Question: Evaluate the line integral in Stokes Theorem to evaluate the surface integral s ( F) n ds. Assume that n points in
Evaluate the line integral in Stokes’ Theorem to evaluate the surface integral ∫∫s (∇ × F) • n ds. Assume that n points in the positive z-direction.

F = (x, y, z); S is the upper half of the ellipsoid x/4 + y/9 + z = 1.
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To evaluate the line integral in Stokes Theorem and subsequently the surface integral we need to follow these steps Step 1 Determine the boundary curv... View full answer
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