expanding logarithms


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  • What is an increasing function in logarithms?

    Expansion/Contraction Properties of Logarithms These rules are used to write a single complicated logarithm as several simpler logarithms (called “ex- panding”) or several simple logarithms as a single complicated logarithm (called “contracting”).

  • What are the rules for expanding natural logs?

    If a > 1 then the logarithmic functions are monotone increasing functions.
    That is, log a x > log a z for x > z.
    If 0 < a < 1 then the logarithmic functions are monotone decreasing functions.
    That is, log a x < log a z for x > z.

Example: Expanding logarithms using the product rule For our purposes, expanding a logarithm means writing it as the sum of two logarithms or more. Let's expand . Notice that the two factors of the argument of the logarithm are and . We can directly apply the product rule to expand the log. When you are asked to expand log expressions, your goal is to express a single logarithmic expression into many individual parts or components. This process is the exact opposite of condensing logarithms because you compress a bunch of log expressions into a simpler one.
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