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∫0⋅dx=\int0\cdot dx=∫0⋅dx=
1+C1+C1+C
CCC
x+Cx+Cx+C
∫sinx⋅dx=\int\sin x\cdot dx=∫sinx⋅dx=
cosx+C\cos x+Ccosx+C
−sinx+C-\sin x+C−sinx+C
−cosx+C-\cos x+C−cosx+C
∫ 1x2⋅dx=\int\ \frac{1}{x^2}\cdot dx=∫ x21⋅dx=
−1x+C-\frac{1}{x}+C−x1+C
x2+Cx^2+Cx2+C
1x+C\frac{1}{x}+Cx1+C
∫(1cos2x)dx=\int\left(\frac{1}{\cos^2x}\right)dx=∫(cos2x1)dx=
tgx+Ctgx+Ctgx+C
ctgx+C\operatorname{ctg}x+Cctgx+C
cos2x+C\cos^2x+Ccos2x+C
∫1⋅dx=∫dx=\int1\cdot dx=\int dx=∫1⋅dx=∫dx=
000
∫ 1x⋅dx=\int\ \frac{1}{\sqrt{x}}\cdot dx=∫ x1⋅dx=
x+C\sqrt{x}+Cx+C
2x+C2\sqrt{x}+C2x+C
∫x⋅dx=\int x\cdot dx=∫x⋅dx=
x22+C\frac{x^2}{2}+C2x2+C
∫(−1sin2x)dx=\int\left(-\frac{1}{\sin^2x}\right)dx=∫(−sin2x1)dx=
sin2x+C\sin^2x+Csin2x+C
∫x2⋅dx=\int x^2\cdot dx=∫x2⋅dx=
2x+C2x+C2x+C
x33+C\frac{x^3}{3}+C3x3+C
∫cosx⋅dx=\int\cos x\cdot dx=∫cosx⋅dx=
sinx+C\sin x+Csinx+C
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