Downloads: 116
India | Mathematics | Volume 3 Issue 12, December 2014 | Pages: 20 - 22
Lattice Points on the Cone X^2+9Y^2=50Z^2
Abstract: The ternary quadratic homogeneous equation representing cone given by x^2+9y^2=50z^2 is analyzed for its non- zero distinct integer points on it. Five different patterns of integer points satisfying the cone under consideration are obtained. A few interesting relation between the solutions and special number patterns are presented.
Keywords: Diophantine equation, Ternary quadratic, integral solutions, special numbers, a few interesting Relation
Rating submitted successfully!
Received Comments
No approved comments available.