Integral | Result |
∫xndx | |
ln(x) → x > 0 − ln(x) → x < 0 |
|
∫(x + a)ndx | if x ≠ − 1 |
∫ ln(x)dx | x ln(x) − x |
∫ ln(ax)dx | x ln(ax) − x |
∫eaxdx | |
∫xexdx | (x − 1)ex |
∫xeaxdx | |
∫ex sin (x)dx | |
∫ sin (x)dx | − cos (x) |
∫ cos (x)dx | sin(x) |
∫ tan (x)dx | ln ∣ sec (x)∣ |
∫ tan (x)dx | − ln [cos (x)] |
∫x sin(x)dx | −x cos(x) + sin (x) |
∫x cos(x)dx | cos (x) + x sin(x) |
∫ sin (x) cos (x)dx | |
∫sin2(x)dx | |
∫cos2(x)dx | |
∫ sinh (x)dx | cosh (x) |
∫ cosh (x)dx | sinh (x) |
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