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solve for x: log x+log(x-9)=log(20x)
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\[\log x + \log(x-9)=\log(20x) \\ \log x+\log(x-9)=\log(20)+\log x\\ \log(x-9)=\log(20)\]
I hope the rest will be obvious :)
The second line, I just used the rule \(\log(ab)=\log(a)+\log(b)\) on log(20x)
would you bring the log(20) over and make it log[(x-9)/20] ?
Well since you have a log on both sides, you can just "cancel" them out and get x-9 = 20 :)
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oh, i see. that makes sense. thank you! (:
yw :)
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