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Write log3 6 as a logarithm of base 2. log base 2 of 3 over log base 2 of 6 log base 2 of 6 over log base 2 of 3 log base 3 of 2 over log base 6 of 2 log base 6 of 2 over log base 3 of 2
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@campbell_st
the change of base formula is \[\log_{a}(b) = \frac{\log_{c}(b)}{\log_{c}(a)}\] so in your question a = 3, b = 6 and c = 2 just substitute for the answer
is the answer 3
or 8
there isn't a number answer its simply \[\log_{3}(6) = \frac{\log_{2}(6)}{\log_{2}(3)}\]
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