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Felmer, Patricio, Ed.; Liljedahl, Peter, Ed.; Koichu, Boris, Ed. – Research in Mathematics Education, 2019
Recent research in problem solving has shifted its focus to actual classroom implementation and what is really going on during problem solving when it is used regularly in classroom. This book seeks to stay on top of that trend by approaching diverse aspects of current problem solving research, covering three broad themes. Firstly, it explores the…
Descriptors: Mathematics Instruction, Problem Solving, Faculty Development, Mathematics Teachers
Jarrett, Joscelyn A. – AMATYC Review, 2008
This article suggests the introduction of the concepts of areas bounded by plane curves and the volumes of solids of revolution in Pre-calculus. It builds on the basic knowledge that students bring to a pre-calculus class, derives a few more formulas, and gives examples of some problems on plane areas and the volumes of solids of revolution that…
Descriptors: Calculus, Mathematics Instruction, Mathematical Concepts, Prior Learning
Donovan, John E., II – AMATYC Review, 2008
To achieve the vision of mathematics set forth in "Crossroads" ("AMATYC," 1995), students must experience mathematics as a sensemaking endeavor that informs their world. Embedding the study of mathematics into the real world is a challenge, particularly because it was not the way that many of us learned mathematics in the first place. This article…
Descriptors: Mathematics Education, Calculus, Relevance (Education), Teaching Methods
Teets, Donald – AMATYC Review, 2008
This article shows how to use six parameters describing the International Space Station's orbit to predict when and in what part of the sky observers can look for the station as it passes over their location. The method requires only a good background in trigonometry and some familiarity with elementary vector and matrix operations. An included…
Descriptors: Space Exploration, Familiarity, Spreadsheets, College Mathematics
Breslich, Ernst R. – University of Chicago Press (UCP), 1919
This textbook is designed primarily to follow the third book of the author's series of textbooks of secondary mathematics. Therefore, it presupposes the essentials of high-school algebra, plane and solid geometry, and trigonometry. It aims to combine the work which is commonly covered in separate courses in college algebra and in analytical…
Descriptors: Two Year Colleges, College Mathematics, Textbooks, Educational History