Simplifying expressions such as $b^{\log_b(x)}$ and $b^{\log_b(x)}$.

Use laws for addition and subtraction of logarithms to simplify a given logarithmic expression to an arbitrary base.

Simplifying expressions such as $b^{\log_b(x)}$ and $b^{\log_b(x)}$.

Graphing $y=a\log_{b}(\pm x+d)+c$

Graphing $y=a\log_{b}(x)+c$

The easiest type of exponential to graph where the base is greater than 1 and no transformations take place.

Simplifying expressions such as $b^{\log_b(x)}$ and $b^{\log_b(x)}$.

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Graphing $y=a\log_{b}(\pm x+d)+c$

The easiest type of exponential to graph where the base is greater than 1 and no transformations take place.

Graphing $y=a\log_{b}(x)+c$

Introduction to logs, Rules of logs, Log equations

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Practice using the log rules to add and subtract logarithms

edited steve kilgallon's question to add answers to the advice for paper grading.

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Practice using the log rules to add and subtract logarithms

Practice using the log rules to add and subtract logarithms

Solve a logarithmic expression for an unknown $x$

Solve for $x$:  $\log_{a}(x+b)- \log_{a}(x+c)=d$

Solve for $x$: $\displaystyle 2\log_{a}(x+b)- \log_{a}(x+c)=d$. 

Make sure that your choice is a solution by substituting back into the equation.

Practice using the log rules to add and subtract logarithms

Solve a logarithmic expression for an unknown $x$

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8 questions using logarithms. 7 questions use logarithms to solve equations.

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Differentiating the natural logarithm