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Showing 1 to 15 of 21 results Save | Export
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Galbraith, Peter – Australian Mathematics Education Journal, 2020
Recently a teacher friend enquired about the S-I-R equations for disease spread, and what follows was stimulated by that exchange. COVID-19 provides an opportunity to put mathematical flesh on verbal bones such as "self-isolation", "lockdown", "herd immunity", "flattening the curve", "closed…
Descriptors: Mathematical Models, Problem Solving, Computation, Evaluation Methods
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Alhammouri, Ahmad M.; Foley, Gregory D.; Dael, Kevin – Mathematics Teacher, 2018
In this article, the authors describe how a theoretical framework--the modeling cycle of Bliss, Fowler, and Galluzzo (2014)--came to life in their classroom as students struggled with an open-ended modeling task. The authors share their high school students' work--warts and all. They explain how they used their students' ideas and errors to help…
Descriptors: Mathematics Instruction, Secondary School Mathematics, Problem Solving, Learner Engagement
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Rhoads, Kathryn; Mendoza Epperson, James A. – Mathematics Teacher, 2017
The Common Core State Standards for Mathematics (CCSSM) states that high school students should be able to recognize patterns of growth in linear, quadratic, and exponential functions and construct such functions from tables of data (CCSSI 2010). In their work with practicing secondary teachers, the authors found that teachers may make some tacit…
Descriptors: Mathematical Models, Intervals, Mathematics Instruction, Algebra
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Merrotsy, Peter – Australian Senior Mathematics Journal, 2016
The leap into the wonderful world of differential calculus can be daunting for many students, and hence it is important to ensure that the landing is as gentle as possible. When the product rule, for example, is met in the "Australian Curriculum: Mathematics", sound pedagogy would suggest developing and presenting the result in a form…
Descriptors: Foreign Countries, Mathematics, Mathematics Instruction, Mathematics Education
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Gortcheva, Iordanka – Acta Didactica Napocensia, 2013
Two problems from high school mathematics on finding minimum or maximum are discussed. The focus is on students' approaches and difficulties in identifying a correct solution and how dynamic geometry systems can help.
Descriptors: Geometry, Problem Solving, High School Students, Secondary School Mathematics
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Kordaki, Maria – Technology, Pedagogy and Education, 2015
This study focuses on the role of multiple solution tasks (MST) incorporating multiple learning tools and representation systems (MTRS) in encouraging each student to develop multiple perspectives on the learning concepts under study and creativity of thought. Specifically, two types of MST were used, namely tasks that allowed and demanded…
Descriptors: Task Analysis, Mathematical Models, Mathematics Activities, Problem Solving
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Acevedo Nistal, A.; Van Dooren, W.; Verschaffel, L. – Educational Psychology, 2014
This study evaluates the effects of an intervention aimed at improving representational flexibility in linear-function problems. Forty-nine students aged 13-16 participated in the study. A pretest-intervention-posttest design with an experimental and control group was used. At pretest, both groups solved a choice test, where they could freely…
Descriptors: Intervention, Experimental Groups, Control Groups, Secondary School Mathematics
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Somchaipeng, Tongta; Kruatong, Tussatrin; Panijpan, Bhinyo – Mathematics Teacher, 2012
Exploring and deriving proofs of closed-form expressions for series can be fun for students. However, for some students, a physical representation of such problems is more meaningful. Various approaches have been designed to help students visualize squares of sums and sums of squares; these approaches may be arithmetic-algebraic or combinatorial…
Descriptors: Mathematical Logic, Validity, Arithmetic, Mathematics
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Trigg, Charles W. – Mathematics Teacher, 1974
Five methods are given for computing the area of a regular octahedron. It is suggested that students first construct an octahedron as this will aid in space visualization. Six further extensions are left for the reader to try. (LS)
Descriptors: Geometric Concepts, Geometry, Instruction, Mathematical Formulas
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Daniels, David S. – Mathematics Teacher, 1989
Discusses the use of scaling test scores for an algebra class. Provides example data, several equations used in scaling, and graphs. (YP)
Descriptors: Algebra, Equated Scores, Equations (Mathematics), Mathematical Concepts
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Kennedy, Paul A.; And Others – Mathematics and Computer Education, 1991
Presented is a method for factoring quadratic equations that helps the teacher demonstrate how to eliminate guessing through establishment of the connection between multiplication and factoring. Included are examples that allow the student to understand the link between the algebraic and the pictorial representations of quadratic equations. (JJK)
Descriptors: Algebra, Equations (Mathematics), Mathematical Formulas, Mathematical Models
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Swetz, Frank – Mathematics Teacher, 1989
Discusses the use of mathematical modeling. Describes types, examples, and importance of mathematical models. (YP)
Descriptors: Mathematical Concepts, Mathematical Formulas, Mathematical Models, Mathematics Curriculum
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De Villiers, Michael D. – Mathematics in School, 1988
Describes the use of step-functions in modelling instruction. Classifies modelling into three categories: direct, analogical, and creative application. Provides and discusses modelling postal rates and other problems as examples. (YP)
Descriptors: Algebra, Functions (Mathematics), Graphs, Mathematical Applications
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Hirsch, Christian R., Ed.; And Others – Mathematics Teacher, 1987
This section provides mathematical activities in reproducible formats appropriate for students in grades 8-10. The activity is designed to provide an experience in model building while developing the concept of slope. (PK)
Descriptors: Class Activities, Graphs, Instructional Materials, Mathematical Applications
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Scott, Paul – Australian Mathematics Teacher, 1988
Describes the definition and characteristics of a regular polyhedron, tessellation, and pseudopolyhedra with diagrams. Discusses the nature of simplex, hypercube, and cross-polytope in the fourth dimension and beyond. (YP)
Descriptors: College Mathematics, Geometric Concepts, Geometric Constructions, Geometry
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