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What Works Clearinghouse, 2021
This document includes instructional tips on: (1) Building on students' informal understanding of sharing and proportionality to develop initial fraction concepts; (2) Helping students recognize that fractions are numbers that expand the number system beyond whole numbers, and using number lines to teach this and other fraction concepts; (3)…
Descriptors: Mathematics Instruction, Instructional Effectiveness, Fractions, Elementary School Students
Douglas H. Clements; Julie Sarama – Routledge, Taylor & Francis Group, 2014
In this important book for pre- and in-service teachers, early math experts Douglas Clements and Julie Sarama show how "learning trajectories" help diagnose a child's level of mathematical understanding and provide guidance for teaching. By focusing on the inherent delight and curiosity behind young children's mathematical reasoning,…
Descriptors: Young Children, Early Childhood Education, Numeracy, Mathematics Education
Fazio, Lisa; Siegler, Robert – UNESCO International Bureau of Education, 2011
Students around the world have difficulties in learning about fractions. In many countries, the average student never gains a conceptual knowledge of fractions. This research guide provides suggestions for teachers and administrators looking to improve fraction instruction in their classrooms or schools. The recommendations are based on a…
Descriptors: Class Activities, Learning Activities, Teaching Methods, Numbers
Etlinger, Leonard D.; Ogletree, Earl J. – 1980
A calculation method using the 10 fingers to perform the four basic operations with whole numbers can be an introductory and supplementary approach to math instruction for handicapped children. Using the finger calculation method to learn arithmetic is supported by J. Piaget's stages of cognitive development. Studies showing the worth of this…
Descriptors: Arithmetic, Computation, Disabilities, Elementary Secondary Education

Moser, Carl J. – Lutheran Education, 1980
"Chisanbop" is a Korean word which means finger calculation method. It is based on the Korean abacus, and its emphasis is on fives. By using Chisanbop techniques, one can add, subtract, multiply, and divide large numbers. Chisanbop can be taught most effectively to large groups in the second grade. (JN)
Descriptors: Arithmetic, Computation, Elementary Education, Grade 2
Cordoni, Barbara – Academic Therapy, 1987
Some of the problems of learning disabled students which make teaching arithmetic difficult include: symbol-object relationships, reversibility of functions, perceptual deficits, multiplication tables, division tasks, word problems, and place values. Among suggestions for teachers are presenting and setting up problems according to students'…
Descriptors: Arithmetic, Division, Elementary Education, Learning Disabilities
Carpenter, Thomas P.; Levi, Linda; Farnsworth, Valerie – In Brief, 2000
"In Brief" focuses on K-12 mathematics and science research and implications for policymakers, educators, and researchers seeking to improve student learning and achievement This brief highlights the learning gains of 240 elementary students involved in a long-term study in Madison, Wisconsin and their remarkable ability to reason with arithmetic…
Descriptors: Abstract Reasoning, Algebra, Arithmetic, Educational Change
May, Lola J. – Teaching PreK-8, 1994
Describes three approaches teachers can use to help students understand multiplication and division: calculator explorations, problem solving, and discussion topics. Specific examples are provided for primary and upper grades. (MDM)
Descriptors: Arithmetic, Calculators, Discussion (Teaching Technique), Division

Gable, Robert A.; And Others – Teaching Exceptional Children, 1991
A nine-step model is presented for diagnosing and correcting computation errors in arithmetic. The model, which lends itself to curriculum-based assessment and instruction, involves such steps as identifying error patterns, interviewing the student, and selecting the appropriate corrective strategy. (JDD)
Descriptors: Arithmetic, Elementary Secondary Education, Error Correction, Error Patterns

Seddon, Thomas E. – Mathematics Teacher, 1990
Strategies for teaching general mathematics effectively are discussed. Stressed are the use of calculators for arithmetic, individualized instruction, and teaching mathematics in context. Applications to vocational education are described. (CW)
Descriptors: Arithmetic, Context Effect, Learning Strategies, Mathematical Applications
May, Lola J. – Teaching Pre K-8, 1994
Describes three approaches teachers can use to help students understand the computation of numbers: calculator explorations, problem solving, and discussion topics. Specific examples are provided for primary and upper grades. (MDM)
Descriptors: Arithmetic, Calculators, Classroom Techniques, Computation

Liedtke, Werner W. – B.C. Journal of Special Education, 1996
This article offers specific strategies to diagnose and remediate difficulties students may have in learning multiplication facts. Analyzes strategies students use to go from a known fact to an unknown fact. The point is made that, for many students, the order of interpretation of a number fact may affect accuracy. (DB)
Descriptors: Abstract Reasoning, Arithmetic, Computation, Learning Problems
Enright, Brian E.; And Others – Diagnostique, 1988
Outlined are the weaknesses of traditional, norm-referenced tests which fail to help in making instructional decisions. Presented is a step-by-step series of operations for analyzing and categorizing arithmetic errors, for selecting corrective strategies, and for applying peer-referenced standards to judge the performance of special needs…
Descriptors: Arithmetic, Diagnostic Teaching, Elementary Secondary Education, Error Patterns

Fridriksson, Thor; Stewart, David A. – American Annals of the Deaf, 1988
An examination of the status of teaching mathematics to deaf students showed that teachers ignore the hands-on exploration of objects that promotes conceptualization of basic mathematic principles. An arithmetic teaching strategy is proposed which is activity-based and is derived from Piaget's theory of intellectual development in children.…
Descriptors: Arithmetic, Child Development, Concept Formation, Deafness
Cawley, John; And Others – 1988
Arithmetic programming for students with mild mental disabilities requires a comprehensive perspective that includes attention to curriculum, instruction, and appraisal. Arithmetic computation should not dominate educational programming, but should be included in ways that are functionally relevant and meaningfully presented within a framework of…
Descriptors: Algorithms, Arithmetic, Computation, Educational Practices
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