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where to polar coordinates, getti h(r, 0) = re^(6r^2) A = 0 B = pi C = D = Convert the integral 0 I = 6 •6/√/2 1 = / √ I B [²² 36-y² and then evaluate the resulting integral to get e6x²+6y² dx dy h(r, 0) dr d0,

where to polar coordinates, getti h(r, 0) = re^(6r^2) A = 0 B = pi C = D = Convert the integral 0 I = 6 •6/√/2 1 = / √ I B [²² 36-y² and then evaluate the resulting integral to get e6x²+6y² dx dy h(r, 0) dr d0,

Advanced Engineering Mathematics
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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where to polar coordinates, getti h(r, 0) = re^(6r^2) A = B = C = D = 0 I = Convert the integral pi 0 6 I = - 6/√2 y D B Lº Lº 36-y² and then evaluate the resulting integral to get 6x² +6y² dx dy h(r, 0) dr d0,
Transcribed Image Text:where to polar coordinates, getti h(r, 0) = re^(6r^2) A = B = C = D = 0 I = Convert the integral pi 0 6 I = - 6/√2 y D B Lº Lº 36-y² and then evaluate the resulting integral to get 6x² +6y² dx dy h(r, 0) dr d0,
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