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Kertil, Mahmut; Küpcü, Ali Riza – International Journal of Mathematical Education in Science and Technology, 2021
This study investigates prospective elementary and secondary school mathematics teachers' ways of reasoning about differentiability at a point and corner points while working on a mathematical modelling activity. Adopting a multiple-case study design, the participants of the study were 68 prospective elementary school mathematics teachers enrolled…
Descriptors: Preservice Teachers, Mathematics Education, Elementary Education, Secondary Education
Andersson, Annica; Nolan, Kathleen – in education, 2021
In March 2020, near the onset of the COVID-19 related lockdowns, quarantine, and isolation measures being taken worldwide, we noticed an increasing number of graphs, diagrams, images and mathematical models relating to the pandemic posted on our Facebook walls. For the purposes of this paper, we selected a number of these Facebook posts to discuss…
Descriptors: COVID-19, Pandemics, Social Media, Mathematics Education
Cantoral, Ricardo; Moreno-Durazo, Angélica; Caballero-Pérez, Mario – ZDM: The International Journal on Mathematics Education, 2018
This work deals with the role of social practice in the construction of models related to advanced mathematical knowledge; specifically, with the way an individual uses the notion of "variation" in different phenomena while predictive thinking is the underlying principle in the mathematical process. The mathematical modelling of…
Descriptors: Mathematical Models, Epistemology, Prediction, Graphs
Fomunyam, Kehdinga George, Ed. – IntechOpen, 2020
Theorising STEM Education in the 21st Century is a book that captures the essence of Science, Technology, Engineering and Mathematics and the intricacies of STEM education in the contemporary society. It explores STEM as an interdisciplinary field as well as the individual disciplines that make up STEM. This ensures the field of STEM as a whole is…
Descriptors: STEM Education, Interdisciplinary Approach, Educational Theories, Cognitive Processes
Darmadi – Journal of Research and Advances in Mathematics Education, 2018
Students of mathematics teacher candidates are required to have good math and communication skills. Therefore, students of mathematics teacher candidates need to have good imagery modalities like the rational-irrational function graph. To get the imaginary student of mathematics teacher candidate in describing the rational-irrational function…
Descriptors: Imagery, Graphs, Mathematics Teachers, Preservice Teachers
Hare, Andrew Francis – Collected Essays on Learning and Teaching, 2013
It is surprising to students to learn that a natural combination of simple functions, the function sin(1/x), exhibits behaviour that is a great challenge to visualize. When x is large the function is relatively easy to draw; as x gets smaller the function begins to behave in an increasingly wild manner. The sin(1/x) function can serve as one of…
Descriptors: Visualization, Mathematics Education, Mathematical Applications, Mathematical Models
Sokolowski, Andrzej – IAFOR Journal of Education, 2015
This study investigated the effects of applying mathematical modeling on revising students' preconception of the process of optimizing area enclosed by a string of a fixed length. A group of 28 high school pre-calculus students were immersed in modeling activity that included direct measurements, data collecting, and formulating algebraic…
Descriptors: Mathematical Models, High School Students, Calculus, Algebra
The Mathematics of Networks Science: Scale-Free, Power-Law Graphs and Continuum Theoretical Analysis
Padula, Janice – Australian Senior Mathematics Journal, 2012
When hoping to initiate or sustain students' interest in mathematics teachers should always consider relevance, relevance to students' lives and in the middle and later years of instruction in high school and university, accessibility. A topic such as the mathematics behind networks science, more specifically scale-free graphs, is up-to-date,…
Descriptors: Teaching Methods, Graphs, Mathematics Instruction, Mathematics Teachers
Glenn, John – Mathematics Teaching, 1970
Descriptors: College Mathematics, Economics, Graphs, Mathematical Applications
Peer reviewedAlbrecht, Klaus – International Journal of Mathematical Education in Science and Technology, 1974
A graphical method is proposed which allows one to visualize a real matrix and its inverse. In this scheme, various special properties of the matrix are easily recognized. Up to 5x5 matrices can be graphed on an average page if the range of values does not exceed two orders of magnitude. (Author/LS)
Descriptors: Graphs, Mathematical Concepts, Mathematical Models, Mathematics Education
Peer reviewedHuck, Schuyler W. – Mathematics Teacher, 1975
The author presents a method of producing a scatter diagram of data on two variables with Pearson product moment correlation of .50; he also provides a proof that the method will work for any number of data pairs. (SD)
Descriptors: Correlation, Diagrams, Discovery Learning, Graphs
Peer reviewedRouvray, D. H. – International Journal of Mathematical Education in Science and Technology, 1974
Descriptors: Chemistry, Graphs, Instruction, Mathematical Applications
Peer reviewedDiCarlucci, Joseph A. – School Science and Mathematics, 1995
Presents a secondary classroom investigation into mathematical modeling techniques with the graphing calculator using a match stick puzzle. Geometric models, through their corresponding area formulas, are constructed, tested, and analyzed graphically to fit specified problem conditions. (Author/MKR)
Descriptors: Geometry, Graphing Calculators, Graphs, Mathematical Models
Peer reviewedEngel, Arthur – Educational Studies in Mathematics, 1969
Descriptors: Computer Science, Graphs, Mathematical Applications, Mathematical Models
Wares, Arsalan – International Journal of Mathematical Education in Science and Technology, 2002
This note describes a large-scale modelling activity involving geometry that can be solved with the help of uni-variable calculus. More specifically, it introduces and proves the following theorem: given any non-equilateral triangle, there exist infinitely many mutually non-congruent triangles with the same area and the same perimeter as the given…
Descriptors: Calculus, Mathematics Instruction, Geometric Concepts, Mathematical Models

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