Guldin or it's not necessary? "surface" of revolution 3

Consider the single rectangle in R2\mathbb{R}^2 that passes through the points A=(1,2),B=(2,1),C=(4,3),D=(3,4)A = (1,2), B = (2,1), C = (4,3), D = (3,4) rotating around xx-axis in R3\mathbb{R}^3.

The volume of the surface of revolution obtained can be written as Aπ unit3A\pi \text{ unit}^3.

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