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Consider the region Rxy in the plane XY. u=xy y v = 3y + 2x = (2x²y - 3ry²) - sin(3ry² + 2x² Ray If Ruv is the region in the plane UV generated by the variable change, which option is true? A) I= usin(ue)dA.. Ruy B) I= - Spe u√v². 24u.sin(uv)dAu Ruv C) I= = Spe sin(uv)dAuv Ruv D) I= = u√v² - 24u-sin(uv)dA... Ru Consider the variable change: And the integral: -11. 2x+3y-6=0 2x+3y+1=0 Ray 38 11

Consider the region Rxy in the plane XY. u=xy y v = 3y + 2x = (2x²y - 3ry²) - sin(3ry² + 2x² Ray If Ruv is the region in the plane UV generated by the variable change, which option is true? A) I= usin(ue)dA.. Ruy B) I= - Spe u√v². 24u.sin(uv)dAu Ruv C) I= = Spe sin(uv)dAuv Ruv D) I= = u√v² - 24u-sin(uv)dA... Ru Consider the variable change: And the integral: -11. 2x+3y-6=0 2x+3y+1=0 Ray 38 11

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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Consider the region Rxy in the plane XY. u=xy y v=3y + 2x = (2x³y - 3ry") - sin(3ry² + 2x² Rav If Ruv is the region in the plane UV generated by the variable change, which option is true? A) I = usin(ue)dA.. Ru B) I= - Spe u√v². 24u.sin(uv)dAu Rue C) I= = -u-sin(uv)dAuv Ruv D) I= = u√v² - 24u-sin(uv)dA... Ru Consider the variable change: And the integral: 2x+3y-6=0 2x+3y+1=0 Ray 38 ||
Transcribed Image Text:Consider the region Rxy in the plane XY. u=xy y v=3y + 2x = (2x³y - 3ry") - sin(3ry² + 2x² Rav If Ruv is the region in the plane UV generated by the variable change, which option is true? A) I = usin(ue)dA.. Ru B) I= - Spe u√v². 24u.sin(uv)dAu Rue C) I= = -u-sin(uv)dAuv Ruv D) I= = u√v² - 24u-sin(uv)dA... Ru Consider the variable change: And the integral: 2x+3y-6=0 2x+3y+1=0 Ray 38 ||
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