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Mathematics, 06.05.2020 03:20 tali2561
Take a 3D surface R with boundary curve C. If you are given a vector field Field[x, y, z] with the extra property that curlField[x, y, z], with its tail at {x, y, z}, is tangent to the surface R at all points {x, y, z} on the surface R, then how does Stokes's formula tell you that the net flow of Field[x, y, z] along C is 0?
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Take a 3D surface R with boundary curve C. If you are given a vector field Field[x, y, z] with the e...
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