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Mathematics Disabilities Prepared by: Cicilia Evi GradDiplSc., M. Psi.

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Presentation on theme: "Mathematics Disabilities Prepared by: Cicilia Evi GradDiplSc., M. Psi."— Presentation transcript:

1 Mathematics Disabilities Prepared by: Cicilia Evi GradDiplSc., M. Psi

2 Development of Math Knowledge Informal knowledge  arithmetic operational and math concepts before school age – Some are innate, but also influenced by environments Number sense  fluidity and flexibility with numbers, understanding of what numbers mean, ability to perform mental math and make comparisons  before Kindergarten

3 Development … (2) Formal knowledge  during school years  due to aging and instructions  including system of symbols, concepts, procedures that form the content of math instruction Children progress from primitive strategies to using more sophisticated and efficient strategies to solve problems  Unfortunately … instructions in schools does not match this progress

4 Development … (3) Sophisticated strategies – Manipulatives  using objects to understand math concepts – Place value  where children can learn that numbers can be multiples of 10, decimals – Read p. 456

5 Problems … Dyscalculia  severe or complete inability to calculate 6-7% school-age children show persistent, grade-to-grade, difficulties in learning some aspects of arithmetic or related area (Geary, 1999) More than half to students with LD have individual program goals in math

6 Problems in Cog Dev To develop math literacy  students must have an understanding of math facts, rules and knowledge and relationship Typically approach word problems in a mechanical fashion  looking for key words and not understand the problem Students need a sufficient and efficient knowledge base to draw info  to solve problems

7 Problems in Arithmetic Typical problems: – Writing numerals and math symbols correctly – Recalling the meaning of symbols and answers to basic facts – Counting – Following steps in a strategy for solving multistep problems  story problems, proper and improper fractions STAR strategy  p. 460-461

8 Assessments Achievements Tests  to make comparisons Formal Diagnostic Testing  fine-grained assessments to determine in which areas of math a student is having difficulties (P. 463) Informal Inventories  teacher asks the students to complete representative examples of different kinds of problems  developed or created by teachers (p. 466-469)

9 Assessments (2) Error Analysis  informal method by analyzing mistaken answers or errors – Incorrect facts  6 x 5 = 40 – Incorrect operation  performs addition when it should be multiplication – Incorrect execution of procedures – No pattern errors  random incorrect response – Combination of incorrect facts and incorrectly employed operations and/or algorithms (Mastropieri & Scruggs, 2002)

10 Assessments (3) Monitoring Progress – Curriculum-based Assessments  combined with consultation  higher achievements Set of shorts tests – Administered quickly and repeatedly – Need changes  to avoid students learning the answers – P. 471

11 Interventions Effective instructions – Takes place in groups – Teacher directed – Academically focused – Individualized Provide daily review, demonstrate new skills and offers extended opportunities to practice new skills under individualized teacher supervision and correction  p. 472

12 Interventions (2) Developmental Interventions  include developmental programs, which designed to foster the growth and improvement of math skills – Skills include : addition, subtraction, multiplication, and division – Basal programs  programs used for teaching beginners fundamental math concepts

13 Interventions (3) Remedial Interventions  introducing new concepts systematically, providing adequate practice and review, teaching big ideas – Includes scripts for daily lessons, workbooks to provide extensive practice opportunities Technology – Calculators – Computer-Assisted Instruction (p. 476-477)

14 Interventions (4) Effective Teaching Procedures – Modeling  p. 478 – 480 (table 14.3) – Reinforcement  when prerequisite skills are set – Strategy Training  students are given cognitive strategy to attack problems in math (table 14.4) – Self-instruction Training  p. 482


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