Use a triple integral to determine the volume of the region below \(z = 4 - xy\) and above the region in the \(xy\)-plane defined by \(0 \le x \le 2\), \(0 \le y \le 1\). Solution Use a
12. is bounded by the planes and by . Do not evaluate any triple integral. Just set this one up. 13. is bounded by the planes and . Evaluate the triple integral with orders and to
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Practice Problems (solutions follow) For each of the following, set up the triple integral: ZZZ E f(x;y;z) dV. 1. E lies under the plane z = 1+x+y and above the region in the xy-plane bounded
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