Lucas and fibonacci numbers and some diophantine equations pdf

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      Lucas and fibonacci numbers and some diophantine equations pdf
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      Is Diophantine equation hard? Diophantine equations are just equations we solve with the constraint that all variables must be integers. These are generally really hard to solve (for example, the famous Fermat’s Last Theorem is an example of a Diophantine equation).
      filexlib. PDF | We study the problem of finding all integer solutions of Both the Fibonacci and Lucas sequences may be extended backwards, i.e., F.
      We also determine all such solutions when ( u n ) n ⩾ 1 is the sequence of Fibonacci numbers and when u n = ( x n – 1 ) / ( x – 1 ) for all n ⩾ 1 with some
      Is Diophantine equations number theory? A Diophantine equation is an equation relating integer (or sometimes natural number or whole number) quanitites. Finding the solution or solutions to a Diophantine equation is closely tied to modular arithmetic and number theory .
      In this paper we propose diophantine equations with the form and . These equations has integer solutions which can form Fibonacci numbers and Lucas numbers.
      We solve completely, in integers, some quadratic Diophantine equations involving generalized Fibonacci and Lucas numbers. ResearchGate Logo.
      What is the Diophantine equation used for? The purpose of any Diophantine equation is to solve for all the unknowns in the problem . When Diophantus was dealing with 2 or more unknowns, he would try to write all the unknowns in terms of only one of them.
      LUCAS AND FIBONACCI NUMBERS AND SOME. DIOPHANTINE EQUATIONS by J. H. E. COHN. (Received 11 February, 1964). 1. Introduction. The Lucas numbers vn and the
      What is the answer to the Diophantine equation? Applied to the simplest Diophantine equation, ax + by = c , where a, b, and c are nonzero integers, these methods show that the equation has either no solutions or infinitely many, according to whether the greatest common divisor (GCD) of a and b divides c: if not, there are no solutions; if it does, there are
      We shall show that the Lucas numbers may be defined by a particularly simple Diophantine equation and thus ex- hibit them as the positive numbers in the
      Keywords: Fibonacci and Lucas numbers, Exponential Diophantine equa- of algebraic numbers in order to solve some Diophantine equations. Abstract: Carlitz solved some Diophantine equations on Fibonacci or Lucas numbers. We extend his results to the sequence of generalized
      Keywords: Fibonacci and Lucas numbers, Exponential Diophantine equa- of algebraic numbers in order to solve some Diophantine equations. Abstract: Carlitz solved some Diophantine equations on Fibonacci or Lucas numbers. We extend his results to the sequence of generalized
      In the first chapter, firstly, Fibonacci and Lucas numbers are mentioned In the second chapter, some identities and summation formulas containing.

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