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\[\int\limits \int\limits_{S}^{ } yz + 4y^2 + 2xydS \] Where S is the portion of 4x + 8y + 2z = 26 that lies in the first octant.
First octant is where x, y, and z are positive?
Yep.
|dw:1356504635819:dw|
So the first step would be to convert it into limits of integration
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Yeah, find the limits of D, which is some region that lies in the xy-plane.
If I remember correctly, the graphs should always be a region above D, that form sort of a square or triangle or something? I'll draw the graph
|dw:1356504804332:dw|
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