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Connected Math Project (CMP2)

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Title: Connected Math Project (CMP2)


1
Connected Math Project (CMP2)
  • Cindy Kostes
  • Director of Curriculum
    Instruction
  • ckostes_at_ctreg14.org

2
Connecticut Districts Using CMP2
  • Newington, Colchester, Avon, New Hartford,
    Hamden, Hartford, Guilford, Canton, Tolland,
    Cheshire, Greenwich, Somers, Seymour, Windsor,
    Easton, Region 15, Monroe, Westport, Stamford,
    New Canaan, Southington, New Fairfield,
    Marlborough, Trumbull, Orange, West Hartford,
    Simsbury, Willington

3
The Overarching Goal of CMP
  • All students should be able to reason and
    communicate proficiently in mathematics. They
    should have knowledge of and skill in the use of
    the vocabulary, forms of representation,
    materials, tools, techniques, and intellectual
    methods of the discipline of mathematics,
    including the ability to define and solve
    problems with reason, insight, inventiveness and
    proficiency.

4
Key Features
  • Organized around Big Ideas
  • Problem Centered
  • Builds on and Connects
  • Provides Practice with Concepts, Skills,
    Algorithms
  • Assists in Reasoning Skills and the use of
    Different Representations
  • Learning is Based on Inquiry
  • Research Based

5
History
  • 1991-1997 Connected Mathematics Project (CMP)
    developed a MS Math at Michigan State University,
    funded by National Science Foundation (NSF)
  • 2000 Connected Mathematics 1 was developed
    through a revision process 3 cycles of reviews,
    revision, field-testing, and evaluation
  • 2005 latest revision, CMP2

6
Research
  • National Research Council. How People Learn
    Brain, Mind, Experience, and School. Committee on
    Developments in the Science of Learning and the
    Committee on Learning Research and Educational
    Practice. J Bransford, A. Brown, R. Cocking, S.
    Donovan, and J. Pellegrino (eds.).Washington, DC
    National Academy Press 2000.
  • National Research Council. How People Learn
    Bridging Research and Practice. J Bransford, A.
    Brown, R. Cocking (eds.).Washington, DC National
    Academy Press 2000.
  • U.S. Department of Education. Before It's Too
    Late A Report to the Nation from the National
    Commission on Mathematics and Science Teaching
    for the 21st Century. Washington, DC.
  • Garafolo, Joe and Frank K Lester, Jr.
    "Metacognition, Cognitive Monitoring, and
    Mathematical Performance." Journal for Research
    in Mathematics Education 16 (May 1985) 163-76.
  • Hiebert, James. "Relationships between Research
    and the NCTM Standards." Journal for Research in
    Mathematics Education 30 (January 1999) 3 - 19.
  • Silver, Edward A., Jeremy Kilpatrick, and Beth G.
    Schlesinger. Thinking Through Mathematics
    Fostering Enquiry and Communication in
    Mathematics Classrooms. New York College
    Entrance Examination Board, 1990.
  • Silver, Edward A., and Margaret S. Smith.
    "Implementing Reform in the Mathematics
    Classroom Creating Mathematical Discourse
    Communities." In Reform in Math and Science
    Education Issues for Teachers. Columbus, Ohio
    Eisenhower National Clearing House for
    Mathematics and Science Education, 1997. CD-ROM.
  • Stigler, James W., and James Heibert. The
    Teaching Gap Best Ideas from the World's
    Teachers for Improving Education in the
    Classroom. New York The Free Press, 1999.
  • Kilpatrick, Jeremy, and Martin, Gary W., and
    Schifter, Deborah. Ed. A Research Companion to
    Principles and Standards for School Mathematics.
    National Council of Teachers of Mathematics,
    2003.
  • Lampert, Magdalene. "When the Problem is not the
    Question and the Solution is Not the Answer
    Mathematical Knowing and Teaching." American
    Educational Research Journal 27, no. 1 (Spring
    1990) 29-63.
  • Lampert, Magdalene, and Paul Cobb.
    "Communications and Language." In a Research
    Companion to NCTM's Standards, edited by Jeremy
    Kilpatrick, W. Gary Martin, and Deborah Schifter.
    Reston Virginia National Council of teachers of
    Mathematics, 2003
  • Ma, Liping. Knowing and Teaching Elementary
    Mathematics Teachers' Understanding of
    Fundamental Mathematics in China and the United
    States. Mahwah, N.J. Lawrence Erlbaum
    Associates, 1999.

7
Research Development Summary
                                                
          
8
Alignment
  • National Council of Mathematics Standards for
    School Mathematics (NCTM 1989, 1991, 1995, 2000)
  • Connecticut Mathematics Framework
  • Connecticut Mastery Test (CMT)
  • Region 14 Curricular Framework for Mathematics

9
Recognition
  • The American Association for the Advancement of
    Science (1999) ranked CMP highest out of 12
    programs reviewed
  • U.S. Department of Educations Mathematics and
    Science Education Expert Panel (1999) awarded
    exemplary status 61 programs reviewed, 5
    received exemplary, but CMP only Middle School
    math program
  • Recommended by the Connecticut State Department
    of Education

10
Students need to know
  • How and When to use paper-and pencil algorithms
  • Mental Computation
  • Calculator Procedures
  • Estimation Strategies (when is an exact answer
    required or an approximate answer is sufficient)
  • A Variety of Methods for finding an answer
  • Methods for judging the Reasonableness of an
    answer
  • Communicate their reasoning, orally in writing

11
Organization of Student Units
  • 8 Units - each grade, an additional unit allows
    some flexibility
  • Unit Opener - a set of three focusing questions
    that reflect the major goal(s)
  • Mathematical Highlights - previews the important
    ideas of the unit
  • Investigations - the Core of a CMP2 unit
  • Launch
  • Explore
  • Summarize
  • Mathematical Reflections - summarizing questions
  • Unit Projects - at least four per grade level
  • Looking Back and Looking AheadThis feature
    provides a review of the "big" ideas and
    connections

12
Investigations
  • 3-5 Investigations per Unit
  • 2-5 Carefully sequenced Problems per
    Investigation
  • Exercises
  • Applications - Connections- Extensions (ACE)
  • students must apply an idea, strategy, or concept
  • connect it to what he or she already knows
  • seek ways to extend or generalize it.
  • Students are expected to compare, visualize,
    model, measure, count, reason, connect, and/or
    communicate their ideas.

13
Assessments
  Assessment Dimension Assessment Dimension Assessment Dimension
Assessment Tool Content Knowledge Mathematical Disposition Work Habits
Checkpoints Checkpoints Checkpoints Checkpoints
ACE
Notebooks
Mathematical Reflections
Looking Back Looking Ahead
Surveys of Knowledge Surveys of Knowledge Surveys of Knowledge Surveys of Knowledge
Check-ups    
Partner Quizzes
Unit Tests    
Self-Assessment
Project
Question Bank    
Observations Observations Observations Observations
Group Work
Class Discussions
Students and Parents
14
The Parent/Guardian Role
  • Help your child to get organized
  • Talk to your child about what was learned in
    class and where they still have difficulty
  • Provide help with homework by asking questions
    that guide, but dont tell what to do
  • Encourage your child to reflect on what was
    recently learned
  • Allow your child to explain concepts as part of
    the metacognitive process (reflecting on one's
    understanding and thinking)
  • Point out how math is used at home and work
  • Reflect on your own attitude toward math

15
http//connectedmath.msu.edu/parents/
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http//www.phschool.com/cmp2/
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http//www.phschool.com/cmp2/parent_guide.html
22
Example from Prime Time
23
Questions and Answers
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