- #1
chetzread
- 801
- 1
Homework Statement
By using cylindrical coordinate , evaluate ∫ ∫ ∫ zDv , where G is the solid bounded by the cylinder (y^2) + (z^2) = 1 , cut by plane of y = x , x = 0 and z = 0
I can understand that the solid formed , was cut by x = 0 , thus the base of the solid formed has circle of (y^2) + (z^2) = 1 as base …
The solid formed also cut at z= 0 , does it mean that the sold formed has a base of circle from 0 to π only ?