34 Let E be the region bounded on the top by cone z SQRTx2y
3.4) Let E be the region bounded on the top by cone z = SQRT(x^2+y^2), on the bottom by the cone z = -SQRT(x^2+y^2), and bounded on the sides by the cylinder x^2 + y^2 = 1.
a) Set up (Do NOT evaluate) the triple iterated integral in cylindrical coordinates for volume of the region E.
a) Set up (Do NOT evaluate) the triple iterated integral in cylindrical coordinates for volume of the region E.
Solution
Since x^2 +y^2= r^2 we have
int r dz dr d
From z= -r to r
r=0 to 1
= 0 to 2
