Complex numbers in algebraic form and operations on them are considered in this scientific article. The article explains complex numbers and their complementary operations, including addition, multiplication, square roots, and their complementary properties. The article describes the algebraic form of complex numbers, separates their real and abstract parts, and also shows their unique properties. Based on all problems and calculation methods, formulas and indicators developed by scientific researchers are presented in the article. In addition, the article also shows the study of algebraic concepts of complex numbers, their practical application and algorithmic solution. The results of this study will rekindle interest in algebra and be useful to those involved in the study of the subject.
| Mualliflar | Хасанов Бекзод Нормурод угли |
|---|---|
| Jurnal | Таълим ва инновацион тадқиқотлар |
| Nashr sanasi | 2024-11-10 |
| Son | 4 |
| Betlar | 322-331 |
| Til | O‘zbek |
Комплексное число; абстрактное единство; действительная и абстрактная часть комплексного числа; комплексное число; сложная плоскость; реальная и абстрактная оси; абсолютное значение и аргумент комплексного числа; тригонометрическая форма комплексного числа; теорема об абсолютной величине суммы; Формула Муавра, kompleks son; mavhum birlik; kompleks sonning haqiqiy va mavhum qismi; kompleks-qo’shma son; kompleks tekislik; haqiqiy va mavhum o’q; kompleks sonning absolyut qiymati va argumenti; kompleks sonning trigonometrik shakli; yig’indining absolyut qiymati haqidagi teorema; Muavr formulasi., Complex number; abstract unity; real and abstract part of a complex number; complex number; complex plane; real and abstract axis; absolute value and argument of a complex number; trigonometric form of a complex number; theorem about the absolute value of the sum; Muavr formula.
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