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Please help me with this question. :D
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\[\log_{10} A=a\] \[\log_{10} B=b\]
\[\log_{10} (A^3/\sqrt{B})\]
First use the log law log(x / y) = log x - log y
\[\log_{10} (A^3)-\log_{10} (\sqrt{B})\]
Now use the rule log(x^a) = a logx on both terms remember a square root is the same as B^(1/2)
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\[3\log_{10} (A)-1/2\log_{10} (B)\]
sorry that took so long. I got confused. :P
no you've got it now :) now...logA = a and logB = b, so finish off :)
btw you don't have to write the base 10. Log with no base is assumed to be 10.
ohh that makes sense. xD would it just be 3a-1/2b?
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Yep!
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