f a functiar derivatives z=f(x*, 2ayl -x) tikle u=xZ and W= 2 xy%-X we get 2=2x fu" (2y* -1) · fw t be trat adruits Jecond partral そこ e com condude frat. A) zay = 2x · [fuw • 8xy*] + 8y³ · fww · 8xy* B) zry = 8y3 . fw + 16x²y³ · fuw + (16xy" – 8xy³) · fww C) zry = 0+ 8y3 . fw+ fww · 8xy³ · (2y^ – 1) D) zry = 8xy · fuw + 8xy³ · (2yª – 1) · fww + 8y³ · fw
f a functiar derivatives z=f(x*, 2ayl -x) tikle u=xZ and W= 2 xy%-X we get 2=2x fu" (2y* -1) · fw t be trat adruits Jecond partral そこ e com condude frat. A) zay = 2x · [fuw • 8xy*] + 8y³ · fww · 8xy* B) zry = 8y3 . fw + 16x²y³ · fuw + (16xy" – 8xy³) · fww C) zry = 0+ 8y3 . fw+ fww · 8xy³ · (2y^ – 1) D) zry = 8xy · fuw + 8xy³ · (2yª – 1) · fww + 8y³ · fw
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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!
![Let be
f a functar trat adruits Jecond partial derivativer
Z=f(X, 2xy1 -x
-2xp^-x we get Je = 2x fu" (2yt -1) · fw
If
fate u=xZ
%3D
we
we com condude fnat.
A) zzy = 2x · [fuw · 8xy*] + 8y³ · fww · 8ry
B) zry = 8y . fw + 16x²y³ · fuw + (16xy" – 8xy³) · fwe
C) zry = 0+ 8y*. fw + fww · 8xy³ · (2yª – 1)
D) zry = 8xy3 · fuw + 8xy3 · (2y4 – 1) · fww + 8y³ · fw](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F79472ee1-b439-4b02-8dae-802c133701c8%2Fa333abd8-b587-4b66-af40-cdf87fd81c79%2Fili7g9t_processed.png&w=3840&q=75)
Transcribed Image Text:Let be
f a functar trat adruits Jecond partial derivativer
Z=f(X, 2xy1 -x
-2xp^-x we get Je = 2x fu" (2yt -1) · fw
If
fate u=xZ
%3D
we
we com condude fnat.
A) zzy = 2x · [fuw · 8xy*] + 8y³ · fww · 8ry
B) zry = 8y . fw + 16x²y³ · fuw + (16xy" – 8xy³) · fwe
C) zry = 0+ 8y*. fw + fww · 8xy³ · (2yª – 1)
D) zry = 8xy3 · fuw + 8xy3 · (2y4 – 1) · fww + 8y³ · fw
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