Let T be the topological boundary of the tetrahedron in Exercise 13.4.5, with outward-pointing normal, and S

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Let T be the topological boundary of the tetrahedron in Exercise 13.4.5, with outward-pointing normal, and S be the surface obtained by taking away the slanted face from T (i.e., S has three triangular faces, one each in the planes x = 0, y = 0, z = 0). If Ï‘S is oriented positively, prove for all C1 functions P, Q, R : S †’ R that
Let T be the topological boundary of the tetrahedron in
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