Suppose that $\vec { F }$ is a vector field defined everywhere with constant negative divergence C.Decide if the following statement is true and explain your answer. $\hat {\mathrm { Q }} { \vec { F } \times \vec{d A} }

Question

Suppose that $\vec { F }$ is a vector field defined everywhere with constant negative divergence C.Decide if the following statement is true and explain your answer. $\hat {\mathrm { Q }} { \vec { F } \times \vec{d A} } < 0$ for every $\text { oriented }$ surface S.

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The Answer of Suppose that $\vec { F }$ is a vector field defined everywhere with constant negative divergence C.Decide if the following statement is true and explain your answer. $\hat {\mathrm { Q }} { \vec { F } \times \vec{d A} } < 0$ for every $\text { oriented }$ surface S.

Suppose That F⃗\vec { F }F Is a Vector Field Defined Everywhere with Constant Negative Divergence

Suppose That $\vec { F }$ Is a Vector Field Defined Everywhere with Constant Negative Divergence