Effects of a Problem-Solving Strategy on the Introductory Algebra Performance of Secondary Students With Learning Disabilities
By P. Maccini, Charles A. Hughes. 2000
179 citations recorded by the source corpus.
Subfields: Developmental and Educational Psychology, Education, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/709a805da6f78151fad4812a73e56bb6a726dc37
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Developmental and Educational Psychology
- Dake Zhang
- Lisa L. Morin
- Yan Ping Xin
- Beverly Beckingham
- Helen Novak Lauscher
- Deborah L Butler
- Jugnu Agrawal
- T. Scruggs
In Education
- Dake Zhang
- Lisa L. Morin
- Deborah L Butler
- Beverly Beckingham
- Helen Novak Lauscher
- S. Miller
- Yan Ping Xin
- Jugnu Agrawal
In Statistics and Probability
- Lisa L. Morin
- Dake Zhang
- Jugnu Agrawal
- Yan Ping Xin
- S. Miller
- Jennifer Krawec
- Bradley Witzel
- Emily C. Bouck
Citations in the corpus
- Teaching Algebra to Students with Learning Difficulties: An Investigation of an Explicit Instruction Model (2003, background): “Although much research on CRA has focused on the effectiveness with arithmetic instruction (Miller & Mercer, 1993), recently more researchers have attempted to design CRA models for algebra instruction (Borensen, 1997; Maccini & Hughes, 2000).”
- Graphic Organizers Applied to Higher–Level Secondary Mathematics (2003, background): “Quite a few papers support the use of manipulatives in general, and the CSA approach in particular, for instruction in these areas of mathematics for students with and without identified disabilities (Cain-Caston, 1996; Fueyo & Bushell, 1998; Maccini & Hughes, 2000; Stellingwerf & Van Lieshout, 19”
- Evidence–Based Practices: Applications of Concrete Representational Abstract Framework across Math Concepts for Students with Mathematics Disabilities (2016, methodology): “Algebra tiles and their drawings can also be used for the concrete and representational phases (Maccini & Hughes, 2000).”
- Using Evidence–Based Practices to Build Mathematics Competence Related to Conceptual, Procedural, and Declarative Knowledge (2007, unknown): “Specifically, it has be used to teach algebra skills (Huntington, 1995; Maccini & Hughes, 2000; Maccini & Ruhl, 2000; Witzel, Mercer, & Miller, 2003), basic math facts (Mercer & Miller, 1992), coin sums (Miller, Mercer, & Dillon, 1992), fractions (Butler et al., 2003; Jordan, Miller, & Mercer,…”
- A Follow–Up of Mathematics Interventions for Secondary Students with Learning Disabilities (2007, background): “Include a graduated instructional sequence into instruction to help students advance to abstract levels of math understanding using the concrete-semiconcrete-abstract sequence (Butler et al., 2003; Cass et al., 2003; Maccini & Hughes, 2000; Maccini & Ruhl, 2000; Witzel et al., 2003).”
- Self-Determination and Access to the General Education Curriculum (2008, unknown): “…spelling, math problem solving, etc.) and appropriate behavior in the general education classroom (Deshler, Ellis, & Lenz, 1996; Johnson, Graham, & Harris, 1997; King-Sears & Bonfils, 1999; Maccini & Hughes, 2000; Sexton, Harris, & Graham, 1998; Shimabukuro, Prater, Jenkins, & Edelen-Smith, 1999).”
- Integrating Reform–Oriented Math Instruction in Special Education Settings (2007, background): “…&Miller,2003)andproblemsolving(e.g.,Butler,Becking-ham,&Lauscher,2005;Jitendra,DiPipi,&Perron-Jones, 2002;Maccini&Hughes,2000;Montague,1997;Parmar, Requests for reprints should be sent to Brian Bottge, Wisconsin Center for Education Research #570,…”
- Fraction Instruction for Students with Mathematics Disabilities: Comparing Two Teaching Sequences (2003, unknown): “Use of both manipulative devices and pictorial representations through the CRA teaching sequence has been effective with algebra (Huntington, 1995; Maccini & Hughes, 2000), basic math facts (Mercer & Miller, 1992), coin sums (Miller, Mercer, & Dillon, 1992), and multiplication (Harris, Miller, &…”
- Using the Concrete–Representational–Abstract Sequence with Integrated Strategy Instruction to Teach Subtraction with Regrouping to Students with Learning Disabilities (2012, methodology): “Some of the previous CRA studies (Harris et al., 1995; Maccini & Hughes, 2000; Maccini & Ruhl, 2000; Mercer & Miller, 1992; Miller & Kaffar, 2011; Morin & Miller, 1998) integrated strategy instruction into the CRA sequence to facilitate the transition between representational instruction and…”
- The Effects of Cognitive Strategy Instruction on Knowledge of Math Problem-Solving Processes of Middle School Students With Learning Disabilities (2013, background): “…in strategy knowledge and use and the complex nature of math problem solving, research has also investigated explicit teaching of cognitive procedures to facilitate math problem solving (Fleischner & Manheimer, 1997; Hutchinson, 1993; Maccini & Hughes, 2000; Montague, Enders, & Dietz, 2011).”
- A Follow-Up Meta-analysis for Word-Problem-Solving Interventions for Students with Mathematics Difficulties (2012, background): “Fuchs, Fuchs, Hamlett, & Appleton, 2002 ; Maccini & Hughes, 2000 ) involved students’ standard test scores as students’ demographic information but did not involve standard testing as one of the posttest measures.”
- Using CRA to Teach Algebra to Students with Math Difficulties in Inclusive Settings (2005, background): “Nevertheless, many students learning secondary-level math benefit greatly from interacting with properly designed concrete materials (Demby, 1997; Goodson-Epsy, 1995; Kraayenord & Elkins, 2004; Maccini & Hughes, 2000; Zawaiza & Gerber, 1993).”
- Promoting Strategic Learning by Eighth–Grade Students Struggling in Mathematics: A Report of Three Case Studies (2005, methodology): “That students with LD benefit from strategies instruction in mathematics has been demonstrated in many studies (e.g., Hutchinson, 1993; Maccini & Hughes, 2000; Mon-tague, 1997a, 1997b).”
- Self–Regulation and Mathematics Instruction (2007, methodology): “Maccini’s model is an instructional strategy using a graduated teaching sequence moving from the concrete to semiconcrete to abstract representations and solutions with problems involving addition, subtraction, multiplication, and division of integers (Maccini & Hughes, 2000; Maccini & Ruhl, 2000).”