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What Works Clearinghouse Rating
Peer reviewedRyden, Robert – Mathematics Teacher, 1999
Presents activities that combine astronomy problems with algebra, geometry, trigonometry, data analysis, and physics. Provides experiences for students in making distance measurements themselves by using the method of parallax. (ASK)
Descriptors: Algebra, Astronomy, Geometry, Mathematical Applications
Gine, Roser; Kruse, Diane – Horace, 2007
The authors have attempted to implement "less is more" in a variety of educational contexts. The schools they have been part of include a pilot school in Boston, New Mission High School(New Mission), a charter school in Fitchburg, North Central Charter Essential School (NCCES), and a charter school in Devens, Francis W. Parker Charter…
Descriptors: Mathematics Curriculum, Charter Schools, Course Content, Mathematics Instruction
Olds, Edwin G., Comp; And Others – 1942
This yearbook is a reference source of direct applications of mathematics for use in grades 7-12. Topics are listed alphabetically in each of four sections: arithmetic, algebra, geometry, and trigonometry. An explanation is given as to the plan of the book, making the location of desired material easier, and an index is included. In many cases the…
Descriptors: Algebra, Elementary School Mathematics, Geometry, Mathematical Applications
Peer reviewedChangming, Li – Mathematics Teacher, 1988
Considers a trigonometric solution to a standard calculus minimization problem. Presents a geometric solution which can be used to solve other trigonometric or algebraic problems. (PK)
Descriptors: Calculus, Geometry, Mathematical Applications, Mathematics Curriculum
Stern, David P. – 1999
This document features an activity for estimating the distance from the earth to the moon during a solar eclipse based on calculations performed by the ancient Greek astronomer Hipparchus. Historical, mathematical, and scientific details about the calculation are provided. Internet resources for teachers to obtain more information on the subject…
Descriptors: Astronomy, Geometry, Higher Education, Integrated Activities
Peer reviewedYeshurun, Shraga; Kay, David C. – Mathematics Teacher, 1983
Three ideas are explored: (1) an improvement of the SSA congruence theorem for trigonometry; (2) a discussion of the failure of SSA in spherical geometry; and (3) an extension of SSA to spherical geometry and hyperbolic geometry. (MNS)
Descriptors: Congruence (Mathematics), Geometric Concepts, Geometry, Investigations
Peer reviewedVonder Embse, Charles; Engebretsen, Arne – Mathematics Teacher, 1996
The concept of trigonometric ratios in a right triangle can be clearly presented through the use of interactive-geometry software. Investigation in this manner allows students to see the crucial features of the concepts before they are formalized and to gain ownership of these ideas through discovery. Many examples of the mathematical…
Descriptors: Computer Software, Geometric Concepts, Geometric Constructions, Geometry
Peer reviewedArnold, Stephen; Taylor, James – Australian Mathematics Teacher, 1996
Discusses the Texas Instruments calculator the TI-92 and how it can be an effective tool in the mathematics classroom. Provides examples of combining the algebra capabilities of the calculator and Cabri-Geometry II with graphing, tables of values, statistics, programming, and a simple text editor to enhance mathematics instruction. (DDR)
Descriptors: Algebra, Calculators, Computer Software, Computer Uses in Education
Peer reviewedPedrotti, Leon S.; Chamberlain, John D. – Mathematics Teacher, 1995
The Center for Occupational Research and Development (CORD) developed an applied mathematics course that integrates algebra, geometry, trigonometry, and other strands; centers around hands-on laboratory experiences; and uses real-world problems found in the world of work. (MKR)
Descriptors: Algebra, Demonstration Programs, Geometry, Laboratory Experiments
Peer reviewedAustin, Joe Dan – AMATYC Review, 1992
Argues that the derivation of the area of a circle using integral calculus is invalid. Describes the derivation of the area of a circle when the formula is not known by inscribing and circumscribing the circle with regular polygons whose areas converge to the same number. (MDH)
Descriptors: Area, Calculus, Geometry, Mathematical Formulas
New York State Education Dept., Albany. Bureau of Curriculum Development. – 1990
This publication is designed to aid schools in planning a course of study for students in Course III Mathematics in New York State schools. This guide continues the developmental program begun in Course I. It is intended to serve as the Regents syllabus for the third year of the academic sequence for a New York State Regents diploma. This document…
Descriptors: Algebra, Educational Objectives, Geometry, High Schools
Alaska State Dept. of Education, Juneau. Office of Curriculum Services. – 1986
This is the second edition of a curriculum guide for secondary school mathematics. It is one of a series intended to serve as a model for Alaskan school districts as they develop and review their curriculum documents. Listed are topics and concepts, learning outcomes and objectives, and sample learning activities. The learning activities are…
Descriptors: Algebra, Calculus, Educational Objectives, Geometry
Exner, Robert; And Others – 1974
One of 12 books developed for use with the core material (Book O) of the Elements of Mathematics Program, this text covers material well beyond the scope of the usual secondary mathematics sequences. These materials are designed for highly motivated students with strong verbal abilities; mathematical theories and ideas are developed through…
Descriptors: College Mathematics, Curriculum, Experimental Curriculum, Geometry
Peer reviewedPulskamp, Richard J. – College Mathematics Journal, 1988
Discusses whether a map can be constructed using only the distances between 15 selected cities. Concepts used in the discussion come from geometry, matrix theory and trigonometry. (PK)
Descriptors: Cartography, College Mathematics, Geometric Concepts, Geometry
Peer reviewedBarbeau, Edward J. – Mathematics Teacher, 1988
Argues for teaching different approaches to solving problems. Using a geometric example, alternative solutions are given which use synthetic geometry, transformation geometry, analytic geometry, complex numbers, trigonometry or vectors. (PK)
Descriptors: Geometric Concepts, Geometry, Mathematics Curriculum, Mathematics Education

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