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Farnsworth, David L. – PRIMUS, 2014
We derive the additive property of Poisson random variables directly from the probability mass function. An important application of the additive property to quality testing of computer chips is presented.
Descriptors: Mathematical Formulas, Calculus, Equations (Mathematics), Tests
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López, Jonathan; Robles, Izraim; Martínez-Planell, Rafael – International Journal of Mathematical Education in Science and Technology, 2016
Action-Process-Object-Schema theory (APOS) was applied to study student understanding of quadratic equations in one variable. This required proposing a detailed conjecture (called a genetic decomposition) of mental constructions students may do to understand quadratic equations. The genetic decomposition which was proposed can contribute to help…
Descriptors: Equations (Mathematics), Semi Structured Interviews, Undergraduate Students, Calculus
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Falsetti, Marcela; Alvarez, Marisa – International Journal of Research in Education and Science, 2015
We present an analysis of students' formal constructions in mathematics regarding to syntactic, semantic and pragmatic aspects. The analyzed tasks correspond to students of the Course of Mathematics for the admission to the university. Our study was qualitative, consisted in the identification, analysis and interpretation, focused in logic…
Descriptors: Mathematics, Mathematical Logic, Mathematics Instruction, Thinking Skills
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Gordon, Sheldon P. – PRIMUS, 2005
The standard derivative tests for extrema and inflection points from Calculus I can be revisited subsequently from the perspective of Taylor polynomial approximations to provide additional insights into those tests, as well as to extend them to additional criteria. (Contains 3 figures.)
Descriptors: Calculus, Tests, Mathematics Instruction, Theories
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Durand-Guerrier, Viviane; Arsac, Gilbert – Educational Studies in Mathematics, 2004
It is widely attested that university students face considerable difficulties with reasoning in analysis, especially when dealing with statements involving two different quantifiers. We focus in this paper on a specific mistake which appears in proofs where one applies twice or more a statement of the kind "for all X, there exists Y such that R(X,…
Descriptors: Mathematics Teachers, Semantics, Calculus, Algebra