1. f(z) = z³ − 1 + 3i Z 2z + 3 3. f(z) = 5. f(z) = = sin z (z² − 25) (z² + 9) 7. f(z) = tan z

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.5: Graphs Of Functions
Problem 62E
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1. f(2)=z³ - 1 + 3i
3. f(z) =
5. f(z) =
Z
2z + 3
sin z
(z² − 25) (z² + 9)
7. f(z) = tan z
Transcribed Image Text:1. f(2)=z³ - 1 + 3i 3. f(z) = 5. f(z) = Z 2z + 3 sin z (z² − 25) (z² + 9) 7. f(z) = tan z
prove
o
(f=function,
f(ządz=0
Cis circle 1Z1 =1
Transcribed Image Text:prove o (f=function, f(ządz=0 Cis circle 1Z1 =1
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