d) Verify the Stoke's theorem for vector field E = xyx – (x² + 2y²)ỹ by evaluating the following: i. . B dl around the triangular contour shown in Fig. 1 (d) ii. L (V ×B') · ds over the area of the triangle. マxE:ds ..............
d) Verify the Stoke's theorem for vector field E = xyx – (x² + 2y²)ỹ by evaluating the following: i. . B dl around the triangular contour shown in Fig. 1 (d) ii. L (V ×B') · ds over the area of the triangle. マxE:ds ..............
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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d): Verify the Stoke's theorem for vector field E = xyx – (x² + 2y²)ỹ by evaluating
the following:a fdt.
$. B dl around the triangular contour shown in Fig. 1 (d)
i.
ii. L, (V ×/B) · ds over the area of the triangle.
マx E;ds
4.
Fig. 1 (d)
........
....... ..
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