Binary Third degree Diophantine Equation 5 (x-y)3 = 8xy
N Thiruniraiselvi1* and M A Gopalan2
1Department of Mathematics, School of Engineering and Technology, Dhanalakshmi Srinivasan University, Samayapuram, Trichy, Tamil Nadu India .
2Department of Mathematics, Shrimati Indira Gandhi College, Affiliated to Bharathidasan University, Trichy, Tamil Nadu India .
Corresponding author Email: drntsmaths@gmail.com
This article emphasizes on finding non-zero different integer solutions to binary third degree Diophantine equation 5 (x-y)3 = 8xy . Two different sets of solutions in integers are presented. Some fascinating relations from the solutions are obtained. The method to get second order Ramanujan numbers is illustrated.
Copy the following to cite this article:
Thiruniraiselvi N, Gopalan M. A. Binary Third degree Diophantine Equation 5 (x-y)3 = 8xy. Oriental Jornal of Physical Sciences 2024; 9(1).
Copy the following to cite this URL:
Thiruniraiselvi N, Gopalan M. A. Binary Third degree Diophantine Equation 5 (x-y)3 = 8xy. Oriental Jornal of Physical Sciences 2024; 9(1). Available here:https://bit.ly/3VCQxCi
[ HTML Full Text ]
This work is licensed under a Creative Commons Attribution 4.0 International License.