Category:Primitive of Power of x by Arccosecant of x over a
Jump to navigation
Jump to search
This category contains pages concerning Primitive of $x^m \arccsc \dfrac x a$:
- $\ds \int x^m \arccsc \frac x a \rd x = \begin{cases}
\ds \dfrac {x^{m + 1} } {m + 1} \arccsc \dfrac x a + \dfrac a {m + 1} \int \dfrac {x^m \rd x} {\sqrt {x^2 - a^2} } & : 0 < \arccsc \dfrac x a < \dfrac \pi 2 \\ \ds \dfrac {x^{m + 1} } {m + 1} \arccsc \dfrac x a - \dfrac a {m + 1} \int \dfrac {x^m \rd x} {\sqrt {x^2 - a^2} } & : -\dfrac \pi 2 < \arccsc \dfrac x a < 0 \\ \end{cases}$
Pages in category "Primitive of Power of x by Arccosecant of x over a"
The following 3 pages are in this category, out of 3 total.