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Find the solution of log x + log (x+1) = log 12.
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Hint: \(\log(mn) = \log(m)+\log(n)\)
use the product rule for logs \[\log a+\log b= \log\ ab\]
Yeah, I already got log(x^2+x) = log 12, but what would I do after that?
well, you basically can cancel log out. \(x^2+x\) must be equal to 12. Make sense?
So I can "legally" cancel out logs with the same bases all of the time?
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Yeah
Great, thanks!
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