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the product property of logarithms works as follows:
\\(\log_b(m \cdot n) = \log_b(m) + \log_b(n)\\)
use this property to rewrite each of the following as a sum of logarithms. do not use the change of base formula. answers should be exact, not decimal approximations.
\\(\ln(ag) = \square\\) syntax error. check your variables - you might be using an incorrect one.
\\(\log_8(19m\\)
\\(\log(eye \cdot\\)
note: \\(\log_b\\)
question help: video
Step1: Apply Product Property
Using the product property of logarithms $\log_b(m \cdot n) = \log_b(m) + \log_b(n)$, for $\ln(ag)$ (where $\ln$ is $\log_e$), we identify $m = a$ and $n = g$.
So, $\ln(ag) = \ln(a) + \ln(g)$.
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$\ln(a) + \ln(g)$