Evaluating Logarithms

Evaluating Logarithms

Evaluating Logarithms

Do you want to know how to solve Evaluating Logarithms? you can do it in two easy steps. Step by step guide to Evaluating Logarithms Logarithm is another way of writing exponent. \(\log_{b}{y}=x\) is equivalent to \(y=b^x \) Learn some logarithms rules: \(\log_{b}{(x)}=\frac{\log_{d}{(x)}}{\log_{d}{(b)}}\)\( \log_{a}{x^b}=b\log_{a}{x}\) \(\log_{a}{1}=0\) \(\log_{a}{a}=1\) Evaluating Logarithms Example 1: Evaluate: \(\log_{2}{16}\) Solution: Rewrite 16 in power base form: \(16=2^4\) , then: \(\log_{2}{16}=\log_{2}{(4^2)}\) Use log rule: \(...
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