What is the integral of x^x?

The integral of x^x can be solved by taking logarithms of the formula and getting xln(x) then using integration by parts it is given than u=ln(x) and dv=x therefore u'=1/x and v=(x^2)/2

using uv-(integral of)vu' to find the answer.

NS

Related Maths A Level answers

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((x^2+4x)/2x)-((x^2-4x)/x)


Use the substitution u = cos 2x to find ∫(cos^2*(2x) *sin3 (2x)) dx


When do we use the quadratic formula, and when the completing the square method?


intergrate xcos(2x) with respect to x