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Laudano, F.; Donatiello, A. – International Journal of Mathematical Education in Science and Technology, 2020
We propose a divisibility criterion for elements of a generic Unique Factorization Domain. As a consequence, we obtain a general divisibility criterion for polynomials over Unique Factorization Domains. The arguments can be used in basic algebra courses and are suitable for building classroom/homework activities for college and high school…
Descriptors: Mathematics Education, Division, Mathematical Concepts, Algebra
Laudano, F. – International Journal of Mathematical Education in Science and Technology, 2019
We propose a generalization of the classical Remainder Theorem for polynomials over commutative coefficient rings that allows calculating the remainder without using the long division method. As a consequence we obtain an extension of the classical Factor Theorem that provides a general divisibility criterion for polynomials. The arguments can be…
Descriptors: Generalization, Inferences, Algebra, Mathematical Formulas