Zahid Raza, Hafsa Masood Malik
Published 2014-02-21Version 1
This work determine the entire family of positive integer solutions of the diophantine equation. The solution is described in terms of $\frac{(m-1)(m+n-2)}{2} $ or $\frac{(m-1)(m+n-1)}{2}$ positive parameters depending on $n$ even or odd. We find the solution of a diophantine system of equations by using the solution of the diophantine equation. We generalized all the results of the paper [5].
Comments: arXiv admin note: text overlap with arXiv:1307.5328 by other authors
The Diophantine Equation x^n+y^m=c(x^k)(y^l), n,m,k,l,c natural numbers
A family of diophantine equations of the form x^4 +2nx^2y^2+my^4=z^2 with no solutions in (Z+)^3
On the divisibility of class numbers of quadratic fields and the solvability of Diophantine equations
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