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Lesson 4: Exponential and Logarithmic Functions
1 Functions Overview < Lessons | Next >
There are many problems which deal with exponential growth or decay. Exponential functions are those in which the rate of change (either growth positive or decay negative) increase or decrease with time.

Exponential functions have the following form:

Where f(x) is a function, b is the base and x is the exponent or power. If b is positive than the function continuously increases over time, if x is negative than the function continuously decreases over time. A property of exponential functions is that the slope of the function also continuously increases as x increases.

When writing exponential functions it is common to use the carat sign “^”, this sign means raised to the power. Many computer programs and calculators use this sign.

LESSON 4
1 Functions Overview
2 Example
3 Logarithmic Functions
4 Logarithmic Operations
5 Logarithms w/ base 10
6 Solving Exponential & Log
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