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Dishon, Dee; And Others – Cooperative Learning, 1989
This section includes (1) "Time Saver Options" (Dishon and P. W. O'Leary), which outlines ways to teach cooperative skills; (2) "Getting Started--Tips from Teachers," a collection of ideas for all levels; and (3) "Cooperative Mathematics Lesson Plans" for developing problem-solving skills, fractions, word problems, and number concepts. (JD)
Descriptors: Class Activities, Cooperative Learning, Elementary Secondary Education, Experiential Learning
Peer reviewedPagni, David – School Science and Mathematics, 1988
Presents 12 problems for students to investigate the relationships involving properties of numbers by using BASIC language. (YP)
Descriptors: Computer Assisted Instruction, Mathematics, Mathematics Materials, Mathematics Tests
Peer reviewedPrice, Gary Glen – Young Children, 1989
Reviews research that has led to new ways of understanding mathematical development in young children. Covers research on information processing theory and cognitive science. (BB)
Descriptors: Cognitive Processes, Computation, Early Childhood Education, Information Processing
Peer reviewedKouba, Vicky L. – Journal for Research in Mathematics Education, 1989
Classifies children's solution strategies by degree of abstraction and by use of physical objects. Children in grades one, two, and three were given two multiplication and four division word problems that differed in semantic structure. (Author/YP)
Descriptors: Division, Elementary School Mathematics, Mathematical Concepts, Mathematics Achievement
Peer reviewedSaljo, Roger; Wyndhamn, Jan – For the Learning of Mathematics, 1988
Investigates to what extent contextual changes in the meaning of the concept of "week" causes problems for children in the fifth and sixth grades. Reports that poor performing children have difficulties in finding the proper semantic referent. (YP)
Descriptors: Elementary Education, Elementary School Mathematics, Foreign Countries, Mathematics
Peer reviewedGliner, Gail S. – School Science and Mathematics, 1989
Examines the students' understanding of mathematical structure and the relationship between problem solving and the identification of the structure in 13 word problems. Multidimensional scaling and hierarchical cluster analysis were used to assess how subjects organized word problems in their minds. (YP)
Descriptors: Classification, Cluster Analysis, College Mathematics, Mathematical Applications
Peer reviewedThomas, David A. – Journal of Reading, 1988
Encourages classroom teachers to improve their students' reading and reasoning skills by helping them to interpret math problems correctly. (RAE)
Descriptors: Cognitive Processes, Logical Thinking, Mathematics Instruction, Mathematics Skills
Peer reviewedRichardson, Maurine V.; Monroe, Eula Ewing – School Science and Mathematics, 1989
Provides guidelines for developing and implementing lessons using selections from children's literature as meaningful and appropriate contexts for solving word problems. Selection procedures, materials for constructing the characters, and two sample problems are provided. Lists 15 references. (YP)
Descriptors: Elementary Education, Elementary School Mathematics, Mathematical Applications, Mathematics Education
Peer reviewedPhilipp, Randolph A. – Mathematics Teacher, 1989
A problem-solving approach is developed for secondary or college students to estimate the number of piano tuners in a large city. The answer and method are analyzed for appropriateness. Four similar problems are suggested. (DC)
Descriptors: College Mathematics, Discovery Processes, Estimation (Mathematics), Logical Thinking
Peer reviewedFolkson, Susan – Teaching Children Mathematics, 1995
Presents a scenario using an animal word problem and illustrates how kindergarten classrooms can become rich environments to develop students' mathematical power. Presents student solutions. (MKR)
Descriptors: Animals, Elementary School Mathematics, Kindergarten, Learning Activities
Peer reviewedFong, Ho-Kheong – Hiroshima Journal of Mathematics Education, 1995
Illustrates the schematic approach to analyzing children's (n=499) errors in solving mathematical problems using children's written solutions. Identifies five levels of errors: no solution, using irrelevant procedure, incomplete schema with no errors, incomplete schema with errors, and complete schema with errors. (24 references) (Author/MKR)
Descriptors: Elementary Education, Elementary School Students, Error Patterns, Foreign Countries
Peer reviewedBeattie, John R.; Enright, Brian E. – Teaching Exceptional Children, 1993
This article discusses the fourth step in a process for solving mathematics problems--verifying the plan of action for solving the problem and developing the plan of action into an equation. The lesson plan included reviews the first three steps in the problem-solving process and provides directed instruction guidelines. (JDD)
Descriptors: Classroom Techniques, Elementary Secondary Education, Learning Strategies, Lesson Plans
Peer reviewedNibbelink, William H.; And Others – School Science and Mathematics, 1993
Presents results of a study to determine the effect of type-size on the mathematical problem-solving achievement of first, second, and third graders (n=259). Analysis of variance indicated that no significant differences in achievement existed. Concludes that textbooks can utilize smaller type sizes on word problems. (MDH)
Descriptors: Grade 1, Grade 2, Grade 3, Mathematics Achievement
Enright, Brian E.; Beattie, Susan A. – Diagnostique, 1992
A five-step hierarchy for problem solving in mathematical word problems, called SOLVE, involves Study the problem, Organize data, Line up a plan, Verify plan, and Evaluate the match. Implementing the SOLVE strategies enables teachers to assess and teach skills needed by students with mild disabilities and improves students' success rates.…
Descriptors: Critical Thinking, Elementary Secondary Education, Evaluation Methods, Learning Strategies
Peer reviewedLitwiller, Bonnie H.; Duncan, David R. – School Science and Mathematics, 1991
Presented is a calculation for the probability of a athletic event. Assumptions, computations, and questions to be considered in the solution of this problem are discussed. (CW)
Descriptors: College Mathematics, Computation, Golf, Higher Education


