Physics, 19.08.2021 03:20, seth3336

et σ be the surface 10x+10y+10z=2 in the first octant, oriented upwards. Let C be the oriented boundary of σ. Compute the work done in moving a unit mass particle around the boundary of σ through the vector field F=(x−6y)+(6y−4z)+(4z−x) using line integrals, and using Stokes' Theorem.

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et σ be the surface 10x+10y+10z=2 in the first octant, oriented upwards. Let C be the oriented bound...