Difference between revisions of "Cube (geometry)"

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==Formulas==
 
==Formulas==
For a cube with [[edge]]-[[length]] <math>s</math>, we have:
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For a cube with [[edge]]-[[length]] <math>s</math> has:
* Space diagonal: <math>s\sqrt{3}</math>
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* Four [[space diagonal]]s of length <math>s\sqrt{3}</math>
* Surface [[area]]: <math>6s^2</math>
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* [[Surface area]] <math>6s^2</math>
* [[Volume]]: <math>s^3</math>
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* [[Volume]] <math>s^3</math>
* [[Radius]] of [[circumscribe]]d [[sphere]]: <math>\frac{s\sqrt{3}}{2}</math>
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* A [[circumscribe]]d [[sphere]] of [[radius]] <math>\frac{s\sqrt{3}}{2}</math>
* [[Radius]] of sphere tangent to edges: <math>\frac{s\sqrt{2}}{2}</math>
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* An [[inscribe]]d sphere of radius <math>\frac{s}{2}</math>
* [[Radius]] of [[inscribe]]d sphere: <math>\frac{s}{2}</math>
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* A sphere tangent to all of its edges of radius <math>\frac{s\sqrt{2}}{2}</math>
  
 
==See also==
 
==See also==

Revision as of 21:01, 7 September 2007

A cube, or regular hexahedron, is a solid composed of six square faces. A cube is dual to the regular octahedron and has octahedral symmetry. A cube is a Platonic solid.

Formulas

For a cube with edge-length $s$ has:

See also

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