Solids For Which V=Bh

Imagine a cube measuring 3 units on an edge, and having its total surface area painted blue. Without the aid of a figure, answer the following questions.
(A) How many times must you cut completely through the cube to make cubes which measure 1 unit on an edge?
(B) How many of the cubes of question (A) will have
(a) Three blue faces?
(b) Two blue faces?
(c) One blue face?
(d) No blue face?
(C) How many cubes are there in all?

Regular Polygons

Please verify property number 8 of a regular polygon: “Diagonals of regular polygon will cross each other at the center. Length of diagonals is equal to the diameter of the circumscribing circle.” This statement is inconsistent with the formula for determining the number of diagonals D.

I suggest that the phrase “isosceles triangle” in property number 9 (Segment of regular polygon is an isosceles triangle whose equal sides are radius of circumscribing circle” be changed to “equilateral triangle” if it is true that segments have equal sides.