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∫ k dx
kx + C
∫ f(x) + g(x) dx
∫ f(x) dx + ∫ g(x) dx
∫ c f(x) dx
c ∫ f(x) dx
∫ xⁿ dx
(xⁿ⁺¹) / (n+1) + C, n ≠ -1
∫ 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
∫ sec²(x) dx
tan(x) + C
∫ csc²(x) dx
-cot(x) + C
∫ sec(x)tan(x) dx
sec(x) + C
∫ csc(x)cot(x) dx
-csc(x) + C
∫ 1/√(1-x²) dx
arcsin(x) + C
∫ 1/(1+x²) dx
arctan(x) + C
∫ 1/(x√(x²-1)) dx
arcsec(x) + C
Fundamental Theorem of Calculus (Part I)
d/dx ∫ f(t) dt from a to x | f(x)