Primitive of Hyperbolic Sine of p x by Hyperbolic Cosine of q x

Theorem

 * $\ds \int \sinh p x \cosh q x \rd x = \frac {\map \cosh {p + q} x} {2 \paren {p + q} } + \frac {\map \cosh {p - q} x} {2 \paren {p - q} } + C$

Also see

 * Primitive of $\sinh a x \sinh p x$
 * Primitive of $\sinh a x \cosh a x$
 * Primitive of $\cosh a x \cosh p x$