A hexagonal prism is one that has a hexagonal base and top. There are eight faces, 18 edges, and 12 vertices on **this polyhedron**. Six of the eight faces are rectangles, while two are hexagons, thus the name hexagonal prism. As a result, the opposing faces of a hexagonal prism are identical. They are all 120 degrees apart from each other.

Hexagons are one of **the few polygons** that can be divided into three equal parts with no leftover pieces. These six sides are separated by two lines that intersect in both the middle and at the ends of the hexagon. This means that any line you draw through two opposite corners will divide the hexagon into three equal parts.

People usually think of triangles as the most efficient way to divide up space, but that's not true for convex shapes like hexagons. Triangles are unique in this way because they have three straight sides and three angles. Any flat object with these properties is called a triangular prism.

Prisms can be either symmetrical or asymmetrical. With symmetry, we mean that an exact copy of the object can be mirrored over a vertical axis without changing **the original shape** or size of the object. An example of something that is not symmetrical is a rectangle. If we were to mirror the entire rectangle over **a vertical line**, it would change length but not width. A cube is an example of an object that is symmetrical across all three dimensions.

A hexagonal prism is one with **two hexagonal bases** and six rectangular sides. It's called an octahedron. A space-filling polyhedron is the regular right hexagonal prism. It can be constructed by joining the centers of **opposite triangular faces** of a cube. The resulting figure is called a "tesseract".

The first step in constructing a hexagonal prism is to decide which edges will become hexagons. Lines that divide each base into two identical parts are chosen as hexagonals. These lines may cross or not cross under each other.

Once the hexagons are drawn, four rectangles are drawn around each hexagon. These rectangles form the bases of the prism. The entire figure is then sliced into **eight triangular prisms** by drawing lines from corner to corner.

Each triangular prism has three hexagons on their surface. The interior of the prism is divided into nine cells, one cell for each hexagon and four cells between **each pair** of hexagons.

The hexagonal prism can be used as a building block for **more complex shapes**. For example, it is the basic shape for a honeycomb structure.

There are other polygonal prism shapes including **a tetrahedral prism** and a pentagonal prism.

A hexagon is a polygon with six sides. A prism is a three-dimensional object with two parallel ends that have the same size and form. Parallelograms are the faces of a prism. A rectangle is a special type of parallelogram with four equal sides and two opposite, equal length and width dimensions.

Hexagons may be regular or irregular. An example of an irregular hexagon is the agnostid octahedron. Regular hexagons can be constructed using compass and straightedge or by computer. There are two types of regular hexagons: equilateral and isosceles.

Equilateral hexagons are divided into **two classes**: triangular and non-triangular. In **a triangular hexagon**, all sides and angles are equal to one another. In **a non-triangular hexagon**, some sides are longer than others. The longest side of a non-triangular hexagon is called its axis. All other sides are referred to as diagonals. An example of a non-triangular hexagon is the decagram.

Isosceles triangles are equilateral triangles with **two equal sides**. Isosceles triangles can be divided into two classes: right and obtuse.

There are two types of prisms: triangular and hexagonal. A triangular prism has **three equal sides** and two equal angles while a hexagonal prism has **two unequal sides** and two angles that are not equal.

The number of bases in a prism is the number of ways you can divide the edges of the prism without leaving any 1's. In this case, the only way to do this is with six divisions: two 5's and four 4's. This means that there are two 5-base and four 4-base triangles inside the prism.

It is important to note that although these are the only ways you can divide up the edges of a prism, it does not mean that every prism needs to be made up of **these kinds** of shapes. For example, you could have a hexagonal prism with seven bases if you wanted to include **an odd base** like 7 or 9.

You can calculate the number of bases in a prism by adding up the numbers of bases in each section of the prism.

Any polyhedron having six faces, such as a cube, is a hexahedron, while an octahedron has **eight faces**, and so on. Another hexahedron is a parallelepiped prism, which has parallelograms on all six faces. Regular polyhedra are a major set of polyhedra that all have the same regular polygonal face. There are five regular polyhedrons, each with two parallel planes of symmetry: the cuboctahedron, icosidodecahedron, snub dodecahedron, truncated icosahedron, and tetraktys.