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evaluate the expression log3(1/27)
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\[\log_{3}(\frac{ 1 }{ 27 }) \]
help please!
\[\large \log_{3} \frac{1}{27}=x\] Then by the rules of logs: \[\large 3^{x}=\frac{1}{27}=\frac{1}{3^{3}}=3^{-3}\] Can you now see the value of x.
\[\large 3^{x}=3^{-3}\] So what must the value of x be?
For example \[\large 10^{x}=10^{7}\] therefore x = 7.
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So if \[\large 3^{x}=3^{-3}\] what will be the value of x?
@radicalgal Are you there?
yes sorry.. so then the -3 is the answer
Correct.
thank you!
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You're welcome :)
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