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Vol. 1, Issue 8, Part D (2015)
On ternary cubic Diophantine equation 3(x2 + y2) - 5xy + x + y + 1 = 12z3
On ternary cubic Diophantine equation 3(x2 + y2) - 5xy + x + y + 1 = 12z3
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Abstract
The non-homogeneous cubic equation with three unknowns represented by the Diophantine equation 3(x2 + y2) - 5xy + x + y + 1 = 12z3 is analyzed for its patterns of non – zero integral solutions. A few interesting properties among the solutions are presented.
The non-homogeneous cubic equation with three unknowns represented by the Diophantine equation 3(x2 + y2) - 5xy + x + y + 1 = 12z3 is analyzed for its patterns of non – zero integral solutions. A few interesting properties among the solutions are presented.
Pages: 209-212 | 1285 Views 75 Downloads
How to cite this article:
MA Gopalan, S Vidhyalakshmi, J Shanthi, J Maheswari. On ternary cubic Diophantine equation 3(x2 + y2) - 5xy + x + y + 1 = 12z3. Int J Appl Res 2015;1(8):209-212.
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