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File:Complex number illustration.svg

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Afrikaans: 'n komplekse getal kan visueel voorgestel word as 'n getalpaar wat 'n vektor vorm op 'n diagram wat 'n Arganddiagram genoem word.
العربية: الشكل العام للعدد المركب.
বাংলা: একটি জটিল সংখ্যাকে দুইটি বাস্তব সংখ্যার একটা ক্রমজোড় হিসেবে দেখা যেতে পারে যেটা আসলে আরগ্যান্ড সমতলে একটা ভেক্টর নির্দেশ করে। এখানে (a,b) ভেক্টরটি জটিল সংখ্যা a+ib কে নির্দেশ করছে.
Ελληνικά: Ένας μιγαδικός z=a+bi παριστάνεται και με το διάνυσμα με αρχή το κέντρο των αξόνων και πέρας το σημείο (a,b).
English: A complex number can be visually represented as a pair of numbers forming a vector on a diagram called an Argand diagram, representing the complex plane. Argand diagram.
Español: Un número puede ser visualmente representado por un par de números formando un vector en un diagrama llamado diagrama de Argand.
فارسی: نمایش یک عدد مختلط در صفحه مختلط. در این شکل، a، قسمت حقیقی و b، قسمت موهومی است.
Võro: Kompleksarvo geomeetriline kujo.
Suomi: Kompleksilukua voidaan havainnollistaa kompleksitasolla, jonka vaaka-akseli kuvaa reaaliosan ja pystyakseli imaginaariosan suuruutta.
Français : Forme cartésienne d'un nombre complexe.
Gaeilge: Uimhir Choimpléascach ar an plána coimpléascach.
עברית: יצוג חזותי נפוץ של המספרים המרוכבים הוא בשילוב של ציר המספרים הרגיל, ובמאונך לו ציר דומה למספרים מדומים, כאשר המספרים המרוכבים מתקבלים מחיבור נקודות על שני הצירים.
हिन्दी: किसी समिश्र संख्या का अर्गेन्ड आरेख पर प्रदर्शन.
Latviešu: Kompleksu skaitli vizuāli var attēlot kā vektoru ar divām komponentēm jeb kā punktu plaknē.
മലയാളം: മിശ്ര സംഖ്യകളെ, ആർഗണ്ട് രേഖാചിത്രത്തിൽ ഒരു വെക്ടർ രൂപവത്കരിക്കുന്ന ഒരു ജോഡി സംഖ്യകളായി ചിത്രീകരിക്കാം.
Polski: Liczby zespolone mogą być przedstawione jako współrzędne wektora na płaszczyźnie zespolonej. Związek pomiędzy liczbą zespoloną i wskazem.
Português: Um número complexo representado como um par ordenado de números reais compondo um vetor bidimensional no Plano de Argand-Gauss.
Русский: Геометрическое представление комплексного числа.
Illustration of a complex number
Date 2008-01-14 (first version); 2008-01-14 (last version)
Source Transferred from en.wikipedia
(Original text : self-made)
Author Original uploader was Wolfkeeper at en.wikipedia
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