No. Not can it have an odd number of vertices.
no
No, because there is no such word as verticle. It cannot have an odd number of vertices either!
Well, honey, let me break it down for you. A pyramid can have an odd or even number of vertices, depending on the base shape. If the base has an odd number of sides, then the pyramid will have an odd number of vertices. But if the base has an even number of sides, then the pyramid will have an even number of vertices. It's as simple as that, darling.
27 is an odd number.
No. Not can it have an odd number of vertices.
no
No, because there is no such word as verticle. It cannot have an odd number of vertices either!
Yes, a prism has an even number of vertices. A prism is a three-dimensional shape with two parallel and congruent polygonal bases connected by rectangular or parallelogram faces. The number of vertices in a prism is equal to the number of vertices in its bases plus the number of vertices in the lateral faces. Since each base has an equal number of vertices, and the lateral faces have an even number of vertices, the total number of vertices in a prism is always even.
for any prism , number of ___ + number of vertices = number of edges + ___
You count the number of vertices in the polygon that forms the base. The prism has twice as many vertices.
It has 12 vertices
6 vertices
28 We can check this using smaller prisims, with a triangular prism (3-sided) there are 6 vertices. WIth a rectangular prism (4-sided), there are 8 vertices. The number of vertices in a prism is always twice the number of sides.
A prism with 16 vertices must be an octagonal prism and so has 10 faces.
No. A triangular prism has six vertices. A square pyramid has five vertices. A triangular pyramid has four vertices.
Well, honey, let me break it down for you. A pyramid can have an odd or even number of vertices, depending on the base shape. If the base has an odd number of sides, then the pyramid will have an odd number of vertices. But if the base has an even number of sides, then the pyramid will have an even number of vertices. It's as simple as that, darling.