SOLUTION: https://media.discordapp.net/attachments/723023718497910816/844345271311663114/unknown.png

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Question 1180618: https://media.discordapp.net/attachments/723023718497910816/844345271311663114/unknown.png
Found 3 solutions by MathLover1, ikleyn, greenestamps:
Answer by MathLover1(20850) About Me  (Show Source):
You can put this solution on YOUR website!

by definition
In geometry, the snub cube, or snub cuboctahedron, is an Archimedean solid with 38 faces:
6+squares and 32 equilateral triangles.
It has highlight%2860%29 edges and highlight%2824%29 vertices.
It is a chiral+polyhedron; that is, it has two distinct forms, which are mirror images (or "enantiomorphs") of each other.

Answer by ikleyn(52838) About Me  (Show Source):
You can put this solution on YOUR website!
.

On snub cube see this Wikipedia article

https://en.wikipedia.org/wiki/Snub_cube


Find there the definition,  the picture  (the  Figure)  and all associated information.



Answer by greenestamps(13203) About Me  (Show Source):
You can put this solution on YOUR website!


You can get the answer by looking it up online, as the other tutors did -- or suggested that you do...

... or you can find the answer by doing some math and getting some problem-solving practice along the way.

The number of edges can be found as follows:
The number of edges of the 32 triangles is 96; the number of edges of the 6 squares is 24; the total number of edges of the polygonal faces is 120.
Each edge of the snub cube is where the edges of two polygons meet.
The number of edges on a snub cube is 120/2=60.

Then to find the number of vertices, use Euler's formula: E = V+F-2.
60 = V+38-2
V = 24.

ANSWER: The snub cube has 60 edges and 24 vertices.