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Use Stokes' Theorem to Evaluate $\int$ _C 3(z - Y)dx + 3(x - Z)dy + 3(y

Question 19

Multiple Choice

Use Stokes' Theorem to evaluate $\int$ _C 3(z - y) dx + 3(x - z) dy + 3(y - x) dz where C is the boundary, in the xy-plane, of the surface $\sigma$ given by z = 4 - (x² + y²) , z $\ge$ 0.

A) $Use Stokes' Theorem to evaluate \int C 3(z - y) dx + 3(x - z) dy + 3(y - x) dz where C is the boundary, in the xy-plane, of the surface \sigma given by z = 4 - (x2 + y2) , z \ge 0. A) B) C) 0 D) E)$
B) $Use Stokes' Theorem to evaluate \int C 3(z - y) dx + 3(x - z) dy + 3(y - x) dz where C is the boundary, in the xy-plane, of the surface \sigma given by z = 4 - (x2 + y2) , z \ge 0. A) B) C) 0 D) E)$
C) 0
D) $Use Stokes' Theorem to evaluate \int C 3(z - y) dx + 3(x - z) dy + 3(y - x) dz where C is the boundary, in the xy-plane, of the surface \sigma given by z = 4 - (x2 + y2) , z \ge 0. A) B) C) 0 D) E)$
E) $Use Stokes' Theorem to evaluate \int C 3(z - y) dx + 3(x - z) dy + 3(y - x) dz where C is the boundary, in the xy-plane, of the surface \sigma given by z = 4 - (x2 + y2) , z \ge 0. A) B) C) 0 D) E)$