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First question: find using the transformation v = 3x + y , u = 4x + 3y, the product of the integral 3xy+3y^ 2 )dA int int D (1 (12x ^ 2 + 13x) where D is the region defined by the functions x = - y/3 + 1, y=- 4 3 x+1, x=- y 3, y = - 4/3 * x + 1/3

First question: find using the transformation v = 3x + y , u = 4x + 3y, the product of the integral 3xy+3y^ 2 )dA int int D (1 (12x ^ 2 + 13x) where D is the region defined by the functions x = - y/3 + 1, y=- 4 3 x+1, x=- y 3, y = - 4/3 * x + 1/3

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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First question: find using the transformation v = 3x + y , u = 4x + 3y, the product of the integral 3xy+3y^ 2 )dA int int D (1 (12x ^ 2 + 13x) where D is the region defined by the functions X = - y/3 + 1, y=- 4 3 x+1, x=- y 3, y = - 4/3 * x + 1/3
Transcribed Image Text:First question: find using the transformation v = 3x + y , u = 4x + 3y, the product of the integral 3xy+3y^ 2 )dA int int D (1 (12x ^ 2 + 13x) where D is the region defined by the functions X = - y/3 + 1, y=- 4 3 x+1, x=- y 3, y = - 4/3 * x + 1/3
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