On The Solutions of The Equation (4^n)^x+p^y=z^2
  In this paper, we gave solutions of the Diophantine equations 16^{x}+p^{y}=z^{2}, 64^{x}+p^{y}=z^{2} where p is an odd prime, n is a positive integer and x,y,z are non-negative integers. Finally we gave a generalization of the Diophantine equation (4^{n})^{x}+p^{y}=z^{2}. 
Bilge Peker, Selin Inag Cenberci
math.NT