ALGEBRAIC REPRESENTATION OF COMPLEX NUMBERS

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Аннотация:

We know that square of a real number is always non-negative e.g.  and  . Therefore, square root of  is . What about the square root of a negative number? It is clear that a negative number can not have a real square root. So we need to extend the system of real numbers to a system in which we can find out the square roots of negative numbers. Euler (1707-1783) was the first mathematician to introduce the symbol (iota) for positive square root of  i.e. , .

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Как цитировать:

Kurbonova , M. (2022). ALGEBRAIC REPRESENTATION OF COMPLEX NUMBERS. Евразийский журнал математической теории и компьютерных наук, 2(13), 52–56. извлечено от https://in-academy.uz/index.php/EJMTCS/article/view/6563

Библиографические ссылки:

Titu Andreescu, Dorin Andrice .Complex Numbers from A to…Z. Birkhauser,2004

James Ward Brown, Ruel V. Churchill. COMPLEX VARIABLES AND APPLICATIONS,2004

Chirstophre C. Tisdell & bookboon.com. Introduction to Complex Numbers: YouTube Workbook 1stedition,2015

Adler, I., A New Look at Geometry, John Day, New York,1966