Multiple integrals: Triple integrals
Triple integrals in Cartesian coordinates
Calculate the triple integral \[\iiint_R x^2\,y\,z^3\,\dd(x,y,z)\] over the 3-dimensional regon \[R=[0,2]\times[0,3]\times [0,3]\]
| \(\displaystyle\iiint_R x^2\,y\,z^3\,\dd(x,y,z)={}\) | \(\quad\)where \(R=[0,2]\times[0,3]\times [0,3]\). |
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