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Whole Numbers
Addition & Subtraction

 Marshall Cavendish Institute
                 Peggy Foo
Learning Outcomes
 State the purpose of number bonds
 Use addition and subtraction strategies
Number Bonds
   Number bonds are different combinations
    of numbers that make up a given number.
Different Types of Bonds

      67 - 56 = 11
                     7 – 1 + 5 x 2 = 16
   2+3=5

     80 ÷ 10 = 8
                         7 X 8 = 56
Purposes
 Number bonds lay a strong foundation for
  learning addition and subtraction
  efficiently.
 Number bonds also enhance mental
  computations
Activities for Lower Grades
 Using the magnets and 10-frame
 How many bonds are there to make 10?
 Use concrete manipulative
 Generate different possible ways/ bonds
 Move to pictorial stage
Extension
   What are the different sums that you can get with
    different sets of whole numbers?
   What can you observe?
   What can you observe about the number in the middle?
   What can you observe about the sums?
 Open-ended task (with more than 1 sum)
 Generate different possible ways/ bonds
 Problem-solving task
Addition Strategies using Number
    Bonds
       Near-10 Strategy
1




2
                                   1




3


                           3
   The Doubles Strategy

1




2
                                   1




3


                               3
Addition Strategies using Number
Bonds

   Near-100 Strategy

   245 + 98
Addition Strategies using Number
Bonds

   Near-100 Strategy

 245 + 98
Rewrite 98 as (100-2)
Add 245 + 100 = 345
We add more than we should
345 – 2 = 343
Debriefing
   The ability to see numbers in different
    combinations is developing number
    sense/ number concept.
How many ways to find the value of

   43 + 29
Additional Strategies using Number
Bonds
   Using Hundred Chart

   43 + 29 = 43 + 30-1 (near-ten strategy)
            = 73-1
            = 72

   43 + 29 = 60 + 12 (place value concept)
            = 72
Subtraction Strategies using
Number Bonds
 Addition bonds for Subtraction
16 – 9
Subtraction Strategies using
Number Bonds
 Addition bonds for Subtraction
16 – 9
16 is made up of (10 + 6)
Use 10 – 9 = 1
Add 1 to 6 (remaining number in the bond)
1+6=7
Subtraction Strategies using
Number Bonds
 Near-100 Subtraction Strategy
256 - 97
Subtraction Strategies using
Number Bonds
 Near-100 Subtraction Strategy
256 - 97
Rewrite 97 as (100 – 3)
256 – 100 = 156
Subtract more than we should
156 + 3 = 159
How many ways to find the
value of
   67- 49
Subtraction (renaming once)
   67-49 = 67-50 +1 (near 10 strategy)
       = 17+1
       = 18

   67-49   = 18 (place value concept)
Place Value Concept
 To add and subtract using formal
  algorithms
 Use place value concept to develop
  conceptual understanding
 Use base ten
Summary
 Concrete-Pictorial-Abstract Approach
 Aim to develop conceptual understanding
  before procedural understanding (Richard
  Skemp)
Summary
    Mental Strategies     Formal Algorithm
 involving number bonds
Addition Strategies:      Place value concept
1) Near-10 Strategy
2) The doubles Strategy
3) Near-100 Strategy
Subtraction Strategies:
1) Addition Bonds for
subtraction
2) Near-100 Subtraction
Strategy

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Whole Numbers Addition & Subtraction

  • 1. Whole Numbers Addition & Subtraction Marshall Cavendish Institute Peggy Foo
  • 2. Learning Outcomes  State the purpose of number bonds  Use addition and subtraction strategies
  • 3. Number Bonds  Number bonds are different combinations of numbers that make up a given number.
  • 4. Different Types of Bonds 67 - 56 = 11 7 – 1 + 5 x 2 = 16 2+3=5 80 ÷ 10 = 8 7 X 8 = 56
  • 5. Purposes  Number bonds lay a strong foundation for learning addition and subtraction efficiently.  Number bonds also enhance mental computations
  • 6. Activities for Lower Grades  Using the magnets and 10-frame  How many bonds are there to make 10?
  • 7.  Use concrete manipulative  Generate different possible ways/ bonds  Move to pictorial stage
  • 8.
  • 9. Extension  What are the different sums that you can get with different sets of whole numbers?  What can you observe?  What can you observe about the number in the middle?  What can you observe about the sums?
  • 10.
  • 11.
  • 12.  Open-ended task (with more than 1 sum)  Generate different possible ways/ bonds  Problem-solving task
  • 13. Addition Strategies using Number Bonds  Near-10 Strategy 1 2 1 3 3
  • 14.
  • 15. The Doubles Strategy 1 2 1 3 3
  • 16. Addition Strategies using Number Bonds  Near-100 Strategy  245 + 98
  • 17. Addition Strategies using Number Bonds  Near-100 Strategy  245 + 98 Rewrite 98 as (100-2) Add 245 + 100 = 345 We add more than we should 345 – 2 = 343
  • 18. Debriefing  The ability to see numbers in different combinations is developing number sense/ number concept.
  • 19. How many ways to find the value of  43 + 29
  • 20. Additional Strategies using Number Bonds  Using Hundred Chart  43 + 29 = 43 + 30-1 (near-ten strategy) = 73-1 = 72  43 + 29 = 60 + 12 (place value concept) = 72
  • 21. Subtraction Strategies using Number Bonds  Addition bonds for Subtraction 16 – 9
  • 22. Subtraction Strategies using Number Bonds  Addition bonds for Subtraction 16 – 9 16 is made up of (10 + 6) Use 10 – 9 = 1 Add 1 to 6 (remaining number in the bond) 1+6=7
  • 23. Subtraction Strategies using Number Bonds  Near-100 Subtraction Strategy 256 - 97
  • 24. Subtraction Strategies using Number Bonds  Near-100 Subtraction Strategy 256 - 97 Rewrite 97 as (100 – 3) 256 – 100 = 156 Subtract more than we should 156 + 3 = 159
  • 25. How many ways to find the value of  67- 49
  • 26. Subtraction (renaming once)  67-49 = 67-50 +1 (near 10 strategy) = 17+1 = 18  67-49 = 18 (place value concept)
  • 27. Place Value Concept  To add and subtract using formal algorithms  Use place value concept to develop conceptual understanding  Use base ten
  • 28. Summary  Concrete-Pictorial-Abstract Approach  Aim to develop conceptual understanding before procedural understanding (Richard Skemp)
  • 29. Summary Mental Strategies Formal Algorithm involving number bonds Addition Strategies: Place value concept 1) Near-10 Strategy 2) The doubles Strategy 3) Near-100 Strategy Subtraction Strategies: 1) Addition Bonds for subtraction 2) Near-100 Subtraction Strategy