Example
1.14. Given
, compute
using
polar computations.
If
and
, then
representative polar forms for these numbers
are
and
. Hence
the modulus is
, and
the argument is
.
Explore Solution 1.14.
Enter
and
compute
.
![[Graphics:../Images/ComplexGeometryContinuedMod_gr_222.gif]](../Images/ComplexGeometryContinuedMod_gr_222.gif)
![[Graphics:../Images/ComplexGeometryContinuedMod_gr_223.gif]](../Images/ComplexGeometryContinuedMod_gr_223.gif)
![[Graphics:../Images/ComplexGeometryContinuedMod_gr_224.gif]](../Images/ComplexGeometryContinuedMod_gr_224.gif)
![[Graphics:../Images/ComplexGeometryContinuedMod_gr_225.gif]](../Images/ComplexGeometryContinuedMod_gr_225.gif)
![[Graphics:../Images/ComplexGeometryContinuedMod_gr_226.gif]](../Images/ComplexGeometryContinuedMod_gr_226.gif)
(c) 2006 John H. Mathews, Russell W. Howell