Let $\vec { G }$ Be a Smooth Vector Field With $\operatorname { div } \vec { G } = 3$

True/False

Let $\vec { G }$ be a smooth vector field with $\operatorname { div } \vec { G } = 3$ at every point in space and let S₁ and S₂ be spheres of radius r, oriented outward, centered at (0,0,0)and at (1,2,1), respectively.
$\int _ { s _ { 1 } } \vec { G } \cdot d \vec { A } = \int _ { S _ { 2 } } \vec { G } \cdot d \vec { A }$ .