37. For the complex numbers (a) Arg(212) Arg(z1) (b) Arg(z1/22) Arg(z1 38. For the complex numbers (a) arg(212) = arg(21) (b) arg(z1/22) = arg(z1) %3D

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.5: Trigonometric Form For Complex Numbers
Problem 12E
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37. For the complex numbers 21 = -1 and z2 = 5i, verify, that:
%3D
(a) Arg(212) # Arg(z1) + Arg(z2)
(b) Arg(21/22) Arg(z1)- Arg(z2).
38. For the complex numbers given in Problem 37, verify that:
(a) arg(21 2) = arg(21) + arg(22)
(b) arg(z1/22) = arg(z1) – arg(2).
%3D
Transcribed Image Text:37. For the complex numbers 21 = -1 and z2 = 5i, verify, that: %3D (a) Arg(212) # Arg(z1) + Arg(z2) (b) Arg(21/22) Arg(z1)- Arg(z2). 38. For the complex numbers given in Problem 37, verify that: (a) arg(21 2) = arg(21) + arg(22) (b) arg(z1/22) = arg(z1) – arg(2). %3D
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