This is from my Calculus 3 class if some could help me out i would appreciate it. Evaluate the triple Integral (IntIntInt) [ E ] z dV, where E is the wedge in the 1st octant bounded by y^2 + z^2 = 1, y = x, and the yz-plane.

Question

jhannybean · Answer

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jhannybean · Answer

Do you know how you would solve the triply integral to make it a double integral to evaluate for polar regions?

jhannybean · Answer

This is a circular region and you're evaluating an annulus, so you most likely want to integrate with $rdrd\theta$

dan815 · Answer

so u want this?

jhannybean · Answer

Was waiting for OP to respond lol

jhannybean · Answer

What the heck

dan815 · Answer

this thing

anonymous · Answer

my problem is determining the bounds you have the bottom part of the y=x shaded in i thought it was above the y=x

dan815 · Answer

oh okay i see then it shud be like this

jhannybean · Answer

y=x would be the upper bound since it states that it is also bound by the yz plane

jhannybean · Answer

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