A) J. J. J,2-2rainb, rcose dzdrde ,2 x dzdrdy to cylin- If we change the integral SS drical coordinate, then the result integral will be: 2y-y2 (y-1)2+22 2x 2sino A) S Pcose dzdrde 2sine B) cos0 dzdrd0 S, S. C) f,L D) S . Jaunts L r?cos0 dzdrd0 2-2r+1 (2 p?cose dzdrd0 2-2rsine+1 2sine rcose dzdrd0 2-2rsine+1 2sine E) , S cos® dzdrdo p?cose dzdrd0 2-2rsine+1

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
,2
S e dzdxdy to cylin-
If we change the integralLS
drical coordinate, then the result integral will be:
0.
2y-y2 (y-1)2+z2
2sine
A) J. J.
?cose dzdrd
2-2rsinb+1
2sine
1
B) . Sr°cos0 dzdrd0
S, So
L r?cos0 dzdrd0
2-2r+1
C) f. S.
?cose dzdrd0
2-2rsine+1
2sine
D) S, S rcose dzdrde
,2.
-2rsine+1
2sine
1
E) J, J.
p?cose dzdrd0
2-2rsine+1
Transcribed Image Text:,2 S e dzdxdy to cylin- If we change the integralLS drical coordinate, then the result integral will be: 0. 2y-y2 (y-1)2+z2 2sine A) J. J. ?cose dzdrd 2-2rsinb+1 2sine 1 B) . Sr°cos0 dzdrd0 S, So L r?cos0 dzdrd0 2-2r+1 C) f. S. ?cose dzdrd0 2-2rsine+1 2sine D) S, S rcose dzdrde ,2. -2rsine+1 2sine 1 E) J, J. p?cose dzdrd0 2-2rsine+1
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