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{{Even polygon db|Even polygon stat table|p12}}
In [[geometry]], a '''dodecagon''' is any [[polygon]] with [[12 (number)|twelve]] sides and twelve [[angle]]s.
 
==Regular dodecagon==
A [[regular polygon|regular]] dodecagon has all sides of equal length and all angles equal to 150°. It has 12 lines of symmetry and rotational symmetry of order 12. Its [[Schläfli symbol]] is {12}.
 
The [[area]] of a regular dodecagon with side ''a'' is given by:
:<math>\begin{align} A & = 3 \cot\left(\frac{\pi}{12} \right) a^2 =
                    3 \left(2+\sqrt{3} \right) a^2 \\
                & \simeq 11.19615242\,a^2.
\end{align}</math>
 
Or, if ''R'' is the radius of the [[circumscribe]]d circle,<ref>See also [[József Kürschák|Kürschák]]'s geometric proof on [http://demonstrations.wolfram.com/KurschaksDodecagon/ the Wolfram Demonstration Project]</ref>
:<math>A = 6 \sin\left(\frac{\pi}{6}\right) R^2 = 3 R^2.</math>
 
And, if ''r'' is the radius of the [[inscribe]]d circle,
:<math>\begin{align} A & = 12 \tan\left(\frac{\pi}{12}\right) r^2 =
                    12 \left(2-\sqrt{3} \right) r^2 \\
                & \simeq 3.2153903\,r^2.
\end{align}</math>
 
A simple formula for area (given the two measurements) is: <math>\scriptstyle A\,=\,3ad</math> where ''d'' is the distance between parallel sides.
 
Length ''d'' is the height of the dodecahedron when it sits on a side as base, and the diameter of the inscribed circle.
 
By simple trigonometry, <math>\scriptstyle d\,=\,a(1\,+\,2cos{30^\circ}\,+\,2cos{60^\circ})</math>.
 
== Uses ==
A regular dodecagon can fill a plane vertex with other regular polygons:
{| class=wikitable
|[[File:3.12.12 vertex.png|120px]]<BR>3.12.12
|[[File:4.6.12 vertex.png|120px]]<BR>4.6.12
|[[File:3.3.4.12 vertex.png|120px]]<BR>3.3.4.12
|[[File:3.4.3.12 vertex.png|120px]]<BR>3.4.3.12
|}
 
==Dodecagon construction==
A regular dodecagon is [[constructible polygon|constructible]] using [[compass and straightedge]]:
 
[[File:Regular Dodecagon Inscribed in a Circle.gif]]<br>Construction of a regular dodecagon
 
==Occurrence==
===Tiling===
Here are 3 example [[Tiling by regular polygons|periodic plane tilings]] that use dodecagons:
{| width=640 class="wikitable"
|[[Image:Tile 3bb.svg|205px|Tile 3bb.svg]]<br>[[Truncated hexagonal tiling|Semiregular tiling 3.12.12]]
|[[Image:Tile 46b.svg|205px]]<br>[[Great rhombitrihexagonal tiling|Semiregular tiling: 4.6.12]]
|[[Image:Dem3343tbc.gif|205px]]<br>A [[Tilings of regular polygons#Other edge-to-edge tilings|demiregular tiling]]:<br>3.3.4.12 & 3.3.3.3.3.3
|}
===Pattern blocks===
[[File:Wooden pattern blocks dodecagon.JPG||thumb|Dodecagon made with [[pattern blocks]]]]
One of the ways the [[mathematical manipulative]] [[pattern blocks]] are used is in creating a number of different dodecagons.<ref>"Doin' Da' Dodeca'" on [http://mathforum.org/berman/patternblocks/classics/responses/chal2/doin_da_dodeca.html mathforum.org]</ref>
===Petrie polygons===
The regular dodecagon is the [[Petrie polygon]] for many higher dimensional polytopes, seen as [[orthogonal projection]]s in [[Coxeter plane]]s, including:
 
