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How many edges does a cylinder sphere have?

Published in Geometry 2 mins read

Based on the given reference information, it appears the question is asking about a combination of two separate shapes: a cylinder and a sphere. We need to determine the number of edges each shape possesses individually and consider how they might interact if combined (although the question doesn't explicitly state they are combined).

Edges of a Cylinder

According to the provided reference:

  • A cylinder has two edges.

Edges of a Sphere

According to the provided reference:

  • A sphere has no edges.

Edges of a Cylinder and Sphere (Separate Shapes)

If the cylinder and sphere are considered as two distinct objects, then the total number of edges would simply be the sum of their individual edges:

2 (cylinder) + 0 (sphere) = 2 edges.

Edges of a Hypothetical "Cylinder Sphere" (Combined Shape)

The question might be interpreted as asking about a single object that somehow combines the properties of a cylinder and a sphere. However, there's no standard geometric shape known as a "cylinder sphere." If we were to imagine such a shape (for example, a sphere with cylindrical extrusions), the number of edges would depend entirely on how these shapes are combined, and we can't determine a definitive number based on the reference alone. Without a clear definition of what a "cylinder sphere" entails, we can only answer based on them being separate shapes.

Therefore, assuming the question refers to a separate cylinder and a separate sphere, the answer is:

2

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