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Let E be a simple solid region and let E be the boundary surface of E, given with positive (outward) orientation. Assume (0; 0; 0) =2 S. Show that Z Z S ~r jj~rjj3 dS = 4 if (0; 0; 0) 2 E 0 if (0; 0; 0) =2 E where ~r =< x; y; z >, and jj~rjj = p x2 + y2 + z2. 6. Let ~F(x; y; z) = 1 4 P8 i=1 10i ~x
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