Faces, edges and vertices of solids
Faces, edges and vertices of solids.
- Use the stated properties and diagram markings, rather than judging by appearance.
- Matching ticks mean equal lengths; matching arrows mean parallel lines.
- A small square marks a right angle. Keep labels horizontal and include units.
Example 1
Count the faces, edges and vertices of the solid.
Count hidden edges and vertices too. As a check, for these polyhedra F + V = E + 2.
Example 2
Count the faces, edges and vertices of the solid.
Count hidden edges and vertices too. As a check, for these polyhedra F + V = E + 2.
Your turn
Count the faces, edges and vertices of the solid.
Check answer
Count hidden edges and vertices too. As a check, for these polyhedra F + V = E + 2.
Count the faces, edges and vertices of the solid.
Check answer
Count hidden edges and vertices too. As a check, for these polyhedra F + V = E + 2.
Count the faces, edges and vertices of the solid.
Check answer
Count hidden edges and vertices too. As a check, for these polyhedra F + V = E + 2.
Count the faces, edges and vertices of the solid.
Check answer
Count hidden edges and vertices too. As a check, for these polyhedra F + V = E + 2.
Count the faces, edges and vertices of the solid.
Check answer
Count hidden edges and vertices too. As a check, for these polyhedra F + V = E + 2.
Count the faces, edges and vertices of the solid.
AnswerCount hidden edges and vertices too. As a check, for these polyhedra F + V = E + 2.
Count the faces, edges and vertices of the solid.
AnswerCount hidden edges and vertices too. As a check, for these polyhedra F + V = E + 2.
Count the faces, edges and vertices of the solid.
AnswerCount hidden edges and vertices too. As a check, for these polyhedra F + V = E + 2.
Count the faces, edges and vertices of the solid.
AnswerCount hidden edges and vertices too. As a check, for these polyhedra F + V = E + 2.
Count the faces, edges and vertices of the solid.
AnswerCount hidden edges and vertices too. As a check, for these polyhedra F + V = E + 2.