Parametric Solutions of Fermat’s Equation

Sudhangshu B. Karmakar
Sudhangshu B. Karmakar

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Parametric Solutions of Fermat’s Equation

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Abstract

The values of the variables of the equation, a n + b n = c n , are first obtained in terms of two parameters g and h. By substituting these values in the equation it is verified that these parametric solutions as obtained indeed satisfy the Fermat’s Equation.

References

9 Cites in Article
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  2. Charles Mozzochi (2004). Essay Review: Quest and Conquest: Proof of Fermat's Last Theorem.
  3. Andrew Wiles (1995). Modular Elliptic Curves and Fermat's Last Theorem.
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  6. A Van Der Poorten (1996). Notes on Fermat's Last Theorem.
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  8. L Dickson (1971). History of the theory of numbers.
  9. Andrew Granville,Michael Monagan (1988). The first case of Fermat’s last theorem is true for all prime exponents up to 714,591,416,091,389.

Funding

No external funding was declared for this work.

Conflict of Interest

The authors declare no conflict of interest.

Ethical Approval

No ethics committee approval was required for this article type.

Data Availability

Not applicable for this article.

How to Cite This Article

Sudhangshu B. Karmakar. 2021. \u201cParametric Solutions of Fermat’s Equation\u201d. Global Journal of Science Frontier Research - F: Mathematics & Decision GJSFR-F Volume 21 (GJSFR Volume 21 Issue F5).

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Parametric solutions of Fermat's Equation in mathematics and physics are analyzed in this research journal article.
Journal Specifications

Crossref Journal DOI 10.17406/GJSFR

Print ISSN 0975-5896

e-ISSN 2249-4626

Keywords
Classification
GJSFR-F Classification MSC 2010: 11D41
Version of record

v1.2

Issue date
December 30, 2021

Language
en
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Parametric Solutions of Fermat’s Equation

Sudhangshu B. Karmakar
Sudhangshu B. Karmakar

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