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Integral question, seemed easy for me, but I crushed into a big wall. Please help me. (I'll post the question)
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\[\Large \int\limits_{-1}^{1}~e^{u+1}~~du\]I am rewriting it below, to just integrate e^u.\[\Large \int\limits_{-1}^{1}~e(e)^{u}~~du\]The indefinite integral,\[\Large \frac{e(e)^{u+1}}{u+1}\] And I get an undefined value for the lower sum-:(
The integral of \(e^u\) is just \(e^u\), not \(\dfrac{e^{u+1}}{u+1}\).
The power rule only applies to constant exponents, not variable ones.
ohh damn, I suck so much, tnx
I myself adjusted it to e^u, and then say this bs. Sorry...
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I won't do these silly mistakes anymore. I'll pay more attention. Tnx again, S&G
You're welcome!
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