Question

How many vertices does the following solid have?
Hexagonal prism.

Answer 1

Hint: In this problem, we have to find the number of vertices in the hexagonal prism. We know that a vertex is a point where two or more line segments meet. We can also say that a vertex is a corner of a solid or a figure. We can first draw the diagram of the hexagonal prism. We can see that the hexagonal prism has a hexagon base in the top and the bottom using that we can find the number of vertices.

Complete step by step answer:
Here we have to find the number of vertices in the hexagonal prism.
We know that a vertex is a point where two or more line segments meet. We can also say that a vertex is a corner of a solid or a figure.
We can first draw the diagram of the hexagonal prism.

Here we can see that the hexagonal prism has hexagon bases on the top and the bottom.
We know that a hexagon has six vertices.
As there are two bases in the hexagonal prism, we will have
$$\Rightarrow 6+6=12$$
Therefore, there are 12 vertices in a hexagonal prism.

Note: We should remember the difference between the edges, faces and the vertices. We should know that a vertex is a point where two or more line segments meet. We can also say that a vertex is a corner of a solid or a figure. We should also remember that a hexagon has six vertices.