6965_CH06_pp455-518.qxd 1/14/10 1:55 PM Page 503 SECTION 6.6 De Moivre’s Theorem and nth Roots 503 6.6 De Moivre’s Theorem and nth Roots What you’ll ...
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...Ch pp qxd pm page section de moivre s theorem and nth roots what you ll learn about the complex plane trigonometric form of might be curious as to why we reviewed numbers in p then proceeded ignore them for next six chapters indeed after this will multiplication division pretty much again reason is simply because key understand ing calculus graphing functions cartesian which consists two powers perpendicular real not lines are saying that impossible graph just every number associated with a point line can material extends your idea evolved through work equation solving technique caspar wessel jean robert argand carl friedrich include equations gauss placed along horizontal axis n c z an integer imaginary vertical thus associating bi b figure show i example plotting plot u v these three points origin determine quadrilateral it parallelogram solution first notice num bers plotted arithmetic exactly same vector addition now try exercise y x o com their sum plex there shows how representat...