Consider the change of variable u = xy and v = 3y + 2x and the integral 2.r + 3y – 6 =0 - ||. (2r²y – 3xy") - sin(3ry² + 2z²y)dA=y Rsy I = 2x +3y +1 =0 If Ruy is the region in the UV plane generated Rry with the change of variable above, then it is true that: A) I = || -uvo² – 24u • sin(uv)dAu R - [[. m u - sin(uv)dA B) I = C) I = ||. -u- sin(uv)dA an, D) 24u - sin(uv)dAv Rav

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section: Chapter Questions
Problem 12T
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12 (2). Here is an Ry region, in the XY plane:
Consider the change of variable
-6
u = xy and v = 3y + 2x and the integral
2.r + 3y – 6 =0
I =
/I, (21°y – 3ry) - sin(3ry +2r°y)dAzy
2x + 3y +1 = 0
If Ry is the region in the UV plane generated
Rry
with the change of variable above, then it is
true that:
-uv? – 24u - sin(uv)dAu
R
A) I =
B) I = ||. u- sin(uv)dA
Rav
C) I =
-u - sin(uv)dAv
%3D
D) I = || uvT? – 24u - sin(uv)dAuy
Ra
Transcribed Image Text:12 (2). Here is an Ry region, in the XY plane: Consider the change of variable -6 u = xy and v = 3y + 2x and the integral 2.r + 3y – 6 =0 I = /I, (21°y – 3ry) - sin(3ry +2r°y)dAzy 2x + 3y +1 = 0 If Ry is the region in the UV plane generated Rry with the change of variable above, then it is true that: -uv? – 24u - sin(uv)dAu R A) I = B) I = ||. u- sin(uv)dA Rav C) I = -u - sin(uv)dAv %3D D) I = || uvT? – 24u - sin(uv)dAuy Ra
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