Let G be the region bounded by the planes x=0,y=0,z=0,x+y=1and z=x+y.
(a) Find the volume of G by integration.
(b) If the region is a solid of uniform density, use triple integration to find its center of mass.
The Attempt at a Solution
My understanding is that I need to setup a triple integral:
I’m just a little unsure about how to determine the terminals