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How do i do this? Rewrite each espression as a single Logarithm.
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\[\log_{3} x-2 \log_{3} 5 + 3\log_{3}w \]
hi :) do you know rules of logarithms ? \(\large a\log b=... \\ \large \log (A) + \log(B)=... ?\\ \large \log (A) - \log(B)=... ?\)
\[\log_{b} \frac{ a }{ b } = \log_{b} A -\log_{b} B ?\]
Yeah i know the rules of logarithms
yes, good :) so, 2 log 5 can be written as log 5^2 , right ? and similarly, what about 3 log w ?
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w^3*?
yeah, its log w^3 so now we have log x -log 25 +log w^3 , right ? can you try to simplify it further ? using, log A+logB = log AB and log A-log B = log A/B
doubts? any problem?
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