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Write each expression as a single logarithm 2 log(x) + 3 log(x+1)
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a log(x) can be written as \(\log(x^a)\) So, 2 \(\log(x)\) = ?
log(x^2)?
Right. Similarly do with 3 log(x+1)
3 log(x+1) = log(x+1)^3
Very good! So, you get : \(2 \log x + 3 \log(x+1) = \log (x^2) + \log (x+1)^3 \) Now, use : log a +log b = log (ab)
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log(x^2) * log(x+1)^3
No, it you have to put a and b in single log. That is : \(\log ( (x^2) \times (x+1)^3 ) \)
can that be simplified?
Well, you can expand (x+1)^3 and then multiply x^2 and it .
But, I think, if you put like the above expression only, it will be fine too!
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Thanks, I have one more to post so I will close this question
Sure. Tag me there, I will try to help.
Ok I will do that :)
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