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2*X*e^(x^2)
The usual differentiation of e^x is e^x, this is the formula we'll use here.
As the term to be differentiated is e^(x^2)
On differentiating it would be e^(x^2) * (differentiation of x^2)
Differentiation of x^2 is 2x
So the answer is 2x*e^(x^2)
Edit: I'm sry I didn't see that.
Integration of E^(x^2) would be (e^(x^2))/2x
The same logic applies here the only difference is we divide the term rather than multiplying it.
Formula is integral of e^xis E^x
Integral of e^(x^2) would be (e^(x^2)) divided by (differentiation of x^2)
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