Articles

EISENSTEIN'S CRITERION FOR CHECKING IRREDUCIBLE POLYNOMIALS

Vol. 5 No. 3 (2025): Eurasian Journal of Mathematical Theory and Computer Sciences 27-30

2025-03-31 Articles Open Access

Authors

  • Feruza Bulakova Sharof Rashidov nomidagi Samarqand davlat universiteti matematika fakulteti
  • Gulnoza Farhodova Sharof Rashidov nomidagi Samarqand davlat universiteti matematika fakulteti

Abstract

In this paper, we considers Eisenstein's criterion for proving that polynomials are irreducible polynomials. A detailed proof of Eisenstein's criterion and examples show that polynomials are irreducible polynomials.

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References

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Kurosh, A.G. (1976). Oliy algebra kursi. Toshkent: O‘qituvchi.

Narzullayev, U.X., Soleyev, A.S., Ro‘zimurodov, X.X. (2019). Algebra va sonlar nazariyasidan masala va mashqlar. 2-qism. Samarqand: SamDu nashri.

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    Published

    2025-03-31

    How to Cite

    Bulakova , F. ., & Farhodova , G. . (2025). EISENSTEIN’S CRITERION FOR CHECKING IRREDUCIBLE POLYNOMIALS. Eurasian Journal of Mathematical Theory and Computer Sciences, 5(3), 27-30. https://www.in-academy.uz/index.php/EJMTCS/article/view/8787
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