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Braessas, Zisimos; Patronis, Tasos – International Journal of Mathematical Education in Science and Technology, 2021
In this paper, we investigate the ways in which 15 year-old students conceive interrelated issues of randomness. We deal with these issues of randomness as a whole and not separately from each other, in contrast to the research so far. In order to analyse the students' ways we introduce a modification of Kyburg's Schema [(1974). "The logical…
Descriptors: Student Attitudes, Secondary School Students, Schemata (Cognition), Probability
Klymchuk, Sergiy; Kachapova, Farida – International Journal of Mathematical Education in Science and Technology, 2012
This article is devoted to practical aspects of teaching and learning of probability at university. It presents the difficulties and attitudes of first-year university science and engineering students towards using paradoxes and counterexamples as a pedagogical strategy in teaching and learning of probability. It also presents a student's point of…
Descriptors: Probability, Higher Education, Science Education, Science Instruction
Kachapova, Farida; Kachapov, Ilias – International Journal of Mathematical Education in Science and Technology, 2012
Research on teaching high school mathematics shows that the topic of percentages often causes learning difficulties. This article describes a method of teaching percentages that the authors used in university bridging courses. In this method, the information from a word problem about percentages is presented in a two-way table. Such a table gives…
Descriptors: Logical Thinking, Learning Problems, Word Problems (Mathematics), Mathematics
Broca, D. S. – International Journal of Mathematical Education in Science and Technology, 2008
This note presents an alternative approach to the reasoning process and derivation of the hypergeometric probability mass function (pmf), and contrasts it with a binomial model. It utilizes the essential concept of sampling without replacement directly in the development of the mass function.
Descriptors: Probability, Logical Thinking, Mathematical Logic, Geometry