Example
10. Use the
extended Runge-Kutta method to compute a numerical approximation
for
with
over
the interval
.
Solution 10.
![[Graphics:../Images/PainlevePropertyMod_gr_259.gif]](../Images/PainlevePropertyMod_gr_259.gif)
![[Graphics:../Images/PainlevePropertyMod_gr_261.gif]](../Images/PainlevePropertyMod_gr_261.gif)
![]()
![[Graphics:../Images/PainlevePropertyMod_gr_264.gif]](../Images/PainlevePropertyMod_gr_264.gif)
![[Graphics:../Images/PainlevePropertyMod_gr_266.gif]](../Images/PainlevePropertyMod_gr_266.gif)
![[Graphics:../Images/PainlevePropertyMod_gr_267.gif]](../Images/PainlevePropertyMod_gr_267.gif)
![[Graphics:../Images/PainlevePropertyMod_gr_269.gif]](../Images/PainlevePropertyMod_gr_269.gif)
![[Graphics:../Images/PainlevePropertyMod_gr_270.gif]](../Images/PainlevePropertyMod_gr_270.gif)
(c) John H. Mathews 2005