Book:Murray R. Spiegel/Mathematical Handbook of Formulas and Tables/Chapter 14/Integrals Involving Sine of a x
Jump to navigation
Jump to search
Integrals Involving $\sin a x$
- $14.353$: Primitive of $\sin p x \sin q x$
- [If $p = \pm q$, see $14.347$: Primitive of $\sin^2 a x$.]
- $14.360$: Primitive of $\dfrac 1 {p + q \sin a x}$
- [If $p = \pm q$, see $14.354$: Primitive of $\dfrac 1 {1 - \sin a x}$ and $14.356$: Primitive of $\dfrac 1 {1 + \sin a x}$.]
Errata
The note attached to result $14.353$: Primitive of $\sin p x \sin q x$ suggests:
- [If $p = \pm q$, see $14.368$: Primitive of $\dfrac x {\sin^n a x}$]
which is incorrect.