P(x1, #2) –X2, Q(x1, x2) = x1; D = {(x1,x2) :0 < x1 < 1,0 < x2 < 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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verify green's theorem ~

P(x1, X2)
= -x2, Q(x1, x2) = x1; D = {(x1, X2) : 0 < x1 < 1,0 < x2 < 1}.
P(x1, 12) = -2x1T2; D = {(x1, x2) :1< x1 < 2,0 < x2 < 3}.
= x1x2, Q(x1, x2)
= {(x1, x2) : 1 < x1 < 2,0 < x2 3}.
P(*1, x2) = 201 – 3.02, Q(x1, x2) = 3x1 +2x2, D = {(x1, 02) : 0 < x1 < 2,0 < x2 < 1}.
Зх1 + 2а2, D
Transcribed Image Text:P(x1, X2) = -x2, Q(x1, x2) = x1; D = {(x1, X2) : 0 < x1 < 1,0 < x2 < 1}. P(x1, 12) = -2x1T2; D = {(x1, x2) :1< x1 < 2,0 < x2 < 3}. = x1x2, Q(x1, x2) = {(x1, x2) : 1 < x1 < 2,0 < x2 3}. P(*1, x2) = 201 – 3.02, Q(x1, x2) = 3x1 +2x2, D = {(x1, 02) : 0 < x1 < 2,0 < x2 < 1}. Зх1 + 2а2, D
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