Apparently that can't be solved with a finite number of so-called "elementary functions". You can get the beginning of the series expansion here:
http://www.wolframalpha.com/input/?i=integrate+x^x
The integral of sec(x) with respect to x is ln|sec(x) + tan(x)| + C, where C is the constant of integration. This result can be derived using integration techniques such as substitution or integration by parts. The integral of sec(x) is a common integral in calculus and is often used in trigonometric integrals.
Oh, dude, the integral of ln(2) is just xln(2) + C, where C is the constant of integration. It's like the cool kid at the party that just hangs out and doesn't really do much. So yeah, that's the integral of ln(2) for ya.
When you with respect to the x-axis then this is like saying with reference to the x-axis. You are using the x-axis as a guide.
-cos x + C
S 2/x d/x bring the constant 2 out in front of the sign of integration 2 S 1/x dx you should know the integration of 1/x 2*ln(x) + C
∫ ex dx = ex + CC is the constant of integration.
∫ ax dx = ax/ln(a) + C C is the constant of integration.
Assuming integration is with respect to a variable, x, the answer is 34x + c where c is the constant of integration.
The integral of (-e^x) with respect to (x) is (-e^x + C), where (C) is the constant of integration. This represents the family of functions whose derivative is (-e^x).
The indefinite integral of x dt is xt
∫ xn dx = xn+1/(n+1) + C (n ≠-1) C is the constant of integration.
∫ f(x)nf'(x) dx = f(x)n + 1/(n + 1) + C n ≠-1 C is the constant of integration.
∫ d/dx f(x) dx = f(x) + C C is the constant of integration.
The integral of the function 1 sinc(x) with respect to x is x - cos(x) C, where C is the constant of integration.
∫ sin(x) dx = -cos(x) + CC is the constant of integration.
∫ cos(x) dx = sin(x) + CC is the constant of integration.
∫ cot(x) dx = ln(sin(x)) + CC is the constant of integration.