সমবহুভুজ: বিভিন্ন সংশোধনসমূহৰ মাজৰ পাৰ্থক্য
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Bishnu Saikia (আলোচনা | বৰঙণি) |
অ r2.7.1) (ৰবট যোগ দিছে :hi:समबहुभुज |
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77 নং শাৰী: | 77 নং শাৰী: | ||
[[de:Polygon#Regelmäßige Polygone]] |
[[de:Polygon#Regelmäßige Polygone]] |
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[[en:Regular polygon]] |
[[en:Regular polygon]] |
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[[eo:Regula plurlatero]] |
[[eo:Regula plurlatero]] |
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[[fr:Polygone régulier]] |
[[fr:Polygone régulier]] |
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[[he:מצולע משוכלל]] |
[[he:מצולע משוכלל]] |
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[[hi:समबहुभुज]] |
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[[it:Poligono regolare]] |
[[it:Poligono regolare]] |
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[[lv:Regulārs daudzstūris]] |
[[lv:Regulārs daudzstūris]] |
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[[mk:Правилен многуаголник]] |
[[mk:Правилен многуаголник]] |
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[[nl:Regelmatige veelhoek]] |
[[nl:Regelmatige veelhoek]] |
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[[pl:Wielokąt foremny]] |
[[pl:Wielokąt foremny]] |
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[[pt:Polígono regular]] |
[[pt:Polígono regular]] |
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95 নং শাৰী: | 97 নং শাৰী: | ||
[[simple:Regular polygon]] |
[[simple:Regular polygon]] |
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[[sl:Pravilni mnogokotnik]] |
[[sl:Pravilni mnogokotnik]] |
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[[uk:Правильний многокутник]] |
[[uk:Правильний многокутник]] |
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[[vi:Đa giác đều]] |
[[vi:Đa giác đều]] |
19:38, 14 December 2011ৰ সংস্কৰণ
যিবোৰ বহুভূজৰ বাহু আৰু কোণবোৰ সমান সমান মাপৰ, তেনেবোৰ বহুভূজকেই সমবহুভূজ (regular polygon) বোলা হয়| এয়া উত্তল (convex) বা তৰা আকৃতিৰো (star) হ’ব পাৰে।
উত্তল সমতলৰ সমবহুভূজ | |
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বাহু আৰু দৈৰ্ঘ্য | n |
Schläfli symbol | {n} |
Coxeter–Dynkin diagram | |
Symmetry group | Dn, order 2n |
Dual polygon | Self-dual |
Area (with t=edge length) |
|
Internal angle | |
Internal angle sum | |
Properties | convex, cyclic, equilateral, isogonal, isotoxal |
উত্তল সমবহুভূজৰ বিভিন্ন আকাৰ
সামন্তৰিক ত্ৰিভূজ |
বৰ্গ |
পঞ্চভূজ |
ষড়ভূজ |
সপ্তভূজ |
অষ্ঠভূজ |
নৱভূজ |
দশভূজ | |
Hendecagon |
Dodecagon |
Tridecagon |
Tetradecagon |
Pentadecagon |
Hexadecagon |
Heptadecagon |
Octadecagon |
Enneadecagon |
icosagon |
Triacontagon |
Tetracontagon |
Pentacontagon |
Hexacontagon |
Heptacontagon |
Octacontagon |
Enneacontagon |
Hectogon |
বাহ্যিক সংযোগ
- Regular Polygon description With interactive animation
- Incircle of a Regular Polygon With interactive animation
- Area of a Regular Polygon Three different formulae, with interactive animation
- Renaissance artists' constructions of regular polygons at Convergence