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what are you doing/
General Properties of Logarithms
Oh...I thought it was Hangman :P
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I think it's \[\log _{10}\frac{M}{N}= \log _{10}M - \log _{10}N\] provided N is not zero Is this what you meant?
Well, I guess your looking for: \[\log(a/b) = loga - logb\]
I really dont know what their asking for because they go like all around the world with these notes
Well, in case they're needed, and since we're on logarithms anyway, I might as well \[\log _{b}MN = \log _{b}M + \log _{b}N\] \[\log _{b}\frac{M}{N} = \log _{b}M - \log _{b}N, N \neq0\] \[\log _{b}M^{p} = plog _{b}M\] \[b^{\log _{b}M}=M\]
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