Integration Formulas

∫c • f(x)dx= c • ∫f(x)dx

∫[f(x) ± g(x)]dx = ∫f(x)dx ± ∫g(x)dx

∫x^n dx = x^(n+1)/(n+1) +C

sinx +C

tanx +C

secx +C

-cosx+ C

-cotx+ C

-cscx +C

e^x +C

ln|x| +C

Basically, you find the antiderivative [F(x)], and then define the function with the b and a values given [F(b) - F(a)].

-ln|cosx| + C

ln|secx+tanx| +C

ln|sinx| + C

-ln|cscx+cotx| + C

arcsin(x/a) + C

1/A(arctan(U/A)) + C