
Abstract This paper aims at determining non-zero distinct integer solutions to non-homogeneous ternary nonic Diophantine equation 3(x2+y2)-5xy=(k2+11) z9. Transformation techniques and factorization methods are utilized to obtain the same. We are able to solve the higher degree equation through the methods suggested above for obtaining plenty of non-zero distinct integer solutions.
Ternary nonic equation, Non-homogeneous nonic equation, Integer solutions, Transformation technique, Factorization method, Ternary nonic equation, Non-homogeneous nonic equation, Integer solutions, Transformation technique, Factorization method
Ternary nonic equation, Non-homogeneous nonic equation, Integer solutions, Transformation technique, Factorization method, Ternary nonic equation, Non-homogeneous nonic equation, Integer solutions, Transformation technique, Factorization method
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