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Inclusionary MathematicsChapter 15“The Inclusive Classroom”Margo A. Mastropieri &Thomas E. Scruggs4th Edition Abigail Kaylor*Adele Mestas*Lorie Rainey*Catherine Russell*Linda Weatherford
Mathematics Today National Council of Teachers of Mathematics (NCTM) established Principles and Standards for School Mathematics with 6 overarching principles: ,[object Object]
Curriculum
Teaching
Learning
Assessment
Technology,[object Object]
Increased Time
Oral rather than written
Peer Mentoring
Cross-age Tutoring
Memory and general strategy use
Literacy and Communication
Specific processes and strategies associated with math problems
Low motivation and affect,[object Object]
Teaching Beginning Math Early Number Concepts: More, less, any, none, none left, together, how many, each. Counting Strategies: Acoustic counting, Point Counting, Resultative counting(order irrelevant), Counting on(starting from specified number), Skip counting, Subitizing (counting w/o actually counting) 1 to 1 Correspondence: Different sets of objects can be matched according to quantity Introduce Geometry: various shapes in various sizes to examine and explore
Teaching Addition and subtraction Use Manipulatives: beads, buttons, dried beans, base-10 blocks Use Number Lines: transitioning from counting to number operations, addition, subtraction, negative numbers Strategies for Number Writing: models, stencils, copying dashed numbers, additional practice Use Questions to Understand Symbols: What does the +,=,*, / mean?

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Inclusionary mathematics pp

  • 1. Inclusionary MathematicsChapter 15“The Inclusive Classroom”Margo A. Mastropieri &Thomas E. Scruggs4th Edition Abigail Kaylor*Adele Mestas*Lorie Rainey*Catherine Russell*Linda Weatherford
  • 2.
  • 7.
  • 12. Memory and general strategy use
  • 14. Specific processes and strategies associated with math problems
  • 15.
  • 16. Teaching Beginning Math Early Number Concepts: More, less, any, none, none left, together, how many, each. Counting Strategies: Acoustic counting, Point Counting, Resultative counting(order irrelevant), Counting on(starting from specified number), Skip counting, Subitizing (counting w/o actually counting) 1 to 1 Correspondence: Different sets of objects can be matched according to quantity Introduce Geometry: various shapes in various sizes to examine and explore
  • 17. Teaching Addition and subtraction Use Manipulatives: beads, buttons, dried beans, base-10 blocks Use Number Lines: transitioning from counting to number operations, addition, subtraction, negative numbers Strategies for Number Writing: models, stencils, copying dashed numbers, additional practice Use Questions to Understand Symbols: What does the +,=,*, / mean?
  • 18. Use Touch Math for addition: materials that have numbers with corresponding amount of dots on them to provide visual representation. Practice and Specific Strategies: songs, peer quizzing, flashcards, rhymes, review Strategies for Place-value and Regrouping: use base blocks to make constructs to represent larger numbers as groups of smaller numbers Early Problem Solving: use of manipulatives alongside fun math word problems, math games with counting Response to Intervention: Tier 2 support through small group tutoring using concrete, pictorial, graphic materials, practice software.
  • 19. Teaching Multiplication & Division Manipulatives to Model Concepts: Create a set of 3 blocks, and ask the student to make three more sets of 3. Then explain that they have a set of 3, four times. Division can be done by pulling from a total into smaller groups. “Count-Bys”: learning to count by 2’s and 5’s helps strengthen multiplication concepts. Specific Strategies: Use drill and practice to establish verbal math facts such as times table. Identify key facts. Teach multiplication techniques using hands, teach through mnemonics.
  • 20. Use Calculators: sometimes calculators can eliminate the need for memorization of facts, or to scaffold the practice of multiplication and checking work. Reinforce Arithmetic Vocab: Learn and apply math terms and practice using them. Specific Strategies for Algorithms: Students must learn the order of operations (Please Excuse My Dear Aunt Sally) and how to track steps and follow-through on processes. Teach modified long division) Inform Students Through Error Analysis: Determine with the students the types of errors they make. Use them to guide further practice
  • 21. Teaching Problem Solving Word Meanings: Explicitly teach how to read word problems and identify the symbols within the language. In-depth analysis of what word concepts mean. Practice creating math sentences. Cognitive Strategies: Promote 7 step strategy: Read the problem Think About/Paraphrase the problem Decide the operation Write the math sentence Do the math problem Label the answer Check every step
  • 22. Teaching Money & Time Coin Recognition and Money Counting: Use appropriate materials and examples, teach value of coins after names are learned. Use relevant problems. Appropriate Methods and Materials for Time: use clock manipulatives with movable hands, use peer-models, possibly use digital clocks to scaffold concept of time.
  • 23. Teaching Fractions & Decimals Materials and Models for Fractions: relate concept to students’ lives (i.e. sharing, pizza, cutting in half) and use models that can be generalized into community. Materials and Models for Decimals: Graph paper to help alignment, Decimal squares allow for parts of a whole to be shaded in to represent decimals of 100 or 1000.
  • 24. Teaching Area & Volume Visual and 3-D representations: movable transparency overlays, blocks, magnets all will help students develop this concept. Teach Big Ideas: Establish the root of all volume formulas and what they represent. This way students can still solve a problem based on concept instead of formula recall.
  • 25. Teaching Algebra Manipulatives to Teach Negative Numbers: different colored blocks can be assigned to mean positive or negative and model the problem Early Algebra Concepts: early algebra concpets can be leanred by using blank spaces or fun symbols like smiley faces (4+2=____; 3+q=6) Computation Strategies: ways to remember steps and procedures; FOIL First, Outer, Inner, Last Quadratic Equations: teach all three methods: factoring, completing the square, quadratic equation. Algebra tiles can be used to model process
  • 26. Problem-Solving Strategies: Employ STAR strategy: Search the word problem(read carefully, find facts, ask questions) Translate the problem into a pictured equation(choose a variable, identify the operation, represent the equation in concrete, semi-concrete, or abstract method). Answer the problem, attending to relevant signs Review the solution, check your answer
  • 27. Teaching Functional Math Concepts for Daily Living: calendars, clocks, writing checks, keeping banking accounts, budgeting and calculating household expenses, filling out tax forms, and paying bills.
  • 28. Conclusion Many math strategies that are inclusive of special needs students are beneficial and critical for all students. Never assume a child already knows anything. Work from where they are.