1
Department of Mathematics, Faculty of Sciences, Sana' University
(shakeralassadi@gamil.com)
2
Faculty of Education, Humanities and Applied Sciences ( khawlan) and Department of Foundations of Sciences, Faculty of Engineering, Sana'a University. Box:13509, Sana'a, Yemen
(a.aleidhri@su.edu.ye)
Abstract :
In this paper, we will describe a natural procedure formula that will lead us to find a solution for a class of polynomials with degree associate with the equation .
Keywords :
Exact solving; nth-degree of polynomial; New method
References :
[1] Rodrigo J. M. B. Andrade, A Formula to Solve Sextic Degree Equation, arXiv:2101.02025v1,[math.GM] 4 Jan 2021.
[2] W. Dunham, (1990). Journey through genius: the great theorems of mathematics. New York:
Wiley and Sons, Inc. http://www.groups.dcs.stand.ac.uk/history/HistTopics/Quadratic
_etc_equations.ht ml#51[September 4, 2000].
[3] M. L. GREEN, On the analytic solution of the equation of fifth degree, Compositio Mathematica,
tome 37, no 3 (1978), p. 233-241, http://www.numdam.org/item?id=CM_1978__37_3_233_0
[4] R. G. Kulkarni, Unified Method for Solving General Polynomial Equations of
Degree Less Than Five, Alabama Journal of Mathematics, Spring/Fall 2006, p 1-18.
[5] M. Monir, Exact solutions of sixth- and fifth-degree Equation, Research Square, License: This
work is licensed under a Creative Commons Attribution 4.0 International License. DOI:
https://doi.org/10.21203/rs.3.rs-1217030/v1.
[6] R. Nickalls, A new approach to solving the cubic: Cardan’s solution revealed 1, The
Mathematical Gazette (1993); 77 (November), 354–359.
(jstor),www.nickalls.org/dick/papers/maths/cubic1993.pdf
[7] A. V. Schulenburg and A. B. Nelson, Solution of the General Equation of the Fifth Degree, The
Analyst , Sep., 1876, Vol. 3, No. 5 (Sep., 1876), pp. 141-148.
[8] Robert G. Underwood, Factoring Cubic Polynomials, under_4.dvi (ajmonline.org)
[9] H. Żolądek, The Topological Proof of Abel–Ruffini Theorem, Topological Methods in
Nonlinear Analysis Journal of the Juliusz Schauder Center Volume 16, 2000, 253–265.
Style | # |
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MLA | Shaker AL -Assadi, Adel Al-odhari. "The Computation of the Roots for Equation 〖(ax+b)〗^n=c." Prospects for Applied Mathematics and Data Analysis, Vol. 2, No. 1, 2023 ,PP. 47-60 (Doi : https://doi.org/10.54216/PAMDA.020105) |
APA | Shaker AL -Assadi, Adel Al-odhari. (2023). The Computation of the Roots for Equation 〖(ax+b)〗^n=c. Journal of Prospects for Applied Mathematics and Data Analysis, 2 ( 1 ), 47-60 (Doi : https://doi.org/10.54216/PAMDA.020105) |
Chicago | Shaker AL -Assadi, Adel Al-odhari. "The Computation of the Roots for Equation 〖(ax+b)〗^n=c." Journal of Prospects for Applied Mathematics and Data Analysis, 2 no. 1 (2023): 47-60 (Doi : https://doi.org/10.54216/PAMDA.020105) |
Harvard | Shaker AL -Assadi, Adel Al-odhari. (2023). The Computation of the Roots for Equation 〖(ax+b)〗^n=c. Journal of Prospects for Applied Mathematics and Data Analysis, 2 ( 1 ), 47-60 (Doi : https://doi.org/10.54216/PAMDA.020105) |
Vancouver | Shaker AL -Assadi, Adel Al-odhari. The Computation of the Roots for Equation 〖(ax+b)〗^n=c. Journal of Prospects for Applied Mathematics and Data Analysis, (2023); 2 ( 1 ): 47-60 (Doi : https://doi.org/10.54216/PAMDA.020105) |
IEEE | Shaker AL -Assadi, Adel Al-odhari, The Computation of the Roots for Equation 〖(ax+b)〗^n=c, Journal of Prospects for Applied Mathematics and Data Analysis, Vol. 2 , No. 1 , (2023) : 47-60 (Doi : https://doi.org/10.54216/PAMDA.020105) |