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Let E be the solid region in the first octant that is bounded by the planes x=2, y=0, z=0, and z=x. Evaluate [triple integral] xdV
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there's no other bound on y ?
yess, sorry y=x
then the bounds are 0<=y<=x, 0<=z<=x, 0<=x<=2 make sense?
Yup.
Is there a specific order that I would integrate in? e.g dV =dydxdz or dV =dzdydx or dV =dxdydz?
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x is the only one that we have as bound by a constant, so we have to do dx last or else we won't get a numerical answer the order of dy and dz do not matter here
Fantastic! Thank you very much :)
welcome!
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