. Then, solve the function and get the answer!

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  What's an Exponential Function?

  Looking at an equation with a variable in the exponent? You have an exponential function! Learn about exponential functions in this tutorial.

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  What is Exponential Growth?

  Exponential functions often involve the rate of increase or decrease of something. When it's a rate of increase, you have an exponential growth function! Check out these kinds of exponential functions in this tutorial!

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  What is exponential decay?

  Exponential functions often involve the rate of increase or decrease of something. When it's a rate of decrease, you have an exponential decay function! Check out these kinds of exponential functions in this tutorial!

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  How Do You Use the Formula for Compound Interest?

  If you already have a bank account or if you plan to have one in the future, then this tutorial is a must see! Follow along as this tutorial goes through a word problem involving compound interest.

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  What is the Formula for Compound Interest?

  Things like bank accounts, loans, investments, and mortgages are a part of life, and almost always, interest is involved. Sometimes, you need to deal with compound interest, so it would be good to know the formula for it! In this tutorial, you'll see the formula for compound interest. Take a look!