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Properties

    1-6
Commutative Properties of Addition
and Multiplication
Addition                      Multiplication
The order in which numbers    The order in which numbers
  are added does not change     are multiplied does not
  the sum.                      change the product.
        4+7=7+4                       6•4=4•6

For any number a and b,       For any numbers a and b,
        a+b=b+a                        a•b=b•a
Associative Properties of Addition and
Multiplication
Addition                       Multiplication
The way in which addends       The way in which factors are
  are grouped does not           grouped does not change
  change the sum.                the product.
 (4 + 3) + 5 = 4 + (3 + 5)        (4 • 2) • 3 = 4 • (2 • 3)

For any numbers a, b, and c.   For any number a, b, and c.
  (a + b) + c = a + (b + c)        (a • b) • c = a • (b • c)
Identity Properties of Addition and
Multiplication
Addition                   Multiplication
The sum of an number and   The product of a factor and
  zero is the original       one is the factor.
  number.                             7•1=7
           5+0=5
                           For any number a,
For any number a,                    a•1=a
         a+0=a
Multiplicative Property of Zero
The product of a factor and zero is zero.
                           2•0=0

                       For any number a,
                            a•0=0
Reciprocal = Flip it!!!!
Reciprocal
If you have a number, the reciprocal is 1/number
If it’s a fraction, flip the fraction
Reciprocal
Reciprocal
Distributive property


 Click for video
Distributive Property

6 (2 + 5)
             6 (2 + 5)
             6(2) + 6(5)
6(7)         12 + 30
52           52
Distributive Property

5 (3 + 4)
             5 (3 + 4)
             5(3) + 5(4)
5(7)         15 + 20
35           35
Distributive Property

2 (10 + 3)   2 (10 + 3)
             2(10) + 2(3)
2(13)
             20 + 6
26
             26
Distributive Property

6 (2 + 5)
             6 (2 + 5)
             6(2) + 6(5)
6(7)         12 + 30
52           52
Distributive Property

4 (2 + 3)
             4 (2 + 3)
             4(2) + 4(3)
4(5)         8 + 12
20           20
Distributive Property

a (3 + 5)
             a (3 + 5)
             a(3) + a(5)
a(8)         3a + 5a
8a           8a
Distributive Property

b (4 + 2)
             b (4 + 2)
b(6)         b(4) + b(2)
6b           4b + 2b
             6b
Distributive Property –
Multiply numbers by breaking apart one of the numbers and
   writing it as a sum or difference.
1. 8 ( 14) = 8 (20 – 6 ) = 8 • 20 – 8 • 6 = 160 – 48 = 112
2. 6 (23) = 6 (20 + 3) = 6 •20 + 6 • 3 = 120 + 18 = 138


3. In algebra – we multiply the a times both things in the
   parenthesis.
4. a • (b + c) = a • b + a • = ab + ac
5. 2 (a + b ) = 2 • a + 2 • b = 2a +2b
Name the Property
1)   14 + 5 + 16 = 16 + 5 +14
       Commutative Property of Addition
1)   25 • 9 • 4 = 4 • 25 • 9
       Commutative Property of Multiplication
1)   (y + 2) + 3 = y + (2 + 3)
     Associative Property of Addition
1)   4(5m) = (4 • 5)m
     Associative Property of Multiplication
1)   3•5•0=0
     Multiplicative Property of Zero
1)   z•1=z
     Identity Property of Multiplication

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The Properties of Mathematics

  • 2. Commutative Properties of Addition and Multiplication Addition Multiplication The order in which numbers The order in which numbers are added does not change are multiplied does not the sum. change the product. 4+7=7+4 6•4=4•6 For any number a and b, For any numbers a and b, a+b=b+a a•b=b•a
  • 3. Associative Properties of Addition and Multiplication Addition Multiplication The way in which addends The way in which factors are are grouped does not grouped does not change change the sum. the product. (4 + 3) + 5 = 4 + (3 + 5) (4 • 2) • 3 = 4 • (2 • 3) For any numbers a, b, and c. For any number a, b, and c. (a + b) + c = a + (b + c) (a • b) • c = a • (b • c)
  • 4. Identity Properties of Addition and Multiplication Addition Multiplication The sum of an number and The product of a factor and zero is the original one is the factor. number. 7•1=7 5+0=5 For any number a, For any number a, a•1=a a+0=a
  • 5. Multiplicative Property of Zero The product of a factor and zero is zero. 2•0=0 For any number a, a•0=0
  • 6. Reciprocal = Flip it!!!! Reciprocal If you have a number, the reciprocal is 1/number If it’s a fraction, flip the fraction
  • 10. Distributive Property 6 (2 + 5) 6 (2 + 5) 6(2) + 6(5) 6(7) 12 + 30 52 52
  • 11. Distributive Property 5 (3 + 4) 5 (3 + 4) 5(3) + 5(4) 5(7) 15 + 20 35 35
  • 12. Distributive Property 2 (10 + 3) 2 (10 + 3) 2(10) + 2(3) 2(13) 20 + 6 26 26
  • 13. Distributive Property 6 (2 + 5) 6 (2 + 5) 6(2) + 6(5) 6(7) 12 + 30 52 52
  • 14. Distributive Property 4 (2 + 3) 4 (2 + 3) 4(2) + 4(3) 4(5) 8 + 12 20 20
  • 15. Distributive Property a (3 + 5) a (3 + 5) a(3) + a(5) a(8) 3a + 5a 8a 8a
  • 16. Distributive Property b (4 + 2) b (4 + 2) b(6) b(4) + b(2) 6b 4b + 2b 6b
  • 17.
  • 18. Distributive Property – Multiply numbers by breaking apart one of the numbers and writing it as a sum or difference. 1. 8 ( 14) = 8 (20 – 6 ) = 8 • 20 – 8 • 6 = 160 – 48 = 112 2. 6 (23) = 6 (20 + 3) = 6 •20 + 6 • 3 = 120 + 18 = 138 3. In algebra – we multiply the a times both things in the parenthesis. 4. a • (b + c) = a • b + a • = ab + ac 5. 2 (a + b ) = 2 • a + 2 • b = 2a +2b
  • 19. Name the Property 1) 14 + 5 + 16 = 16 + 5 +14 Commutative Property of Addition 1) 25 • 9 • 4 = 4 • 25 • 9 Commutative Property of Multiplication 1) (y + 2) + 3 = y + (2 + 3) Associative Property of Addition 1) 4(5m) = (4 • 5)m Associative Property of Multiplication 1) 3•5•0=0 Multiplicative Property of Zero 1) z•1=z Identity Property of Multiplication