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Solved: With respect to right-handed coordinates, let u =

Advanced Engineering Mathematics | 9th Edition | ISBN: 9780471488859 | Authors: Erwin Kreyszig ISBN: 9780471488859 172

Solution for problem 9.1.286 Chapter 9.9

Advanced Engineering Mathematics | 9th Edition

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Advanced Engineering Mathematics | 9th Edition | ISBN: 9780471488859 | Authors: Erwin Kreyszig

Advanced Engineering Mathematics | 9th Edition

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Problem 9.1.286

With respect to right-handed coordinates, let u = [y2, .;:2, x 2], v = [YZ, ;:x, .\)'], f = xyz, and g = x + Y + z. Find the following expressions. If one of the formulas in Project 16 applies. use it to check your result. (Show the details of your work.)

Step-by-Step Solution:
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MAT 211­ Lecture 6­ 15.3 & 15.4 Section 15.3 Homework #8: ln(x,y)= x​ +y​2­y​x­2 lnx= 0 & lny= 0 1st Derivative:​ lnx= 2x­y​ lny= 2y­2yx I. 2x­y​=0 ­­­­­­­> x=1 2­y​=0 2=y​ y=­ 2 2​ 2y­2yx=0 ­­­­­­­> y=0 2x­y​ =0 2x­0=0 x=0 II. 2y(1­x)= 0 y=0 & x=1...

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Chapter 9.9, Problem 9.1.286 is Solved
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Textbook: Advanced Engineering Mathematics
Edition: 9
Author: Erwin Kreyszig
ISBN: 9780471488859

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Solved: With respect to right-handed coordinates, let u =

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