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Logarithm Properties - Simplifying Using Combinations

Logarithm Properties - Simplifying Using Combinations. The three basic properties for logarithms are . It is important to be able to combine these properties in simplifying logarithms. Logarithm Properties - Simplifying Using Combinations. Example 1:. Expand the logarithm.

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Logarithm Properties - Simplifying Using Combinations

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  1. Logarithm Properties - Simplifying Using Combinations • The three basic properties for logarithms are ... • It is important to be able to combine these properties in simplifying logarithms.

  2. Logarithm Properties - Simplifying Using Combinations • Example 1: Expand the logarithm Quotient Rule Power Rule Slide 2

  3. Logarithm Properties - Simplifying Using Combinations • Example 2: Expand the logarithm Rational Exponents Power Rule Slide 3

  4. Logarithm Properties - Simplifying Using Combinations Quotient Rule Product Rule Power Rule Slide 4

  5. Logarithm Properties - Simplifying Using Combinations • Example 3: Write as a single logarithm. Power Rule Quotient Rule Slide 5

  6. Logarithm Properties - Simplifying Using Combinations • Example 4: Write the following as a single logarithm. Power Rule Slide 6

  7. Logarithm Properties - Simplifying Using Combinations Factored out the negative. Product Rule Quotient Rule Slide 7

  8. Logarithm Properties - Simplifying Using Combinations • In working the previous problem, two steps are normally skipped. When all logs are written to the same base, if a (+) sign comes before the log, write the expression in the numerator ... and if a (-) sign appears before the log, write the expression in the denominator ... Slide 8

  9. Logarithm Properties - Simplifying Using Combinations END OF PRESENTATION Click to rerun the slideshow.

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