hoe to integrate - e to the power x square dx
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e=1+x2+x4/2!+...+∑x2n/n!+...

Therefore the integral of e is C+x+x3/3+x5/10+...+∑x2n+1/((2n+1)n!)+... expressed as an infinite power series, where C is a constant. 

(However, this integral is officially related to the Gauss error function usually given by erf(x) and the imaginary error function erfi(x). The constant multiplier √π/2 relates the integral to the error function.)

by Top Rated User (1.1m points)

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