II. Use Cauchy – Reimann Equations to identify if it is differentiable or not, if yes then differentiate the complex equation. 1. f(z) = y – 2xy + j(-x² + x² – y²) + x² – y² + 2jxy 2. f(z) = cosx – jsinhy %D

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section: Chapter Questions
Problem 25RE
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II. Use Cauchy – Reimann Equations to identify if it is
differentiable or not, if yes then differentiate the complex
equation.
1. f(z) = y – 2xy +j(-x² + x² – y²) + x² – y² + 2jxy
2. f(z) = cosx – jsinhy
Transcribed Image Text:II. Use Cauchy – Reimann Equations to identify if it is differentiable or not, if yes then differentiate the complex equation. 1. f(z) = y – 2xy +j(-x² + x² – y²) + x² – y² + 2jxy 2. f(z) = cosx – jsinhy
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