Practice problem
Existence of the Cube
Can the maximum perimeter of one half of a regular hexaedron (cube) sliced by a plane into two halves of equal volume be greater than the total perimeter of the original cube's 12 edges?
Practice problem
Can the maximum perimeter of one half of a regular hexaedron (cube) sliced by a plane into two halves of equal volume be greater than the total perimeter of the original cube's 12 edges?