Work

On the Diophantine Equation 8^x+n^y=z^2

Year: 2020
Type: article
Abstract: Let n be an positive integer with n = 10(mod15). In this paper, we prove that (1,0,3) is unique non negative integer solution (x,y,z) of the Diophantine equation 8^x+n^y=z^2 where x y, and z are non-negativeintegers.
Language: English
Open Access status: diamond
OpenAlex ID: W3127045536
FWCI: 0.68
Cites: 9
Cited by: 6
Related to: 10