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use properties of logarithms to expand the logarithmic expression as much as possible. log 11^(11x) is the answer x? I have no clue
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is this: \[\log_{11}11^{x}\] or\[\log11^{11x}\] ?
The first one...
ah, so you want to use the property: \[\log(a^{b}) = b*\log(a)\] so now we have: \[xlog_{11}11 = x(1) = x\]
Or \[\log_{11} 11x\]
Ooh, okay, I think I got it...
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