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This document contains solutions to homework problems involving evaluating triple integrals over specific regions. The first problem evaluates the iterated integral from 0 to 1, from 0 to z, and from 0 to y of zey-y2 dy dz, resulting in 1/4e. The second problem evaluates the iterated integral from 0 to √π, from 0 to x, and from 0 to xz of x2 sin(y) dy dz dx, resulting in π2/4 - 1. The third problem evaluates the triple integral over the region E of yz cos(x5) dV, where E is defined by 0 ≤ x ≤ 1, 0 ≤ y

Author

TARANNAUM JAHAN SULTAN

Language

EN