There are many possibilities. Some of them are:
A nonagon-based pyramid.
A hexagonal prism.
A hexagonal dipyramid (two hexagon-based pyramids stuck together on their bases).
No. The given numbers do not satisfy the Euler characteristic for a simply connected polyhedron.
The number of edges and vertices ina polyhedron will depend on the polyhedron one selects either to study, build or etc...
This polyhedron has 8 faces, 18 edges, and 12 vertices
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.
There can be no such polyhedron since the given numbers are not consistent with the Euler characteristic.
eighthedron eighthedron
This polyhedron has 7 vertices and 12 edges.
eight
No. The given numbers do not satisfy the Euler characteristic for a simply connected polyhedron.
False
False
The number of edges and vertices ina polyhedron will depend on the polyhedron one selects either to study, build or etc...
This polyhedron has 8 faces, 18 edges, and 12 vertices
Edges meet at a vertex.
An endpoint where two edges intersect on a polyhedron is called a vertex.
False
must all edges of semiregular polyhedron be the same length