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∫ dx
x + C
∫ x^n dx (n ≠ −1)
x^(n+1)/(n+1) + C
∫ 1/x dx
ln|x| + C
∫ e^x dx
e^x + C
∫ a^x dx
a^x/ln(a) + C
∫ sin x dx
−cos x + C
∫ cos x dx
sin x + C
∫ 1/cos²x dx
∫ sec²x dx = tan x + C
∫ 1/sin²x dx
∫ csc²x dx = −cot x + C
∫ 1/(1+x²) dx
bgtan x + C = −bgcot x + C
∫ 1/√(1−x²) dx
bgsin x + C of - bgcos x + C
∫ 1/√(x²+k²) dx
ln|x + √(x² + k²)| + C
∫ 1/(1+cot²x) dx
−cot x + C
∫ 1/(1+tan²x) dx
tan x + C