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Polyhedron is a geometric solid in three dimensions with flat faces and straight edges.

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14y ago

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Solid mensuration similar polyhedron problems with solution?

simlar polyhedron


Is a cone a geometric solid or a polyhedron?

geometric solid


How many sides does a polyhedron have?

A polyhedron is a solid shape with many sides. The word "polyhedron" does not specify a number of sides.


Why is a hexahedron considered a polyhedron?

A polyhedron is a solid shape with four or more polygonal faces. A hexahedron is a solid shape with six polygonal faces and so is a particular type of polyhedron.


What kind of polygon is a cube?

A cube is a solid figure called a polyhedron. A polyhedron is a solid figure with all flat faces. So a cone would be a solid figure but not a polyhedron becasue it has a curve and does not have all flat faces.


Is a triangle a polyhedron?

NO!!! A triangle is a 2-dimensional shape of three sides; archaically a 'trigon'. A polyhedron is a 3-dimensional solid of many sides.


What is a solid figure with faces that are polygons?

A polyhedron.


What is the name solid side of a polyhedron?

A face.


Does a polyhedron have 5 faces?

A polyhedron is any 3D solid (such as a cube) - therefore, it can have any number of faces.


Is a heptagon a polyhedron?

No, because a polyhedron is a solid with many flat faces. A heptagon is not a 3-D figure. However, a pyramid or prism would be a polyhedron.


What is the difference between a geometric solid than a polyhedron?

A polyhedron is in a subclass of geometric solids. The difference is that a polyhedron must have flat faces and straight edges.


Is a polyhedron a solid bounded by The polygonal regions of intersecting planes?

Yes, a polyhedron is a solid bounded by polygonal regions, which are the faces of the polyhedron. These faces are formed by the intersection of planes, and the edges of the polyhedron are the line segments where these faces meet. The vertices are the points where the edges converge. Thus, a polyhedron is defined by its flat faces, straight edges, and vertices.