2016
DOI: 10.1177/0040059916673353
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Using the CRA-I Strategy to Develop Conceptual and Procedural Knowledge of Quadratic Expressions

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Cited by 12 publications
(14 citation statements)
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“…Just as research has shown the benefits of concrete manipulatives for teaching students with LD (e.g., Agrawal & Morin, 2016; Cass et al, 2003; Flores et al, 2014; Witzel, 2005; Witzel et al, 2003), our results offer evidence demonstrating the value of virtual manipulatives for this population to learn procedural and conceptual knowledge in subject areas such as algebra following one-on-one instruction using explicit instruction. In addition, our findings extend the work of Satsangi and Bouck (2014) and Satsangi et al (2016) suggesting virtual manipulatives can produce comparable outcomes to the CRA-I sequence (Strickland, 2017) for secondary students who struggle in algebra. Students in our study successfully demonstrated the ability to solve multistep linear equations using a virtual balance while simultaneously solving problems in symbolic notation form on their assessment sheets; this approach mirrors the design principles of the CRA-I sequence used successfully for comparable populations of students with concrete manipulatives (Strickland & Maccini, 2012, 2013).…”
Section: Discussionsupporting
confidence: 77%
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“…Just as research has shown the benefits of concrete manipulatives for teaching students with LD (e.g., Agrawal & Morin, 2016; Cass et al, 2003; Flores et al, 2014; Witzel, 2005; Witzel et al, 2003), our results offer evidence demonstrating the value of virtual manipulatives for this population to learn procedural and conceptual knowledge in subject areas such as algebra following one-on-one instruction using explicit instruction. In addition, our findings extend the work of Satsangi and Bouck (2014) and Satsangi et al (2016) suggesting virtual manipulatives can produce comparable outcomes to the CRA-I sequence (Strickland, 2017) for secondary students who struggle in algebra. Students in our study successfully demonstrated the ability to solve multistep linear equations using a virtual balance while simultaneously solving problems in symbolic notation form on their assessment sheets; this approach mirrors the design principles of the CRA-I sequence used successfully for comparable populations of students with concrete manipulatives (Strickland & Maccini, 2012, 2013).…”
Section: Discussionsupporting
confidence: 77%
“…The CRA integration (CRA-I) sequence emphasizes the simultaneous presentation of algebraic concepts using concrete manipulatives, representational illustrations, and symbolic notation (Hudson & Miller, 2006). Strickland (2017) argued the immediate introduction of problems in symbolic notation when teaching a new concept may aid students in transitioning quicker from the concrete stage to solving problems in abstract notation than compared with the traditional CRA sequence. The CRA-I sequence was shown successful in teaching skills such as multiplying linear expressions and factoring quadratic expressions to students with high incidence disabilities (Strickland & Maccini, 2012, 2013).…”
Section: Strategies For Students With Ldmentioning
confidence: 99%
“…The positive findings of this study contribute to the body of research documenting the success of virtual manipulatives to teach procedural and conceptual knowledge within mathematics, and more specifically within the task of solving multistep linear equations. This study is the third known study to demonstrate the benefits of teaching algebraic content using virtual manipulatives to students with a learning disability in mathematics while simultaneously introducing problems in symbolic notation form (see Satsangi & Bouck, ; Satsangi et al., ), thus replicating the CRA‐I sequence (Strickland, ) using virtual manipulatives in place of the concrete as well as the representational phase. Students in this study successfully learned how to solve three‐step linear equations using a virtual balance on a computer screen while concurrently solving each equation as it was presented in symbolic notation form on paper.…”
Section: Discussionmentioning
confidence: 99%
“…Students use concrete manipulatives, drawing, and/or abstract notation at the same time. Use of CRA-I strategy helps students develop both procedural and conceptual knowledge leading to mathematical proficiency (Hudson & Miller, 2006;Strickland & Maccini, 2012;2013;Strickland, 2016). Like CRA, the act of completing the concrete and representational phases, together with mathematical notation, supports math fact fluency.…”
Section: Concrete Manipulativesmentioning
confidence: 99%