|
English
|
Trigonometric IntegrationDescription \(\int \sin{x} \, dx=-\cos{x}\) \(\int \cos{x} \, dx=\sin{x}\) \(\int \tan{x} \, dx=\ln{(\sec{x})}\) \(\int \csc{x} \, dx=\ln{(\csc{x}-\cot{x})}\) \(\int \sec{x} \, dx=\ln{(\sec{x}+\tan{x})}\) \(\int \cot{x} \, dx=\ln{(\sin{x})}\) |
Examples \[\int \sin{x} \, dx\] 1 Use Trigonometric Integration: the integral of \(\sin{x}\) is \(-\cos{x}\). \[-\cos{x}\] 2 Add constant. \[-\cos{x}+C\] Done  |
See Also |