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∫dx
x+c
∫kdx
kx+c
∫xndx
(xn+1)/(n+1) +c (n=/1)
∫dx/x
ln|x|+c
∫sinx dx
-cosx+C
∫cosxdx
sinx+C
∫sec2x
tanx+C
∫csc2xdx
-cotx+C
∫secxtanxdx
secx+C
∫cscxcotxdx
-cscx+C
∫exdx
ex+C
∫axdx
(ax/(lna))+C (a>0,a=/1)