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Phillips, William A. – Journal of Economic Education, 1994
Contends that, despite ongoing criticism, Allen's arc elasticity formula remains entrenched in the microeconomics principles curriculum. Reviews the evolution and continuing scrutiny of the formula. Argues that the use of the geometric mean offers pedagogical advantages over the traditional arithmetic mean approach. (CFR)
Descriptors: Classroom Techniques, Cost Indexes, Curriculum Design, Economic Factors
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Davis, Joe C. – Journal of Economic Education, 1994
Maintains that teachers and textbook graphics follow the same basic pattern in illustrating changes in demand curves when product prices increase. Asserts that the use of computer graphics will enable teachers to be more precise in their graphic presentation of price elasticity. (CFR)
Descriptors: Computer Graphics, Computer Uses in Education, Economic Factors, Economics
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Crouse, Richard J.; Aubrey, Alison – Mathematics Teacher, 1991
Presented is a concrete, realistic way of representing concepts of coordinate geometry. Students represent the coordinates in a living version of a five-by-five square geoboard. Procedures and examples for using this activity are included. (KR)
Descriptors: Geometry, Graphs, Learning Activities, Mathematical Concepts
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Scarnati, James T.; Platt, Robert B. – PTA Today, 1991
The article discusses strategies for parents to help their children improve math skills. It examines graphing skills and looks at three types of graphs (line graph, bar graph, and pie chart). Various simple activities illustrate what all scientists and mathematicians do when conducting experiments or developing mathematical models. (SM)
Descriptors: Academic Achievement, Elementary Education, Elementary School Mathematics, Graphs
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Nolan, William F. – Advances in Physiology Education, 1990
An approach to teaching electrochemical driving force that helps students comprehend the forces that govern ion flux across biological membranes and sets the stage for more elaborate analysis of biochemical signals is presented. Background information and two sample problems and answers are included. (KR)
Descriptors: Biochemistry, Chemical Reactions, College Science, Concept Formation
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Cannon, Lawrence O.; Elich, Joe – Mathematics Teacher, 1993
Entering a value into a calculator and repeatedly performing a function f(x) on the calculator can lead to the solution of the equation f(x)=x. Explores the outcomes of performing this iterative process on the calculator. Discusses how patterns of the resulting sequences converge, diverge, become cyclic, or display chaotic behavior. (MDH)
Descriptors: Algebra, Analytic Geometry, Calculators, Chaos Theory
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Mogil, H. Michael; And Others – Science and Children, 1991
The abundance of life, the highly varied geologic formations, and climatic variations found in a wide range of deserts is presented. Misconceptions held about the desert are discussed. A list of resources and activities are included. (KR)
Descriptors: Biology, Climate, Ecology, Elementary Education
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Timmons, Todd – PRIMUS, 1991
Described is an instructional method that makes use of an electronic spreadsheet for the numerical and graphical introduction of the fundamentals of Taylor polynomials. Included is a demonstration spreadsheet using the expansion polynomial to evaluate the cosine function. (JJK)
Descriptors: Calculus, College Mathematics, Computer Assisted Instruction, Educational Technology
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Yersel, Metin – Physics Teacher, 2000
Describes a simple demonstration of the flow of sand through an orifice at the bottom of a sandbox. Advocates the experiment's use with dimensional analysis for students in an introductory physics course. (WRM)
Descriptors: Graphs, High Schools, Higher Education, Instructional Materials
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Beigie, Darin – Mathematics Teaching in the Middle School, 2004
This article describes an activity in which students plot collections of ordered pairs according to prescribed set conditions. The coordinate plane sets can have rich variety, and their construction fosters critical thinking, attention to detail, and algebraic reasoning. (Contains 3 figures.)
Descriptors: Algebra, Mathematical Logic, Thinking Skills, Mathematics Instruction
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Scanlon, Regina M. – Mathematics Teaching in the Middle School, 2006
This article describes three engaging introductions for topics on a Cartesian graph and the distributive property. (Contains 3 figures.)
Descriptors: Mathematics Activities, Graphs, Mathematical Concepts, Middle School Students
Hawkins, Michael L. – 1980
This paper is concerned with helping elementary and junior high school students interpret and construct graphs. Four types of graphs are emphasized--bar, picture, line, and circle or area. The hypothesis is that students in elementary and intermediate grades are generally insufficiently prepared to use graphs effectively, although they are…
Descriptors: Data Analysis, Educational Objectives, Elementary Secondary Education, Graphs
DeSoto Parish School Board, Mansfield, LA. – 1971
The primary aim of this guide is to aid teachers in planning and preparing a senior high school mathematics course for students preparing for college work. It is divided into separate one-semester courses of seven chapters each. The first-semester course consists of a traditional approach to the introduction of trigonometry and trigonometric…
Descriptors: Algebra, Curriculum Guides, Geometric Concepts, Graphs
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Stensholt, Boonchai Kuekiatngam; Stensholt, Eivind – Mathematics Teacher, 1988
Presents several kinds of mathematical problems or activities which are suggested by a clock face. (PK)
Descriptors: Class Activities, Functions (Mathematics), Graphs, Mathematical Concepts
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Brownell, Winifred W.; Katula, Richard A. – Communication Quarterly, 1984
Describes the use of the Communication Anxiety Graph (CAG) to help students trace the pattern of their anxiety when making a speech. Also reports the results of a study using the CAG. Provides advice for student speakers based on when their anxiety peak may occur. (PD)
Descriptors: Anxiety, College Students, Communication Apprehension, Communication Research
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