I have a basic question:
Using the divergence theorem, evaluate the surface integral $\iint v . dS$ where $S$ is the surface of the unit sphere centered on the origin and v is the vector $v=(y^2+2x)i-(z^2-2x)j-(x^2+2z)k$.
I have a basic question:
Using the divergence theorem, evaluate the surface integral $\iint v . dS$ where $S$ is the surface of the unit sphere centered on the origin and v is the vector $v=(y^2+2x)i-(z^2-2x)j-(x^2+2z)k$.
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