Question: Using Cauchy Riemann equations prove that the followings do not have derivatives: (Assume that x, y E R and z = x + iy, z = x – iy E C) (a) f(z) = 7; (b) f(2) = z – 7; (c) f(:) = 2x + ixy²; (d) f(2) = e*e¯".

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
6th Edition
ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
Publisher:Bruce Crauder, Benny Evans, Alan Noell
Chapter2: Graphical And Tabular Analysis
Section2.4: Solving Nonlinear Equations
Problem 17E: Van der Waals Equation In Exercise 18 at the end of Section 2.3, we discussed the ideal gas law,...
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Question: Using Cauchy Riemann equations prove that the followings do not have derivatives:
(Assume that x, y € R and z = x + iy, ī = x – iy E C)
(a) f(z) = 7; (b) f(z)
= z - 7; (c) f(z) = 2x + ixy?; (d) f(2) = e*e¯".
Transcribed Image Text:Question: Using Cauchy Riemann equations prove that the followings do not have derivatives: (Assume that x, y € R and z = x + iy, ī = x – iy E C) (a) f(z) = 7; (b) f(z) = z - 7; (c) f(z) = 2x + ixy?; (d) f(2) = e*e¯".
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