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∫ k dx
kx + c
∫ x^n dx (where n ≠ -1)
(x^(n+1)) / (n + 1) + c
∫ x^-1 dx = ∫ (1/x) dx
ln|x| + c
∫ e^(kx) dx
(1/k)e^(kx) + c
∫ cos(kx) dx
(1/k)sin(kx) + c
∫ sin(kx) dx
-(1/k)cos(kx) + c
∫ sec²(kx) dx
(1/k)tan(kx) + c
∫ sec(kx)tan(kx) dx
(1/k)sec(kx) + c
∫ 1/(x² + 1) dx
tan⁻¹(x) + c (or arctan(x) + c)
∫ csc²(kx) dx
-(1/k)cot(kx) + c
∫ csc(kx)cot(kx) dx
-(1/k)csc(kx) + c
∫ 1/√(1 - x²) dx
sin⁻¹(x) + c (or arcsin(x) + c)
∫ 1/(|x|√(x² - 1)) dx
sec⁻¹|x| + c (or arcsec|x| + c)