If $\vec { F }$ is a constant vector field and S₁ and S₂ are oriented rectangles with areas 1 and 2 respectively, then $\int _ { S _ { 2 } } \vec { F } \cdot \vec { d A } = 2 \int _ { S _ { 1 } } \vec { F } \cdot \vec { d A }$ .

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The Answer of If $\vec { F }$ is a constant vector field and S₁ and S₂ are oriented rectangles with areas 1 and 2 respectively, then $\int _ { S _ { 2 } } \vec { F } \cdot \vec { d A } = 2 \int _ { S _ { 1 } } \vec { F } \cdot \vec { d A }$ .

If F⃗\vec { F }F Is a Constant Vector Field and S1 and S2 Are

If $\vec { F }$ Is a Constant Vector Field and S₁ and S₂ Are