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© 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

Dec 21, 2015

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Page 1: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.
Page 2: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

© 2007 M. Tallman

125× =60

5

12

Page 3: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

© 2007 M. Tallman

(5 × 4)

85 × =40 45 × =20

5 × 12=(5 × 8)+

125× =60

Page 4: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

© 2007 M. Tallman

144× =56

4

14

Page 5: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

© 2007 M. Tallman

144× =56

104 × =40 44 × =16

(4 × 4)4 × 14=(4 × 10)+

Page 6: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

© 2007 M. Tallman

) + )3 × 26 =

263× =78

(3×20 3×6(

Page 7: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

© 2007 M. Tallman

) - )4 × 18 =

184× = 72

(4×20 4×2(

Page 8: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

© 2007 M. Tallman

) - )3 × 27 =

273× =81

(3×30 3×3(

Page 9: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

VocabularyDistributive Property (over addition)- states that to multiply a sum by a number, you can multiply each addend by the number, and then add those products together.

“The Bottom Line”: The distributive property can make finding products easier!

Page 10: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

536 × 536 ×

(50 + 3)

Distributive Property of Multiplication over Addition.

6 ×

53

(50 + 3)

Page 11: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

(50 + 3)6 ×

Distributive Property of Multiplication over Addition.

6 × 3 = 18 318

+6 × 50 = 300

6 × 53= 318

Page 12: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

3 × 82

823 ×

(80 + 2)

(80 + 2)

3 ×

82

Distributive Property of Multiplication over Addition.

Page 13: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

(80 + 2)3 ×

3 × 2 = 6 246

+3 × 80 = 240

3 × 82= 246

Distributive Property of Multiplication over Addition.

Page 14: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

VocabularyDistributive Property (over subtraction)- states that to multiply a difference of two numbers by a third number, you can multiply the first two numbers by the third, and then find the difference of the products.

“The Bottom Line”: The distributive property can make finding products easier!

Page 15: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

7 ×7 × 87

87

(90 - 3)

(90 - 3)

Distributive Property of Multiplication over Subtraction.

7 ×

87

Page 16: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

7 × 3 = 21 609

-7 × 90 = 630

7 × 87= 609

(90 - 3)7 ×

Distributive Property of Multiplication over Subtraction.

Page 17: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

8 × 668 ×66

(70 - 4)

(70 - 4)

Distributive Property of Multiplication over Subtraction.

8 ×

66

Page 18: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

8 × 4 = 32 528

-8 × 70 = 560

8 × 66= 528

(70 - 4)8 ×

Distributive Property of Multiplication over Subtraction.

Page 19: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

Using Distributive Property

6 × 47

(6 × 40) + (6 × 7)

5 × 93

(5 × 100) - (5 × 7)

9 × 86

(9 × 90) - (9 × 4)

8 × 145 (8 × 100) + (8 × 40) + (8 × 5)

Page 20: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

Which expression has the same value as 13 × 8?

a. (13 × 6) + (13 × 2)

b. (13 × 6) × (13 × 2)

c. (13 + 6) × (13 + 2)

d. 13 × (6 × 2)

Use the distributive property to solve.

Page 21: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

Which equation is an example of the distributive property?

a. 6 × 1 = 6

b. 6 × (3 × 4) = (6 × 3) × 4

c. 6 × 7 = 7 × 6

d. 6 × (3 + 4) = (6 × 3) + (6 × 4)

Use the distributive property to solve.

Page 22: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

What is the value of n in this equation: 4 × 17 = (4 × 10) + (4 × n)?

a. 8

b. 3

c. 7

d. 6

Use the distributive property to solve.

Page 23: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

© 2007 M. Tallman

Which equation is an example of the distributive property?

a. 8 × 195 = (8 × 200) - (8 × 5)

b. 132 × 8 = 8 × 132

c. 8 × (100 × 32) = (8 × 100) × 32

d. 132 × 1 = 1 × 132

Use the distributive property to solve.

Page 24: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

© 2007 M. Tallman

Which expression has the same value as 7 × 27?

a. (7 × 27) + (7 × 20)

b. (7 × 30) - (7 × 3)

c. (7 + 30) + (7 + 3)

d. 7 + (20 × 7)

Use the distributive property to solve.

Page 25: © 2007 M. Tallman 125× = 60 5 12 © 2007 M. Tallman (5 × 4) 85×= 40 45×= 20 5 × 12 = (5 × 8) + 125×= 60.

© 2007 M. Tallman

What is the value of n in this equation: 6 × 19 = (6 × 20) - (6 × n)?

a. 2

b. 3

c. 1

d. 5

Use the distributive property to solve.