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∫dx
x+C
∫xndx
n+1xn+1+C
∫xadx
a+1xa+1+C
∫xdx
ln∣x∣+C
∫axdx
ln(a)ax+C
∫exdx
ex+C
∫sin(x)dx
−cos(x)+C
∫cos(x)dx
sin(x)+C
∫cos2(x)dx
tg(x)+C
∫sin2(x)dx
−ctg(x)+C
∫tg(x)dx
−ln∣cos(x)∣+C
∫ctg(x)dx
ln∣sin(x)∣+C
∫x2−a2dx
2a1lnx+ax−a+C
∫x2+a2dx
a1arctg(ax)+C
∫a2−x2dx
arcsin(ax)+C
∫x2+a2dx
ln(x+x2+a2)+C
∫x2−a2dx
lnx+x2−a2+C
∫x2−a2dx
21(xx2−a2−a2lnx+x2−a2)+C
∫x2+a2dx
21(xx2+a2+a2lnx+x2+a2)+C
∫a2−x2dx
21(xa2−x2+a2arcsin(ax))+C