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Let v = (5 — 2xyz — xe² cos y, y²z, e² cos y) be the velocity field of a fluid. Compute the flux of v across the surface x + y² + z²: = 1 where x > 0 and the surface is oriented away from the origin. Hint: Use the Divergence Theorem. 4π X

Let v = (5 — 2xyz — xe² cos y, y²z, e² cos y) be the velocity field of a fluid. Compute the flux of v across the surface x + y² + z²: = 1 where x > 0 and the surface is oriented away from the origin. Hint: Use the Divergence Theorem. 4π X

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section: Chapter Questions
Problem 18T
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The answer is not zero!!! and I have tried 4pi and it doesn't work either... Please help 

Let v = (5 — 2xyz – xe² cos y, y²z, e² cos y) be the velocity field of a fluid. Compute the flux of v across the surface x + y² + z² = 1 where x > 0 and the surface is oriented away from the origin. Hint: Use the Divergence Theorem. 4π X
Transcribed Image Text:Let v = (5 — 2xyz – xe² cos y, y²z, e² cos y) be the velocity field of a fluid. Compute the flux of v across the surface x + y² + z² = 1 where x > 0 and the surface is oriented away from the origin. Hint: Use the Divergence Theorem. 4π X
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