There are five regular polyhedrons. They are called regular because all their faces are congruent regular polygons, and the same number of faces meet at each vertex. They are also called Platonic solids after the Greek philosopher Plato, who first described them in his work Timaeus (about 350 b.c.). For the last column, match each net below with a Platonic solid. a. b. d. Fill in the blanks. Platonic SolidNumber of Faces Shape of Each Platonic Solids Number of Number of Unfolded Polyhedron, or Net Regular Polygon Vertices Edges (answer a, b, c, d, or e from above) Icosahedron 12 30

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter9: Surfaces And Solids
Section9.4: Polyhedrons And Spheres
Problem 1E: Which of these two polyhedrons is concave? Note that the interior dihedral angle formed by the...
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There are five regular polyhedrons. They are called regular because all their faces are congruent regular polygons,
and the same number of faces meet at each vertex. They are also called Platonic solids after the Greek
philosopher Plato, who first described them in his work Timaeus (about 350 b.c.).
For the last column, match each net below with a Platonic solid.
a.
b.
d.
Fill in the blanks.
Platonic SolidNumber of
Faces
Shape of Each
Platonic Solids
Number of Number of
Unfolded Polyhedron, or Net
Regular Polygon
Vertices
Edges
(answer a, b, c, d, or e from above)
Icosahedron
12
30
Transcribed Image Text:There are five regular polyhedrons. They are called regular because all their faces are congruent regular polygons, and the same number of faces meet at each vertex. They are also called Platonic solids after the Greek philosopher Plato, who first described them in his work Timaeus (about 350 b.c.). For the last column, match each net below with a Platonic solid. a. b. d. Fill in the blanks. Platonic SolidNumber of Faces Shape of Each Platonic Solids Number of Number of Unfolded Polyhedron, or Net Regular Polygon Vertices Edges (answer a, b, c, d, or e from above) Icosahedron 12 30
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