This is the number of sets in a power set developed from a set with three elements, and this is the Fibonacci [fih-buh-NAH-chee] number between 5 and 13.
This is the number of faces of a truncated tetrahedron. The Platonic [plah-TAH-nik] solid with this number of faces has six vertices [VER-tuh-sees], and the Platonic solid with this number of vertices has six faces. This is the number of sets in a power set developed from a set with three elements, and this is the Fibonacci [fih-buh-NAH-chee] number between 5 and 13. A polygon with this number of sides is created by making straight cuts at the corners of a square. Identify this power of two, equal to the number of sides of an octagon.
This is the number of faces of a truncated tetrahedron. The Platonic [plah-TAH-nik] solid with this number of faces has six vertices [VER-tuh-sees], and the Platonic solid with this number of vertices has six faces.
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