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Aug 18 2014 08:28am
Both answers are correct. Taking the integral of said function gives you -ln ABSOLUTE VALUE(y-10).

So your answer could be -ln(y-10) or -ln(10-y)


Also, taking a derivative of a function is called "differentiating" not "deriving"

This post was edited by JDota72 on Aug 18 2014 08:30am
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Aug 18 2014 11:55am
Quote (CrackerJacker @ Aug 17 2014 11:14pm)
consider we want to integrate -1/(y-10)

what I would personally do is pull the (-1) out of the integral sign and integrate 1/(y-10), giving me an answer of -ln(y-10)

the book i'm using//wolfram alpha instead multiplies top and bottom by (-1), changing it to 1/(10-y) and yielding an answer of -ln(10-y)

Why is this? I don't think we can say -ln(10-y) = -ln(y-10)

but at the same time, whichever you choose to derive will get you an answer of 1/(10-y)

what is going on here


When you multiply by -1/-1, that makes the variable negative. so, you have to remember to divide by 1 through u substitution procedures.

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