Line 13: Line 13:
 
|-
 
|-
 
| Tetrahedron  
 
| Tetrahedron  
−
| [[Matrix multiplication MA265S12Walther|Matrix Multiplication and coordinate systems]]
+
| 4
−
| Your Name Here
+
| 6
−
| At Final
+
| 4
 +
| 3
 
|-
 
|-
 
| Hexahedron(Cube)
 
| Hexahedron(Cube)
−
| [[Inverse MA265S12Walther|The inverse of a matrix]]
+
| 6
−
| Your Name Here
+
| 12
−
| At Final
+
| 8
 +
| 4
 
|-
 
|-
 
| Octahedron
 
| Octahedron
−
| [[Vector spaces MA265S12Walther|The determinant]]
+
| 8
−
| Your Name Here
+
| 12
−
| At Final
+
| 6
 +
| 3
 
|-
 
|-
 
| Dodecahedron
 
| Dodecahedron
−
| [[Dependence MA265S12Walther|Linear dependence]]
+
| 12
−
| Your Name Here
+
| 30
−
| At Final
+
| 20
 +
| 5
 
|-
 
|-
−
|Icosahedron
+
| Icosahedron
−
|
+
| 20
−
|
+
| 30
 +
| 12
 +
| 3
 
|}
 
|}
  

Revision as of 07:39, 1 December 2013

 Lance Von Ah



Shape Number of faces Number of edges Number of vertices Edges per face
Tetrahedron 4 6 4 3
Hexahedron(Cube) 6 12 8 4
Octahedron 8 12 6 3
Dodecahedron 12 30 20 5
Icosahedron 20 30 12 3
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Basic linear algebra uncovers and clarifies very important geometry and algebra.

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