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A useful property of logarithms states that the logarithm of a product of two quantities is the sum of the logarithms of the two factors. In symbols, logo(XY)=logo(x)+logo(y). (x y) = log b (x) + log b
When we take the logarithm of both sides of ELN(XY)=ELN(x)+LN(y), we obtain LN(ELN(XY))=LN(ELN(x)+LN(y)). The logarithms and exponential cancel each other out (equation (4)), giving our product rule for logarithms, LN(XY)=LN(x)+LN(y).
Logarithms of Powers The logarithm of the PTH power of a quantity is p times the logarithm of the quantity. In symbols, logo(XP)=plot(x). (x p) = p log b
When a logarithmic term has an exponent, the logarithm power rule says that we can transfer the exponent to the front of the logarithm. Along with the product rule and the quotient rule, the logarithm power rule can be used for expanding and condensing logarithms.
0:16 3:01 Suggested clip Precalculus — How to condense logarithms using the laws of YouTubeStart of suggested client of suggested clip Precalculus — How to condense logarithms using the laws of
0:14 3:22 Suggested clip Condense a log expression with natural logs using properties of YouTubeStart of suggested client of suggested clip Condense a log expression with natural logs using properties of
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