2013
DOI: 10.1177/0731948713500146
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Improving Multiplication Strategic Development in Children With Math Difficulties

Abstract: The purpose of the present study was to examine the effectiveness of a strategic training program for improving students’ performance in solving multiplication problems. The participants were 3 third graders with math difficulties. In this teaching experiment, microgenetic analysis was used to analyze improvement in students’ strategic development and problem-solving accuracy. The instructional components included selective task assignment and OFSD (encouraging students to use Own strategy to solve problems, p… Show more

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Cited by 28 publications
(31 citation statements)
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“…The major strategy categories to solve multidigit multiplication and division problems involve (a) repeated addition or subtraction: e.g., solving the multiplication problem 12 × 29 by repeatedly adding (multiples of) 29s or solving the division problem 736 : 23 by repeatedly subtracting (multiples of) 23s, (b) partitioning strategies in which one or both of the operands are decomposed: e.g., solving 12 × 29 via 10 × 29 = 290; 2 × 29 = 58; 290 + 58 = 348, and (c) simplifying (or shortcut) strategies, most notably compensation: e.g., solving 12 × 29 via 12 × 30 − 12 × 1 = 360 − 12 = 348 (Ambrose et al 2003;Buijs 2008;Van Putten et al 2005;Zhang et al 2014).…”
Section: Adaptivity Flexibility and Shortcut Strategiesmentioning
confidence: 99%
“…The major strategy categories to solve multidigit multiplication and division problems involve (a) repeated addition or subtraction: e.g., solving the multiplication problem 12 × 29 by repeatedly adding (multiples of) 29s or solving the division problem 736 : 23 by repeatedly subtracting (multiples of) 23s, (b) partitioning strategies in which one or both of the operands are decomposed: e.g., solving 12 × 29 via 10 × 29 = 290; 2 × 29 = 58; 290 + 58 = 348, and (c) simplifying (or shortcut) strategies, most notably compensation: e.g., solving 12 × 29 via 12 × 30 − 12 × 1 = 360 − 12 = 348 (Ambrose et al 2003;Buijs 2008;Van Putten et al 2005;Zhang et al 2014).…”
Section: Adaptivity Flexibility and Shortcut Strategiesmentioning
confidence: 99%
“…Thus more recent research in this tradition (e.g. Broza & Kolikant, 2015;Elia et al, 2014;Zhang et al, 2014) has incorporated elements from practitioner research and intervention studies, such as the inclusion of unique 'prompts' when no observable change is independently occurring, after which a new "cognitive snapshot" may be taken.…”
Section: Low-attaining Students' Thinking In 3d Array Tasks 12mentioning
confidence: 99%
“…Although the available studies show that at the group level there are differences in children's strategy use that can be related to differences in the instruction they received, at the level of an individual child there are a lot of variety and manifestations of strategy preference and use that do not coincide with the nature of the instruction received. Given this complex relation between strategy instruction and strategy development, we plead for instruction that (a) acknowledges that children develop their own strategies and stimulates children to use them, (b) diagnoses strategic development by ongoing assessment and progress monitoring, (c) assigns tasks based on children's current strategy level, (d) stimulates children to (self-)explain their strategies, and (e) provides explicit strategy instruction for struggling children (Zhang et al, 2014). Evidently, more research has to be done to optimize strategy instruction in the domain of multi-digit arithmetic for children with mathematical difficulties.…”
Section: Discussionmentioning
confidence: 99%
“…To the best of our knowledge, there is hardly any research addressing multi-digit multiplication and division strategies in children with mathematical difficulties. Only Zhang, Xin, Harris, and Ding (2014) investigated the effectiveness of strategy training interventions for children struggling with multiplication in a small-scale study with three 8-9-year-old children. Their results imply that children may experience difficulties in multiplication because their strategy development lags behind and that targeting (strategy) instruction to the individual child's current level of strategy knowledge may be beneficial.…”
Section: Obstacles In Developmentmentioning
confidence: 99%