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|dw:1356384121698:dw|
@hartnn
\[\int\limits_{}^{}e^{-x^2}dx+\int\limits_{}^{}\sin(3x)dx\]
I agree with S0fw0n
Do you just want the anti-derivative or what?
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i know that one already but how to integrate e^-x^2 lol
i know e^x is e^x but what if e^f(x)=?
To integrate \(e^{-x^2}\), you have to do a Maclaurin series expansion. I'm pretty sure it's transcendental.
ohk what about sin(3x)
You can't integrate using normal sense of integration. You would have to use taylor series for \[e^{-x^2}\]
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For \(\sin(3x)\), you have to use u-substitution. \(u = 3x\quad du = 3dx\).
ok thx
Are you sure that it has no bounds? Because I have seen this in quantum, but it's usually integrated from 0 to ∞
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