If the surface area of surface S₁is larger than the surface area of surface S₂, then $\int _ { S _ { 1 } } \vec { F } \cdot d \vec { A } \geq \int _ { S _ { 2 } } \vec { F } \cdot d \vec { A }$ .

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The Answer of If the surface area of surface S₁is larger than the surface area of surface S₂, then $\int _ { S _ { 1 } } \vec { F } \cdot d \vec { A } \geq \int _ { S _ { 2 } } \vec { F } \cdot d \vec { A }$ .

If the Surface Area of Surface S1 is Larger Than ∫S1F⃗⋅dA⃗≥∫S2F⃗⋅dA⃗\int _ { S _ { 1 } } \vec { F } \cdot d \vec { A } \geq \int _ { S _ { 2 } } \vec { F } \cdot d \vec { A }∫S1​​F⋅dA≥∫S2​​F⋅dA

If the Surface Area of Surface S₁is Larger Than $\int _ { S _ { 1 } } \vec { F } \cdot d \vec { A } \geq \int _ { S _ { 2 } } \vec { F } \cdot d \vec { A }$