Tingnan ang wikitext ng Regular na poligon

{| class=wikitable align="right" width="255"
!bgcolor=#e7dcc3 colspan=2|Set of convex regular n-gons
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|align=center colspan=2|
[[Image:Regular polygon 3 annotated.svg|60px]][[Image:Regular polygon 4 annotated.svg|60px]][[Image:Regular polygon 5 annotated.svg|60px]][[Image:Regular polygon 6 annotated.svg|60px]]<br>
[[Image:Regular polygon 7 annotated.svg|60px]][[Image:Regular polygon 8 annotated.svg|60px]][[Image:Regular polygon 9 annotated.svg|60px]][[Image:Regular polygon 10 annotated.svg|60px]]<br>
[[Image:Regular polygon 11 annotated.svg|60px]][[Image:Regular polygon 12 annotated.svg|60px]][[Image:Regular polygon 13 annotated.svg|60px]][[Image:Regular polygon 14 annotated.svg|60px]]<br>
[[Image:Regular polygon 15 annotated.svg|60px]][[Image:Regular polygon 16 annotated.svg|60px]][[Image:Regular polygon 17 annotated.svg|60px]][[Image:Regular polygon 18 annotated.svg|60px]]<br>[[Image:Regular polygon 19 annotated.svg|60px]][[Image:Regular polygon 20 annotated.svg|60px]]<br>
Mga regular na poligon
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|bgcolor=#e7dcc3|[[Edge (geometry)|Edge]]s and [[Vertex (geometry)|vertices]]||''n''
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|bgcolor=#e7dcc3|[[Schläfli symbol]]||{''n''}
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|bgcolor=#e7dcc3|[[Coxeter–Dynkin diagram]]||{{CDD|node_1|n|node}}
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|bgcolor=#e7dcc3|[[Point group|Symmetry group]]||[[Dihedral symmetry|D<sub>n</sub>]], order 2n
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|bgcolor=#e7dcc3|[[Dual polygon]]||Self-dual
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| bgcolor=#e7dcc3 | [[Area]]<br /> (with side length, ''s'') || <math>A = \tfrac{1}{4}ns^2 \cot\left(\frac{\pi}{n}\right)</math>
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| bgcolor=#e7dcc3 | [[Internal angle]] || <math>(n - 2) \times \frac{180^\circ}{n}</math>
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| bgcolor=#e7dcc3 | Internal angle sum || <math>\left(n - 2\right)\times 180^\circ</math>
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| bgcolor=#e7dcc3 | Inscribed circle diameter || <math>d_\text{IC} = s\cot\left(\frac{\pi}{n}\right)</math>
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| bgcolor=#e7dcc3 | Circumscribed circle diameter || <math>d_\text{OC} = s\csc\left(\frac{\pi}{n}\right)</math>
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|bgcolor=#e7dcc3|Properties || [[Convex polygon|Convex]], [[Cyclic polygon|cyclic]], [[equilateral]], [[isogonal figure|isogonal]], [[isotoxal figure|isotoxal]]
|}
Sa [[heometriya]], ang '''regular na poligon''' (''regular polygon'') ay isang [[poligon]] na [[ekwiangular]] (ang lahat ng [[anggulo]] nito ay pareho ang [[sukat]]) at [[ekwilateral]] (ang lahat ng mga gilid nito ay pareho ang haba). Ang isang regular na poligon ay maaaring isang [[konbeks na poligon]] o [[Poligong bituin|bituin]].

{{stub|Heometriya}}

{{Mga Poligon}}

[[Kategorya:Mga poligon]]