Evaluate the line integral in Stokes' Theorem to find the value of the surface integral points in an upward direction. F = (x,y,z); S is the upper half of the ellipsoid + 2x (VxF) •n ds = [ Rewrite the surface integral as a line integral. Use increasing limits of integration. Jodt dt + S 0 (Type an exact answer.) = 1. S (VxF) n dS. Assume that n

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