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Vol. 1, Issue 3, Part B (2015)
Observations on the Quintic Equation with five unknowns x4-y4=37(z2-w2)p3
Observations on the Quintic Equation with five unknowns x4-y4=37(z2-w2)p3
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Abstract
The quintic Diophantine equation with five unknowns x4-y4=37(z2-w2)p3 is analysed for its infinitely many non-zero distinct integral solutions. A few interesting properties among the values of x,y,z,w,p and special numbers namely, polygonal, pyramidal, Centered pyramidal, Star, Stella octangular, and Jacobsthal numbers are presented.
The quintic Diophantine equation with five unknowns x4-y4=37(z2-w2)p3 is analysed for its infinitely many non-zero distinct integral solutions. A few interesting properties among the values of x,y,z,w,p and special numbers namely, polygonal, pyramidal, Centered pyramidal, Star, Stella octangular, and Jacobsthal numbers are presented.
Pages: 78-81 | 1223 Views 64 Downloads
How to cite this article:
M. A. Gopalan, S. Vidhyalakshmi, D. Maheswari. Observations on the Quintic Equation with five unknowns x4-y4=37(z2-w2)p3. Int J Appl Res 2015;1(3):78-81.
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