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Master solving logarithmic equations using the product property of logarithms
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Algebra 2 - Using quotient property of logarithms to solve a logarithmic equation, log(5) - log(2x) = 1
In this video playlist, you will explore how to solve logarithmic equations. To solve logarithmic equations, it is important ...
\({\log _a}a = 1\) (since \({a^1} = a\)) so \({\log _7}7 = 1\) \({\log _a}1 = 0\) (since \({a^0} = 1\)) so \({\log _{20}}1 = 0\) \({\log _a}p + {\log _a}q = {\log _a ...
Remember one of the laws of logs: \(n{\log _a}x = {\log _a}{x^2}\) Another one of the laws are used here: \({\log _a}x + {\log _a}y = {\log _a}xy\) ...
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