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Algebra
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evaluate the logarithm log 6 (1/36)
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@mayankdevnani
\[\log{6} \frac{ 1 }{ 36 }\]
\(\LARGE log_\color{red}{a}\color{blue}{ b} = \color{green}{c}\) \(\LARGE \color{red}{a}^{\color{green}{c}} = \color{blue}{b}\)
oh so i just have to put it in the other form?
there is no equals though so how would i do it without C?
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\[=\log_6\frac{ 1 }{ 6^2 }\]
would it just be 6=(1/36)
\[\log_{6} \frac{ 1 }{ 36 }=x\] change it into exponential form and solve for x :)
so 6(x)= (1/36)
it should 6^x and hint: \(\Large a^{-b} = \frac{1}{a^b}\)
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yeah that hint doens't tell me much?
so it is 6^x= (1/36)
hello?
okay bye then.
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