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Edelen, Daniel; Bush, Sarah B.; Simpson, Heather; Cook, Kristin L.; Abassian, Aline – School Science and Mathematics, 2020
The mathematics education community has routinely called for mathematics tasks to be connected to the real world. However, accomplishing this in ways that are relevant to students' lived experiences can be challenging. Meanwhile, mathematical modeling has gained traction as a way for students to learn mathematics through real-world connections. In…
Descriptors: Empathy, Mathematical Models, Mathematics Instruction, Relevance (Education)
Varghese, Thomas – School Science and Mathematics, 2011
The National Council of Teachers of Mathematics calls for an increased emphasis on proof and reasoning in school mathematics curricula. Given such an emphasis, mathematics teachers must be prepared to structure curricular experiences so that students develop an appreciation for both the value of proof and for those strategies that will assist them…
Descriptors: Mathematical Logic, Skill Development, Mathematical Applications, Mathematical Models
Peer reviewedAdner, Haya – School Science and Mathematics, 1990
Investigated the effect of the choice of a model's medium (algebraic expression or computer program) on the performance of students. Student programers did not transfer the qualities of a computer program approach to their algebraic models. Provides items for five tests. (YP)
Descriptors: Algebra, College Mathematics, Computer Software, Higher Education
Peer reviewedByrkit, Donald R. – School Science and Mathematics, 1972
Descriptors: Algebra, Instruction, Mathematical Models, Mathematics Education
Peer reviewedByrkit, Donald R.; Moore, F. Nicholson – School Science and Mathematics, 1977
This article examines the Pythagorean Theorem from a geometric point of view by suggesting some natural extensions of the theorem. The use of a more general theorem to prove a difficult one is suggested, where possible. The article includes figures and proofs. (Author/MA)
Descriptors: Geometric Concepts, Geometry, Instructional Materials, Learning Activities
Peer reviewedChartrand, Gary; Wall, Curtiss E. – School Science and Mathematics, 1980
Graph theory is presented as a tool to instruct high school mathematics students. A variety of real world problems can be modeled which help students recognize the importance and difficulty of applying mathematics. (MP)
Descriptors: Graphs, Mathematical Applications, Mathematical Models, Mathematics Education
Peer reviewedBraun, Ludwig; Beck, Betty M. – School Science and Mathematics, 1978
Described is the development of a simulation, or model of an existing congested pedestrian crossing situation by elementary school students in order to conduct trials of their solutions. (MN)
Descriptors: Elementary Education, Elementary School Mathematics, Illustrations, Instruction
Peer reviewedRobertson, Douglas Frederick – School Science and Mathematics, 1992
Describes how college students enrolled in a course in elementary algebra apply graphing and algebra to data collected from a seismic profile to uncover the structure of a subterranean rock formation. Includes steps guiding the activity. (MDH)
Descriptors: Algebra, Enrichment Activities, Geology, Geophysics
Peer reviewedTracy, Dyanne M., Ed. – School Science and Mathematics, 1994
Presents an introductory lesson on remote sensing and image processing to be used in cooperative groups. Students are asked to solve a problem by gathering information, making inferences, transforming data into other forms, and making and testing hypotheses. Includes four expansions of the lesson and a reproducible student worksheet. (MKR)
Descriptors: Cooperative Learning, Data Interpretation, Experiential Learning, Integrated Activities

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