Disc method: revolving around other axes

Let $R$R be the region enclosed by the line $x=1$x, equals, 1, the line $y=2$y, equals, 2, the line $y=4$y, equals, 4, and the curve $y=(x-1)^2$y, equals, left parenthesis, x, minus, 1, right parenthesis, squared.

A solid is generated by rotating $R$R about the line $x=1$x, equals, 1.