There cannot be such shapes.
The Euler characteristic for each shape requires Faces + Vertices = Edges + 2
Therefore, for 2 shapes, F + V = E + 4
The equation fails in this case.
There cannot be such shapes.
The Euler characteristic for each shape requires Faces + Vertices = Edges + 2
Therefore, for 2 shapes, F + V = E + 4
The equation fails in this case.
There cannot be such shapes.
The Euler characteristic for each shape requires Faces + Vertices = Edges + 2
Therefore, for 2 shapes, F + V = E + 4
The equation fails in this case.
There cannot be such shapes.
The Euler characteristic for each shape requires Faces + Vertices = Edges + 2
Therefore, for 2 shapes, F + V = E + 4
The equation fails in this case.
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There cannot be such shapes.
The Euler characteristic for each shape requires Faces + Vertices = Edges + 2
Therefore, for 2 shapes, F + V = E + 4
The equation fails in this case.
A rhombus is a two dimensional figure while the concept of {faces, vertices and edges} is relevant to 3-dimensional shapes.
Any polyhedron can be deformed (its angles changed) without affecting the number of edges, vertices or faces.
Three faces, two edges and 0 vertices.
Three faces, two edges and 0 vertices.
There are two plane faces and a curved face, two edges and no vertices.