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∫xⁿ dx
(xⁿ⁺¹)/(n+1) +c
∫0 dx
c
∫k dx
kx +c
∫1/√x dx
2√x +c
∫axⁿ dx
(a)(xⁿ⁺¹)/(n+1) +c
∫cosx dx
sinx +c
∫cos(kx) dx
1/k sin(kx) +c`
∫sec²x dx
tanx +c
∫secxtanx dx
secx +c
∫sinx dx
-cosx +c
∫csc²x dx
-cotx +c
∫cscxcotx dx
-cscx+c
∫e^x dx
e^x +c
∫1/x dx
ln|x| +c
∫1/√(1-x²) dx
sin⁻¹x +c
∫1/(1+x²) dx
tan⁻¹x +c
∫a^x dx
a^x/lna +c
∫f'(x) dx
f(x) +c
∫cf'(x) dx
cf(x) +c
∫f'(kx) dx
1/k f(kx) +c