2014
DOI: 10.18404/ijemst.69677
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Building Mathematical Fluency for Students with Disabilities or Students At-Risk for Mathematics Failure

Abstract: It is incredibly important for students who are at-risk for mathematics failure or who have a disability which hinders mathematical performance to improve in their mathematical achievement. One way to improve mathematical achievement is through building fluency in mathematics. Fluency in mathematics is the ability to solve problems automatically and with accuracy. One method of building fluency for students who are at-risk or who have a disability includes the concrete-representational-abstract sequence of ins… Show more

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Cited by 16 publications
(13 citation statements)
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“…CRA and SI have been used simultaneously to support math instruction (Hinton, Strozier, & Flores, ). Overlapping with the explicit instruction model in components such as teacher modeling and feedback, SI differs in that it provides step‐by‐step instructions, often through the use of a mnemonic or similar cues (e.g., cue cards), in decision making and solving math problems.…”
Section: Explicit Instructionmentioning
confidence: 99%
“…CRA and SI have been used simultaneously to support math instruction (Hinton, Strozier, & Flores, ). Overlapping with the explicit instruction model in components such as teacher modeling and feedback, SI differs in that it provides step‐by‐step instructions, often through the use of a mnemonic or similar cues (e.g., cue cards), in decision making and solving math problems.…”
Section: Explicit Instructionmentioning
confidence: 99%
“…A conceptual understanding of basic addition and multiplication facts is essential before students are expected to progress to more complex mathematical topics [12], [13], [14]. Students may progress through…”
Section: Conceptual Understanding Stagesmentioning
confidence: 99%
“…A conceptual understanding of basic addition and multiplication facts is essential before students are expected to progress to more complex mathematical topics [12], [13], [14]. Students may progress through three stages in learning the meaning of addition and multiplication: concrete, semi-concrete, and abstract stages [15], [16], [17], [18], [19].…”
Section: Conceptual Understanding Stagesmentioning
confidence: 99%