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Teaching Fundamental
  Concepts in Fractions
~ using Problem Solving Approach~



                Peggy Foo
        Marshall Cavendish Institute
Focus of Singapore Math
   The central focus is on mathematical problem solving




                                              Reasoning,
                                              communication
                                              and connections
Exercise vs Problem
   Find the sum         How many ways can I get 3?


    275 + 418 = ___

                             −
Exercise vs Problem
         Exercise                 Problem
                                 Complex
   Simple, straightforward
                                 Novel
   Familiar
                                 Do not have routine
   Use routine procedures
                                  procedures
Problem Solving Approach
   Does not always have to come after teaching of basic
    concepts and skills
   Can take place at the beginning of a topic to teach basic
    concepts
   Teaching through problem solving
Teaching through Problem Solving

Problem 1
    Find different ways to represent halves and quarters?
Who is correct?
Problem 2
Allen thinks that ¼ of the rectangle is shaded. Sherlyn
thinks that Allen is wrong because the triangles are different?
Learning Points
   Allen is correct.
   Each equal part can be identical (same size and shape)
   Each equal part can also be of the same size but different
    shape
Example

   4 parts are in equal size when the shapes are different.
Who is correct
Problem 3:
   From the previous task, Allen concludes that ½ is bigger than
    ¼. Sherlyn thinks Allen is wrong again.
Learning Points
   Allen is wrong.
   ½ may not be bigger than ¼.
   It depends on the quantity of the whole used.
Equivalent Fractions
Fold a piece of paper into 4 equal parts

Show 3 fourths

Fold the same strip into 8 equal parts.

How many eighths are equal to 3 fourths?

How many twelfths are equal to 3 fourths?
Mixed Numbers
Share 1 cake equally among 4 children

Share 3 cakes equally among 4 children

Share 5 cakes equally among 4 children

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Fundamental Concepts in Fractions

  • 1. Teaching Fundamental Concepts in Fractions ~ using Problem Solving Approach~ Peggy Foo Marshall Cavendish Institute
  • 2. Focus of Singapore Math  The central focus is on mathematical problem solving Reasoning, communication and connections
  • 3. Exercise vs Problem  Find the sum  How many ways can I get 3? 275 + 418 = ___ −
  • 4. Exercise vs Problem Exercise Problem  Complex  Simple, straightforward  Novel  Familiar  Do not have routine  Use routine procedures procedures
  • 5. Problem Solving Approach  Does not always have to come after teaching of basic concepts and skills  Can take place at the beginning of a topic to teach basic concepts  Teaching through problem solving
  • 6. Teaching through Problem Solving Problem 1  Find different ways to represent halves and quarters?
  • 7. Who is correct? Problem 2 Allen thinks that ¼ of the rectangle is shaded. Sherlyn thinks that Allen is wrong because the triangles are different?
  • 8. Learning Points  Allen is correct.  Each equal part can be identical (same size and shape)  Each equal part can also be of the same size but different shape
  • 9. Example  4 parts are in equal size when the shapes are different.
  • 10. Who is correct Problem 3:  From the previous task, Allen concludes that ½ is bigger than ¼. Sherlyn thinks Allen is wrong again.
  • 11. Learning Points  Allen is wrong.  ½ may not be bigger than ¼.  It depends on the quantity of the whole used.
  • 12. Equivalent Fractions Fold a piece of paper into 4 equal parts Show 3 fourths Fold the same strip into 8 equal parts. How many eighths are equal to 3 fourths? How many twelfths are equal to 3 fourths?
  • 13. Mixed Numbers Share 1 cake equally among 4 children Share 3 cakes equally among 4 children Share 5 cakes equally among 4 children

Notas del editor

  1. Which is your favourite answer? How do you know they are halves? They are of the same size and shape (identical)
  2. Give paper strips But the equivalent fractions together Multiplying and dividing the numerator and denominator by the same number