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Tetradecagon: Difference between revisions

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:<math>A = \frac{14}{4}a^2\cot\frac{\pi}{14}\simeq 15.3345a^2</math>
:<math>A = \frac{14}{4}a^2\cot\frac{\pi}{14}\simeq 15.3345a^2</math>


[[File:[[File:Example.jpg]][[Media:[[Media:Example.ogg]]--[[Special:Contributions/65.29.25.23|65.29.25.23]] ([[User talk:65.29.25.23|talk]]) 22:32, 6 January 2010 (UTC)]]]]== Petrie polygons ==
== Petrie polygons ==


The regular [[tetradecagon]] is the [[Petrie polygon]] for four higher dimensional polytopes, shown in these skew [[orthogonal projection]]s:
The regular [[tetradecagon]] is the [[Petrie polygon]] for four higher dimensional polytopes, shown in these skew [[orthogonal projection]]s:
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{{geometry-stub}} AND I THOUGHT THIS WAS WRITTEN TRUTHFULLY!!! NOTTTTTTTTTTTTTTTTTTT..
{{geometry-stub}}


== External links ==
== External links ==

Revision as of 22:32, 6 January 2010

Regular tetrakaidecagon
A regular tetrakaidecagon
Edges and vertices 14
Schläfli symbol {14}
Coxeter–Dynkin diagram
Symmetry group Dihedral (D14)
Internal angle
(degrees)
180*(6/7) degrees
Properties convex, cyclic, equilateral, isogonal, isotoxal

In geometry, a tetrakaidecagon (or tetradecagon) is a polygon with 14 sides and angles.

The area of a regular tetradecagon of side length a is given by

[[File:[[Media:Media:Example.ogg--65.29.25.23 (talk) 22:32, 6 January 2010 (UTC)]]]]== Petrie polygons ==

The regular tetradecagon is the Petrie polygon for four higher dimensional polytopes, shown in these skew orthogonal projections:


7-orthoplex (7D)

7-cube (7D)

8-demicube (8D)

13-simplex (13D)

AND I THOUGHT THIS WAS WRITTEN TRUTHFULLY!!! NOTTTTTTTTTTTTTTTTTTT..

  • Weisstein, Eric W. "Tetradecagon". MathWorld.