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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.

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BettyBot

1y ago

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Related Questions

What solid figure has an odd number of vertices?

pyramid


Can a prism have an odd number of vertices's?

No. Not can it have an odd number of vertices.


Can a prism have odd number of vertices's?

no


Can a prism have an odd number of vertices?

No, it cannot.


Can a prism have and odd number of verticles?

No, because there is no such word as verticle. It cannot have an odd number of vertices either!


What shape has an odd number of vertices four faces are isosceles triangles and has an even number of edges?

Oh, dude, you're talking about a triangular pyramid! It's like a pyramid, but with a twist - literally, because it's got those isosceles triangles for faces. And hey, it's got an even number of edges to keep things interesting. So yeah, that's your shape right there.


Can a pyramid have an odd number of vertexes?

Yes.


What happens when you add an odd number and an odd number?

Two odd numbers always sum to an even number. Always. Two even numbers always sum to an even number, and an odd number and an even number always sum to an odd number.


Does an odd number minus an odd number have an odd answer?

No, it always has an EVEN answer


Is an odd number times an odd number always an odd answer?

Yes, it is.


What does odd divided by odd always equal?

The result will always be an odd number.


What pyramids have an odd number of edges?

There are no pyramids with an odd number of edges. A pyramid is defined as a polygon for the base, with triangular shaped faces rising from the base's edges to a common point above the plane. As a result, the number of rising edges is always equal to the number of base edges, meaning that the total number of edges is always even.