Consider a set of points R in the space which is at a distance of 2 units from the line $\frac{x}{1}=\frac{y-1}{-1}=\frac{z+2}{2}$ between the planes x- y + 2z + 3 = 0 and x - y + 2z - 2 = 0.

The volume of the bounded figure by points R and the planes is $\left(10/3\sqrt{3}\right)\pi$ cube units.

The area of the curved surface formed by the set of points R is  $\left(20\pi /\sqrt{6}\right)$sq.units.

The volume of the bounded figure by the set of points R and the planes is$\left(20\pi /\sqrt{6}\right)$ cubic units.

The area of the curved surface formed by the set of points R is $\left(10/\sqrt{3}\right)\pi$ sq. units.