is a polyhedron whose base and top are congruent polygons and whose other faces i.e. lateral faces, are parallelograms in shape.

A hexagonal prism has a hexagon as its _____. (base/top)

A rectangular pyramid has a _____ as its base.

For any polyhedron, $\mathrm{F}+\mathrm{V}-\mathrm{E}$$=$_____, where $\mathrm{F}$ stands for number of faces, $\mathrm{V}$ stands for number of vertices and $\mathrm{E}$ stands for number of edges, and this relationship is called Euler's formula.

Tabulate the number of Faces ($\mathrm{F}$), Edges ($\mathrm{E}$) and Vertices ($\mathrm{V}$) for the following polyhedron.

Tabulate the number of Faces ($\mathrm{F}$), Edges ($\mathrm{E}$) and Vertices ($\mathrm{V}$) for the following polyhedron.

Tabulate the number of Faces ($\mathrm{F}$), Edges ($\mathrm{E}$) and Vertices ($\mathrm{V}$) for the following polyhedron.

Tabulate the number of Faces ($\mathrm{F}$), Edges ($\mathrm{E}$) and Vertices ($\mathrm{V}$) for the following polyhedron.

Tabulate the number of Faces ($\mathrm{F}$), Edges ($\mathrm{E}$) and Vertices ($\mathrm{V}$) for the following polyhedron.