(2y²+2 f (1,y) I = -drdy y2+2

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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Question

Being f a continuous function in R2. Consider I: (see I in the attached image)

If we take x = u2v + 2 and y = u, then it is true that:

 

f (u’v + 2, u)
A) I=
прар-
B) I = |
f (u²v + 2, u)
-dvdu
u3
C) I = ||
" -f (u²v+ 2, u)
-dvdu
D) I = [
-f (u²v +2, u)
%3D
прар-
Transcribed Image Text:f (u’v + 2, u) A) I= прар- B) I = | f (u²v + 2, u) -dvdu u3 C) I = || " -f (u²v+ 2, u) -dvdu D) I = [ -f (u²v +2, u) %3D прар-
r2y2+2
f (r,Y) drdy
I =
3
y2+2
Transcribed Image Text:r2y2+2 f (r,Y) drdy I = 3 y2+2
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