9
(c). Let
and
in
part (a) to establish
inequality (4-17).
Solution 9 (c).
See text and/or instructor's solution manual.
Solution. From part (a) we have:
![]()
Observe that
.
Using the inequalities
and
. in
part (b) this implies that
for
.
Thus
.
Using this inequality we get
inequality (4-17):
![[Graphics:../Images/ComplexPowerSeriesModHome_gr_674.gif]](../Images/ComplexPowerSeriesModHome_gr_674.gif)
This solution is complements of the authors.
(c) 2008 John H. Mathews, Russell W. Howell