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On Some Mixed Polynomial Exponential Diophantine Equation: α n+β n+a(α s±β s ) m+D = r(u k+v k+w k ) with α and β Consecutive

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dc.contributor.author Lao Hussein Mude
dc.date.accessioned 2024-11-08T10:47:07Z
dc.date.available 2024-11-08T10:47:07Z
dc.date.issued 2024-09
dc.identifier.uri http://repository.kyu.ac.ke/123456789/1131
dc.description.abstract Let a, α, β, r, u, v, w and D be any integers and suppose that n, m, s and k are non-negative exponent. In this paper, the diophantine equation α n + β n + a(α s ± β s ) m + D = r(u k + v k + w k ) is developed and investigated for integer solution and its various polynomial identities. Moreover, the study formulates some conjectures for the title equation. en_US
dc.subject Diophantine equation; mixed polynomial; polynomial identities. en_US
dc.title On Some Mixed Polynomial Exponential Diophantine Equation: α n+β n+a(α s±β s ) m+D = r(u k+v k+w k ) with α and β Consecutive en_US
dc.type Article en_US


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