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Using the substitution t = x^2, evaluate the integral of x e^(x^2) over [0, 1].

Ae - 1
Be/2
C(e - 1)/2
De^2
Answer & Solution
Correct answer: C. (e - 1)/2
Putting t = x^2 gives half the integral of e^t from 0 to 1, which is (e - 1)/2.
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