  We examine indefinite integral involving of arbitrary power $x$, multiplied
by three spherical Bessel functions of the first kind $j_{h},j_{k}$, and
$j_{l}$ with integer order $h,k,l \geq 0$ and an exponential. Then we add some
conditions for smooth calculation in considering the general and elementary
exact evaluation. Thus, by measuring their equivalents, we can verify their
accuracy
