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Logarithmic Functions - Problem 1 of 3
This video is a continuation and reviews the definition of a logarithmic function and demonstrates how to graph a logarithmic function. (5:27)
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Logarithmic Functions - Problem 2 of 3
This video is a continuation and reviews the properties of logarithms. It also provides an example that demonstrates how to graph logarithmic functions. (4:43)
Logarithmic Functions - Problem 3 of 3
This video is a continuation and provides another example that demonstrates how to graph logarithmic functions. (5:00)
Properties of Logarithms
This video explains two important properties of logarithms and the methods used to get to and solve for variables that are in exponents or inside logarithms. (5:09)
Properties of Logarithms - Problem 1 of 3
This video is a continuation and reviews the properties of logarithms. It also provides examples that illustrate how the properties of logarithms are used in various calculations. (5:45)
Properties of Logarithms - Problem 2 of 3
This video is a continuation and reviews the change of base theorem. It also provides examples of how to evaluate logarithms by switching to another base. (5:20)
Properties of Logarithms - Problem 3 of 3
This video is a continuation and provides more examples of how use the change of base theorem to evaluate logarithms by switching to another base. (4:27)
Natural Logarithm
This video explains how the natural log is the logarithm to the base of the number “e” and is the inverse function of an exponential function. Natural logarithms are special types of logarithms and are used in solving time and growth problems. (6:05)
Natural Logarithm - Problem 1 of 3
This video is a continuation and demonstrates how to graph a function that contains a natural log. (4:07)
Natural Logarithm - Problem 2 of 3
This video is a continuation and describes some properties of logarithms as they apply to the natural log. It also provides examples of how to apply these properties. (2:10)
Natural Logarithm - Problem 3 of 3
This video is a continuation and describes the family of functions. It demonstrates how any exponential function can be described with base “e” and provides examples. (4:08)













