Problem 4 of 4 (8 pts). Let F = (z2 - y2, x2 - z2, x2 + y?). Consider the surface g(x, y,z) = x2
Problem 4 of 4 (8 pts). Let F = (z2 - y2, x2 - z2, x2 + y?). Consider the surface g(x, y,z) = x2 + y2 - z2 = 1. Show conclusively that, at every point on the surface, curl(F) is tangent to the surface
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