Integrals
Antiderivatives of powers, trig, exponentials, logs and the classic by-parts and substitution integrals, each checked by differentiating.
All integrals
- ∫x2dx
- ∫x3dx
- ∫x4dx
- ∫x5dx
- ∫x6dx
- ∫x7dx
- ∫x8dx
- ∫x9dx
- ∫x10dx
- ∫x11dx
- ∫x12dx
- ∫x−2dx
- ∫x−3dx
- ∫x−4dx
- ∫x−5dx
- ∫x−6dx
- ∫2x1dx
- ∫2x2dx
- ∫2x3dx
- ∫2x4dx
- ∫2x5dx
- ∫2x6dx
- ∫3x1dx
- ∫3x2dx
- ∫3x3dx
- ∫3x4dx
- ∫3x5dx
- ∫3x6dx
- ∫4x1dx
- ∫4x2dx
- ∫4x3dx
- ∫4x4dx
- ∫4x5dx
- ∫4x6dx
- ∫5x1dx
- ∫5x2dx
- ∫5x3dx
- ∫5x4dx
- ∫5x5dx
- ∫5x6dx
- ∫6x1dx
- ∫6x2dx
- ∫6x3dx
- ∫6x4dx
- ∫6x5dx
- ∫6x6dx
- ∫7x1dx
- ∫7x2dx
- ∫7x3dx
- ∫7x4dx
- ∫7x5dx
- ∫7x6dx
- ∫8x1dx
- ∫8x2dx
- ∫8x3dx
- ∫8x4dx
- ∫8x5dx
- ∫8x6dx
- ∫9x1dx
- ∫9x2dx
- ∫9x3dx
- ∫9x4dx
- ∫9x5dx
- ∫9x6dx
- ∫sin(2x)dx
- ∫cos(2x)dx
- ∫e2xdx
- ∫e−2xdx
- ∫sin(3x)dx
- ∫cos(3x)dx
- ∫e3xdx
- ∫e−3xdx
- ∫sin(4x)dx
- ∫cos(4x)dx
- ∫e4xdx
- ∫e−4xdx
- ∫sin(5x)dx
- ∫cos(5x)dx
- ∫e5xdx
- ∫e−5xdx
- ∫sin(6x)dx
- ∫cos(6x)dx
- ∫e6xdx
- ∫e−6xdx
- ∫sin(7x)dx
- ∫cos(7x)dx
- ∫e7xdx
- ∫e−7xdx
- ∫sin(8x)dx
- ∫cos(8x)dx
- ∫e8xdx
- ∫e−8xdx
- ∫sin(9x)dx
- ∫cos(9x)dx
- ∫e9xdx
- ∫e−9xdx
- ∫1x+11dx
- ∫1x+21dx
- ∫1x+31dx
- ∫1x+41dx
- ∫1x+51dx
- ∫2x+11dx
- ∫2x+21dx
- ∫2x+31dx
- ∫2x+41dx
- ∫2x+51dx
- ∫3x+11dx
- ∫3x+21dx
- ∫3x+31dx
- ∫3x+41dx
- ∫3x+51dx
- ∫4x+11dx
- ∫4x+21dx
- ∫4x+31dx
- ∫4x+41dx
- ∫4x+51dx
- ∫5x+11dx
- ∫5x+21dx
- ∫5x+31dx
- ∫5x+41dx
- ∫5x+51dx
- ∫sin(x)dx
- ∫cos(x)dx
- ∫exdx
- ∫x1dx
- ∫xdx
- ∫tan(x)dx
- ∫cos(x)21dx
- ∫ln(x)dx
- ∫xexdx
- ∫xsin(x)dx
- ∫xcos(x)dx
- ∫x2exdx
- ∫xln(x)dx
- ∫1+x21dx
- ∫1−x21dx
- ∫sin(x)2dx
- ∫cos(x)2dx
- ∫sin(x)cos(x)dx
- ∫x2+1xdx
- ∫xex2dx
- ∫2xcos(x2)dx
- ∫cosh(x)dx
- ∫sinh(x)dx