Let zand w be complex numbers with the following properties. |z| = 7, |w|= 3, Arg(z) = − and Arg(w) = – 2″ 27 3 Enter the following quantities in the boxes below using Maple notation. Remember to use * for multiplication and Pi for T. |zw| = = |2| |w| Number = Number Arg(zw): Arg (=) = Arg || = w5 Arg(z2w³) = (3²) = w4 16

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 28RE
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Let z and w be complex numbers with the following properties.
2π
3
Enter the following quantities in the boxes below using Maple notation. Remember to use * for multiplication and Pi
for TT.
|zw|
|2|
|w|
Arg (zw)
Arg
|z5w4|
=
Arg
Number
= Number
=
=
=
w5
Arg(z2w³) =
(3) -
==
|z|=7, |w|=3, Arg(z) = — and Arg(w) =
Q
[P]
15
Transcribed Image Text:Let z and w be complex numbers with the following properties. 2π 3 Enter the following quantities in the boxes below using Maple notation. Remember to use * for multiplication and Pi for TT. |zw| |2| |w| Arg (zw) Arg |z5w4| = Arg Number = Number = = = w5 Arg(z2w³) = (3) - == |z|=7, |w|=3, Arg(z) = — and Arg(w) = Q [P] 15
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