{| class=wikitable width=540
|- align=center valign=top
!valign=center|A<sub>11</sub>
|[[File:11-simplex_t0.svg|100px]]<br>[[11-simplex]]
|[[File:11-simplex_t1.svg|100px]]<br>[[Rectified 11-simplex]]
|[[File:11-simplex_t2.svg|100px]]<br>[[Birectified 11-simplex]]
|[[File:11-simplex_t3.svg|100px]]<br>[[Trirectified 11-simplex]]
|[[File:11-simplex_t4.svg|100px]]<br>[[Quadrirectified 11-simplex]]
|[[File:11-simplex_t5.svg|100px]]<br>[[Quintirectified 11-simplex]]
|- align=center valign=top
!valign=center|BC<sub>6</sub>
|[[File:6-cube_t5.svg|100px]]<br>[[6-orthoplex]]
|[[File:6-cube_t4.svg|100px]]<br>[[Rectified 6-orthoplex]]
|[[File:6-cube_t3.svg|100px]]<br>[[Birectified 6-orthoplex]]
|[[File:6-cube_t2.svg|100px]]<br>[[Birectified 6-cube]]
|[[File:6-cube_t1.svg|100px]]<br>[[Rectified 6-cube]]
|[[File:6-cube_t0.svg|100px]]<br>[[6-cube]]
|- align=center valign=top
!valign=center|D<sub>7</sub>
|[[File:7-cube_t6_B6.svg|100px]]<br>[[7-orthoplex|t<sub>5</sub>(1<sub>41</sub>)]]
|[[File:7-cube_t5_B6.svg|100px]]<br>[[Rectified 7-orthoplex|t<sub>4</sub>(1<sub>41</sub>)]]
|[[File:7-cube_t4_B6.svg|100px]]<br>[[Birectified 7-orthoplex|t<sub>3</sub>(1<sub>41</sub>)]]
|[[File:7-cube_t3_B6.svg|100px]]<br>[[Birectified 7-cube|t<sub>2</sub>(1<sub>41</sub>)]]
|[[File:7-demicube_t1_D7.svg|100px]]<br>[[Rectified 7-cube|t<sub>1</sub>(1<sub>41</sub>)]]
|[[File:7-demicube_t0_D7.svg|100px]]<br>[[7-demicube|t<sub>0</sub>(1<sub>41</sub>)]]
|- align=center valign=top
!valign=center|[[E6 (mathematics)|E<sub>6</sub>]]
|[[File:E6 graph.svg|100px]]<br>[[2 21 polytope|t<sub>0</sub>(2<sub>21</sub>)]]
|[[File:Up 2 21 t1 E6.svg|100px]]<br>t<sub>1</sub>(2<sub>21</sub>)
|[[File:Up 2 21 t2 E6.svg|100px]]<br>t<sub>1</sub>(1<sub>22</sub>)
|[[File:Gosset 1 22 polytope.png|100px]]<br>[[1 22 polytope|t<sub>0</sub>(1<sub>22</sub>)]]
|- align=center valign=top
!valign=center|[[F4 (mathematics)|F<sub>4</sub>]]
|[[File:24-cell_t0_F4.svg|100px]]<br>[[24-cell]]
|[[File:24-cell_t1_F4.svg|100px]]<br>[[Rectified 24-cell]]
|[[File:24-cell h01 F4.svg|100px]]<br>[[Snub 24-cell]]
|}
 
==Examples in use==
In [[block capitals]], the letters [[E]], [[H]] and [[X]] (and [[I]] in a [[slab serif]] font) have dodecagonal outlines.
[[File:Segovia Vera Cruz.jpg|thumb|The Vera Cruz church in [[Segovia]]]]
The regular dodecagon features prominently in many buildings. The [[Torre del Oro]] is a dodecagonal military [[Watchtower (fortification)|watchtower]] in [[Seville]], southern [[Spain]], built by the [[Almohad dynasty]]. The early thirteenth century Vera Cruz church in [[Segovia]], Spain is dodecagonal. Another example is the Porta di Venere (Venus' Gate), in [[Spello]], [[Italy]], built in the 1st century BC has two dodecagonal towers, called "Propertius' Towers".
[[File:1942 threepence reverse.jpg|thumb|A 1942 British threepence, reverse]]
Regular dodecagonal coins include:
*[[Threepence (British coin)|British threepenny bit]] from 1937 to 1971, when it ceased to be legal tender.
*[[Australian 50-cent coin]]
*[[Coins of the Fijian dollar|Fijian 50 cents]]
*[[Tongan paʻanga|Tongan 50-seniti]], since 1974
*[[Solomon Islands dollar|Solomon Islands 50 cents]]
*[[Croatian kuna|Croatian 25 kuna]]
*[[Romanian leu|Romanian 5000 lei]], 2001–2005
*[[Penny (Canadian coin)|Canadian penny]], 1982–1996
*[[South Vietnamese đồng|South Vietnamese 25 đồng]], 1968–1975
*[[Zambian kwacha|Zambian 50 ngwee]], 1969–1992
*[[Malawian kwacha|Malawian 50 tambala]], 1986–1995
*[[Mexican peso|Mexican 20 centavos]], since 1992
 
==See also==
*[[Dodecagonal number]]
*[[Dodecahedron]] – a regular [[polyhedron]] with 12 [[pentagon]]al faces.
*[[Dodecagram]]
 
==Notes==
{{Reflist}}
 
==External links==
*{{MathWorld |urlname=Dodecagon |title=Dodecagon}}
*[http://www.cut-the-knot.org/Curriculum/Geometry/KurschakTile.shtml Kürschak's Tile and Theorem]
*[http://www.mathopenref.com/dodecagon.html Definition and properties of a dodecagon] With interactive animation
{{Polygons}}
 
[[Category:Polygons]]

Revision as of 00:33, 7 December 2013

My name is Madelaine and I am studying Industrial and Labor Relations and Continuing Education and Summer Sessions at Kleindorf Ii / Austria.

my web site: fitness exercise programs In geometry, a dodecagon is any polygon with twelve sides and twelve angles.

