Hi guys. I've got what *should* be a simple problem, but it's giving me trouble. Here it is:
It is easy to deduce the following results:Let be a continuous solution to the equation
,
where and for , with continuous.
and let .
Show that if for arbitrarily large then as .
(1)
(2)
(3)
(4) is strictly decreasing.
Maybe these are useful, maybe not.
Any help would be much appreciated. Thanks!