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the indefinite integral of (x)e^(x^2)
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\[\int\limits_{}^{}xe ^{x ^{2}}\]\[u=x^2\]\[du=2x\]\[\frac{ du }{ 2 }=xdx\]Now that we have made a substitution, we can now evaluate our new integral with respect to u.\[\frac{ 1 }{ 2 }\int\limits_{}^{}e^udu\]Can you go from there? :)
can you continue from there please:)
Do you know \[\int\limits_{}^{}e^udu\]
e^u right?
+C
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awesome thank you so much.
So now plug back in your U and don't forget the 1/2 at the begining ;) Medal? :)
yepp!
so how would i solve the integral of xe^x
Integration by parts
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