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[ DevCourseWeb com ] Udemy - Vector Calculus Part 3 ( Surface Integrals)
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1 - Surface Integral for the Cube
1 -Evaluate the Surface Integral for cube by expressing it in Volume Integral.mp4
2 -Surface Integral for Cube bounded by the Planes.mp4
2 - To Verify the Gauss's Divergence Theorem
1 -Verify the Gauss Divergence Theorem for the given Function.mp4
2 -Verify Gauss Divergence Theorm for the function for the region occupied by cube.mp4
3 - Expected Examples of Gauss Divergence Theorem
1 -Show that given Surface Integral is 43 pi (a+b+c).mp4
2 -Evaluate the Surface Integral bounded by the cone x²+y²= z² and plane z = 1.mp4
3 -Evaluate the Surface Integral over the Cube.mp4
4 -Evaluate the Surface Integral by transforming the Triple Integral.mp4
5 -Prove that the given surface integral is the volume of the space enclosed by S.mp4
4 - Evaluating the Surface Integral
1 -Evaluate the Surface Integral of dot product of position vector & normal vector.mp4
10 -Evaluate the Surface Integral using Gauss Divergence Integral.mp4
11 -Evaluate the given Surface Integral using the Gauss Divergence Theorem.mp4
12 -Surface Integral of curl of a vector is Zero.mp4
13 -Show that the given Surface Integral = required Volume integral.mp4
14 -Show that given Surface Integral = req. Surface int + 2(req. Volume Integral).mp4
15 -Show that 12( Volume Integral) = Required Surface Integral.mp4
16 -Show that Surface Integral of cross product of r and n vector vanishes.mp4
17 -Show that the Surface Integral of vector n = 0.mp4
18 -Show that the given Volume Integral is equal to required Surface Integral.mp4
19 -For a given Vector F, show that given Vol. Integral = Required Surface Integral.mp4
2 -Show that Volume Integral of divergence of vector 'n' is surface S.mp4
20 -For a given Vector F, show that given Surface Integral = Required Vol. Integral.mp4
21 -V.Important Results for the given Surface Integral in accordance with Origin.mp4
3 -For a closed surface & point function, the given Surface Integrals vanishes.mp4
4 -Surface Integral over the surface of the cube bounded by Coordinate planes.mp4
5 -Show that the Given Surface Integral is 2aV where a is the constant vector.mp4
6 -Prove the given result using Gauss Divergence Theorem.mp4
7 -Prove the given result using gauss Divergence Theorem continued...!.mp4
8 -Show that Given Surface Integral is Zero using Gauss Divergence Theorem.mp4
9 -Prove that given Volume Integral is sum of the Surface Integral & Vol. Integral.mp4
Bonus Resources.txt
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