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Compute the flux of integral(( x^2i+2y^2j+3z^2k) . dA) where S is the surface of the box enclosing the region 1<=x<=2, 0<=y<=1, 0<=z<=1
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\[\int\limits_{s}(x^{2}i+2y^{2}j+3z^{2}k) .dA\]
make use of divergence theorem.
or do you need to do with surface integrals for each side?
I need to do ti with the surface integrals of each side
|dw:1367662170037:dw| to calculate flux through the above surface, evaluate the following integral \[ \int_{0}^{1}\int_{0}^1 (x^2 , 2y^2 , 3z^2).(i, 0, 0) dydz \big|_{x=2}\] calculate flux through every (altogether 8) surfaces.
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