Regular dodecagon

A regular dodecagon has all sides of equal length and all angles equal to 150°. It has 12 lines of symmetry and rotational symmetry of order 12. Its Schläfli symbol is {12}.

The area of a regular dodecagon with side a is given by:

A=3cot(π12)a2=3(2+3)a211.19615242a2.

Or, if R is the radius of the circumscribed circle,[1]

A=6sin(π6)R2=3R2.

And, if r is the radius of the inscribed circle,

A=12tan(π12)r2=12(23)r23.2153903r2.

A simple formula for area (given the two measurements) is: A=3ad where d is the distance between parallel sides.

Length d is the height of the dodecahedron when it sits on a side as base, and the diameter of the inscribed circle.

By simple trigonometry, d=a(1+2cos30+2cos60).

Uses

A regular dodecagon can fill a plane vertex with other regular polygons:


3.12.12

4.6.12

3.3.4.12

3.4.3.12

Dodecagon construction

A regular dodecagon is constructible using compass and straightedge:


Construction of a regular dodecagon

Occurrence

Tiling

Here are 3 example periodic plane tilings that use dodecagons:

Tile 3bb.svg
Semiregular tiling 3.12.12

Semiregular tiling: 4.6.12

A demiregular tiling:
3.3.4.12 & 3.3.3.3.3.3

Pattern blocks

Dodecagon made with pattern blocks

One of the ways the mathematical manipulative pattern blocks are used is in creating a number of different dodecagons.[2]

Petrie polygons

The regular dodecagon is the Petrie polygon for many higher dimensional polytopes, seen as orthogonal projections in Coxeter planes, including:

A11
11-simplex
File:11-simplex t1.svg
Rectified 11-simplex
File:11-simplex t2.svg
Birectified 11-simplex
File:11-simplex t3.svg
Trirectified 11-simplex
File:11-simplex t4.svg
Quadrirectified 11-simplex
File:11-simplex t5.svg
Quintirectified 11-simplex
BC6 File:6-cube t5.svg
6-orthoplex
File:6-cube t4.svg
Rectified 6-orthoplex
File:6-cube t3.svg
Birectified 6-orthoplex
File:6-cube t2.svg
Birectified 6-cube
File:6-cube t1.svg
Rectified 6-cube
File:6-cube t0.svg
6-cube
D7 File:7-cube t6 B6.svg
t5(141)
File:7-cube t5 B6.svg
t4(141)
File:7-cube t4 B6.svg
t3(141)
File:7-cube t3 B6.svg
t2(141)
File:7-demicube t1 D7.svg
t1(141)
File:7-demicube t0 D7.svg
t0(141)
E6 File:E6 graph.svg
t0(221)
File:Up 2 21 t1 E6.svg
t1(221)
File:Up 2 21 t2 E6.svg
t1(122)
File:Gosset 1 22 polytope.png
t0(122)
F4 File:24-cell t0 F4.svg
24-cell
File:24-cell t1 F4.svg
Rectified 24-cell
File:24-cell h01 F4.svg
Snub 24-cell

Examples in use

In block capitals, the letters E, H and X (and I in a slab serif font) have dodecagonal outlines.

File:Segovia Vera Cruz.jpg
The Vera Cruz church in Segovia

The regular dodecagon features prominently in many buildings. The Torre del Oro is a dodecagonal military watchtower in Seville, southern Spain, built by the Almohad dynasty. The early thirteenth century Vera Cruz church in Segovia, Spain is dodecagonal. Another example is the Porta di Venere (Venus' Gate), in Spello, Italy, built in the 1st century BC has two dodecagonal towers, called "Propertius' Towers".

File:1942 threepence reverse.jpg
A 1942 British threepence, reverse

Regular dodecagonal coins include:

See also

Notes

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  • Kürschak's Tile and Theorem
  • Definition and properties of a dodecagon With interactive animation

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  1. See also Kürschák's geometric proof on the Wolfram Demonstration Project
  2. "Doin' Da' Dodeca'" on mathforum.org