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Let C be the triangular path from (0,0) to (8,0) to (0, 2) and then back to (0,0). Let F = (x² − 8x, x² + y²). We wish to use Green's Theorem to find the flux of F across C. The integral we obtain is 16 D where D is the interior of the triangle. This evaluates to dA

Let C be the triangular path from (0,0) to (8,0) to (0, 2) and then back to (0,0). Let F = (x² − 8x, x² + y²). We wish to use Green's Theorem to find the flux of F across C. The integral we obtain is 16 D where D is the interior of the triangle. This evaluates to dA

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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Let C be the triangular path from (0, 0) to (8,0) to (0, 2) and then back to (0,0). Let F = (x² − 8x, x² + y²). We wish to use Green's Theorem to find the flux of F across C. The integral we obtain is SS D where D is the interior of the triangle. This evaluates to dA
Transcribed Image Text:Let C be the triangular path from (0, 0) to (8,0) to (0, 2) and then back to (0,0). Let F = (x² − 8x, x² + y²). We wish to use Green's Theorem to find the flux of F across C. The integral we obtain is SS D where D is the interior of the triangle. This evaluates to dA
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