Authors: Kamal Barghout
In this article we prove Beal’s conjecture by deductive reasoning by means of elementary algebraic methods. The main assertion in the proof stands upon that the LHS of Beal’s equation represents the sum of two monomial functions with common indeterminate. The monomial function on the RHS of Beal’s equation can be built from the sum of the two monomials on the LHS. The Greatest Common Factor (GCF) of the two terms on the LHS of the equation is a number in exponential form whose base is the common indeterminate of the two monomials. Upon factorization of the GCF, it must be combined with the sum of the two coefficients of the terms to yield the monomial on the RHS of the equation.
Comments: 18 Pages. The material in this article is copyrighted. Please obtain authorization from the author before use of any part of the manuscript
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