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Building Word-Problem Solving and Working Memory Capacity: A Randomized Controlled Trial Comparing Three Intervention Approaches
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Lynn S. Fuchs; Douglas Fuchs; Sonya K. Sterba; Marcia A. Barnes; Pamela M. Seethaler; Paul Changas – Journal of Educational Psychology, 2022
This study's purpose was to investigate effects of 3 intervention approaches for building working memory (WM) and improving word-problem solving (WPS). Children with mathematics difficulties (n = 240; 7.51 years [SD = 0.33]) were randomized to 4 conditions: a control group, general WM training with contiguous math practice, WPS intervention…
Descriptors: Problem Solving, Short Term Memory, Intervention, Mathematics Instruction
Building Word-Problem Solving and Working Memory Capacity: A Randomized Controlled Trial Comparing Three Intervention Approaches
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Lynn S. Fuchs; Douglas Fuchs; Sonya K. Sterba; Marcia A. Barnes; Pamela M. Seethaler; Paul Changas – Grantee Submission, 2022
This study's purpose was to investigate effects of 3 intervention approaches for building working memory (WM) and improving word-problem solving (WPS). Children with mathematics difficulties (n = 240; 7.51 years [SD = 0.33]) were randomized to 4 conditions: a control group, general WM training with contiguous math practice, WPS intervention…
Descriptors: Problem Solving, Short Term Memory, Intervention, Mathematics Instruction
Teachers See What Ability Scores Cannot: Predicting Student Performance with Challenging Mathematics
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Foreman, Jennifer L.; Gubbins, E. Jean – Journal of Advanced Academics, 2015
Teacher nominations of students are commonly used in gifted and talented identification systems to supplement psychometric measures of reasoning ability. In this study, second grade teachers were requested to nominate approximately one fourth of their students as having high learning potential in the year prior to the students' participation in a…
Descriptors: Academically Gifted, Talent Identification, Psychometrics, Elementary School Teachers
WWC Review of the Report "Benefits of Practicing 4 = 2 + 2: Nontraditional Problem Formats Facilitate Children's Understanding of Mathematical Equivalence." What Works Clearinghouse Single Study Review
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What Works Clearinghouse, 2014
The 2011 study, "Benefits of Practicing 4 = 2 + 2: Nontraditional Problem Formats Facilitate Children's Understanding of Mathematical Equivalence," examined the effects of addition practice using nontraditional problem formats on students' understanding of mathematical equivalence. In nontraditional problem formats, operations appear on…
Descriptors: Mathematics Instruction, Elementary School Students, Addition, Teaching Methods