How does the Divergence Theorem imply that the flux of the vector field (mathbf{F}=leftlangle x^{2}, y-e^{z}, y-2
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How does the Divergence Theorem imply that the flux of the vector field \(\mathbf{F}=\left\langle x^{2}, y-e^{z}, y-2 z xightangle\) through a closed surface is equal to the enclosed volume?
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