Use Stokes' theorem to evaluate $\int _ { C } \vec { F } \cdot d \vec { r }$ , where C is in the plane $z = 7 - 2 x - y$ lying above the square with vertices (0, 0), (2, 0), (2, 2), and (0, 2) with the normal vector in the positive z direction where $\vec { F } ( x , y , z ) = \langle x z , y x , x y z \rangle$

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The Answer of Use Stokes' theorem to evaluate $\int _ { C } \vec { F } \cdot d \vec { r }$ , where C is in the plane $z = 7 - 2 x - y$ lying above the square with vertices (0, 0), (2, 0), (2, 2), and (0, 2) with the normal vector in the positive z direction where $\vec { F } ( x , y , z ) = \langle x z , y x , x y z \rangle$

Use Stokes' Theorem to Evaluate ∫CF⃗⋅dr⃗\int _ { C } \vec { F } \cdot d \vec { r }∫C​F⋅dr

Use Stokes' Theorem to Evaluate $\int _ { C } \vec { F } \cdot d \vec { r }$