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Peer reviewedWaller, Robert H. W. – Instructional Science, 1979
Adapts a metaphor to draw attention to four aspects of the relationship between originator and user, and the communication medium: the problem of encoding information in graphic form, diagrams as tools for enquiry and thought, illustrations as aids to learning, and illustrations as aids to problem solving. (Author)
Descriptors: Audiovisual Aids, Diagrams, Graphic Arts, Graphs
Peer reviewedQuinn, Anne Larson; Larson, Karen R. – Mathematics Teacher, 1996
Presents an interesting problem intended to introduce students to an application of algebra and to help them make the transition from arithmetic to algebra. Uses different problem representations including making successive approximations, interpreting graphs, and solving equations. Discusses pedagogical issues involved. Contains 11 references.…
Descriptors: Algebra, Graphs, Learning Strategies, Mathematical Concepts
Vinner, Shlomo – Focus on Learning Problems in Mathematics, 1989
Investigates the extent to which visual considerations in calculus can be taught and be a natural part of college students' mathematical thinking. Recommends that the legitimacy of the visual approach in proofs and problem solving should be emphasized and that the visual interpretations of algebraic notions should be taught. (YP)
Descriptors: Calculus, College Mathematics, Graphs, Mathematical Concepts
Peer reviewedFeulner, John – Physics Teacher, 1991
Described is a situation where students are allowed to enlist the aid of a computer graphing program to produce graphs for their lab reports. (KR)
Descriptors: Computer Assisted Instruction, Graphs, Physics, Problem Solving
Lynch, Mark A. M. – International Journal of Mathematical Education in Science and Technology, 2002
In this paper, two classes of graphs of arbitrary order are described which contain unique Hamiltonian cycles. All the graphs have mean vertex degree greater than one quarter the order of the graph. The Hamiltonian cycles are detailed, their uniqueness proved and simple rules for the construction of the adjacency matrix of the graphs are given.…
Descriptors: Graphs, Problem Solving, College Mathematics, Undergraduate Study
Nathan, Mitchell J.; Kim, Sunae – Mathematical Thinking and Learning: An International Journal, 2007
Cross-sectional and longitudinal data from students as they advance through the middle school years (grades 6-8) reveal insights into the development of students' pattern generalization abilities. As expected, students show a preference for lower-level tasks such as "reading the data," over more distant predictions and generation of abstractions.…
Descriptors: Curriculum Design, Middle Schools, Graphs, Grade 6
LaLomia, Mary J.; And Others – 1988
This study examined problem solving as a function of display type (table/graph) and numeric function (linear/nonlinear) in four problem solving domains. Twenty-two stimulus problems were developed, and line graph and table displays were constructed for each problem. Half of the displays contained linear numeric functions and the other half…
Descriptors: Analysis of Variance, Data Interpretation, Graphs, Intermode Differences
Peer reviewedHess, Lindsay L.; Hess, Adrien L. – School Science and Mathematics, 1978
Graphical solutions are illustrated for several algebra problems including finding roots of a quadratic equation, solving mixture and motion word problems, factoring the difference of two squares, and constructing the square root of a positive number. (MN)
Descriptors: Algebra, Analytic Geometry, Diagrams, Geometric Concepts
Peer reviewedDana, Marcia E.; Lindquist, Mary Montgomery – Arithmetic Teacher, 1978
A restaurant menu is used to apply mathematics to real situations. A variety of mathematical problems, as well as applications to other content areas, is suggested. (JT)
Descriptors: Basic Skills, Computation, Elementary Education, Elementary School Mathematics
Peer reviewedLandauer, Edwin G. – Mathematics Teacher, 1984
Curiosities offer an interesting alternative to traditional methods of attacking problems. An illustrative situation is given, with graphical, computer, and analytical methods used to solve the problem. (MNS)
Descriptors: Algebra, Computer Software, Graphs, Mathematics Instruction
Peer reviewedMathematics Teacher, 1986
Presents ideas related to: (1) graphs (considering patterns, periodic functions, and problem-solving); (2) curing common errors (such as an incorrect way of canceling); (3) the median of a trapezoid; and (4) using a telephone directory to teach probability, graphing, random-number tables, reading tables, calculating percentages, and other topics.…
Descriptors: Graphs, Learning Activities, Mathematics Education, Mathematics Instruction
Peer reviewedPapy, Frederique – Arithmetic Teacher, 1974
Descriptors: Discussion (Teaching Technique), Elementary School Mathematics, Graphs, Instruction
Peer reviewedArcidiacono, Michael J. – Mathematics Teacher, 1983
The approach discussed intuitively illustrates how a problem can be analyzed by breaking it down into parts. The method makes extensive use of graphs of absolute value functions and is broken down into three stages. Each stage is covered in some detail. (MP)
Descriptors: College Mathematics, Graphs, Higher Education, Mathematics Instruction
Peer reviewedEssary, Alice W. – Two-Year College Mathematics Journal, 1982
A technique for teaching the graphing of polar coordinate equations is presented. This approach involves the use of an auxiliary graph in rectangular coordinates and is thought to aid students in understanding of problem-solving situations such as in dealing with points of intersection and determination of limits of integration. (MP)
Descriptors: College Mathematics, Geometric Concepts, Graphs, Higher Education
Peer reviewedKennedy, Jane B. – Mathematics Teacher, 1981
The use of a computer to help honors second-year algebra students graph quadratic and higher-order polynomials is discussed. Sample computer programs are included. (MP)
Descriptors: Algebra, Computer Programs, Computers, Educational Technology

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