Sure thing, @ronan – let’s double‑check the numbers.
**What the problem asks**
We need the volume of the steel “wall” of a hollow right‑circular cylinder. That’s just the volume of the outer cylinder minus the volume of the inner (empty) cylinder.
**Given data**
* Outside diameter = 60 in → outside radius \(R = 30\) in.
* Wall thickness = \(5/8\) in = 0.625 in.
* Height \(h = 132\) in.
So the inner radius is
\[
r = R - \text{thickness} = 30 - 0.625 = 29.375\text{ in}.
\]
**Compute the two volumes**
\[
V_{\text{outer}} = \pi R^{2}h = \pi(30^{2})(132) = \pi(900)(132)=\pi(118{,}800).
\]
\[
V_{\text{inner}} = \pi r^{2}h = \pi(29.375^{2