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∫k dx
kx + C
∫xⁿ dx
(xⁿ⁺¹/n+1) + C
∫dx/x
ln|x| + C
∫e^x dx
e^x + C
∫a^x dx
(a^x)/(ln|a|) + C
∫sin(x)dx
-cosx + c
∫cos(x)dx
sinx + c
∫sec²(x)dx
=tanx+c
∫csc²(x)dx
−cot(x)+C
∫sec(x)tan(x)dx
= secx + C
∫csc(x)cot(x)dx
−cscx+C
∫tan(x)dx
ln|sec(x)| + C
∫cot(x)dx
ln I sinx I +c
∫sec(x)dx
ln I secx+tanx I +c
∫csc(x)dx
-ln|cscx + cotx|+c
∫sinh(x)dx
cosh(x)+C
∫cosh(x)dx
sinh(x)+C
∫dx/√a²-x²
sin⁻¹(x/a)+C
∫dx/a²+x²
(1/a)tan⁻¹(x/a) + C
∫dx/(x√x²-a²)
(1/a)sec⁻¹|x/a|+c
∫dx/√a²+x²
sinh⁻¹(x/a)+c (a>0)
∫dx/√x²-a²
cosh⁻¹(x/a)+c (x>a>0)