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# Distributive Property (Algebra 1)

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Students learn how to use the Distributive Property.

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• Yick! Did not help me at all. Maybe i was thinking to hard!

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### Distributive Property (Algebra 1)

1. 1. The Distributive Property
2. 2. What You'll Learn Vocabulary 1) term 2) like terms 3) equivalent expressions 4) simplest form 5) coefficient The Distributive Property <ul><li>Use the Distributive Property to evaluate expressions. </li></ul><ul><li>Use the Distributive Property to simplify expressions. </li></ul>
3. 3. The Distributive Property Eight customers each bought a bargain game and a new release. Calculate the total sales for these customers.
4. 4. The Distributive Property Eight customers each bought a bargain game and a new release. Calculate the total sales for these customers. There are two methods you could use to calculate the video game sales.
5. 5. The Distributive Property Eight customers each bought a bargain game and a new release. Calculate the total sales for these customers. There are two methods you could use to calculate the video game sales.
6. 6. The Distributive Property Eight customers each bought a bargain game and a new release. Calculate the total sales for these customers. There are two methods you could use to calculate the video game sales.
7. 7. The Distributive Property Eight customers each bought a bargain game and a new release. Calculate the total sales for these customers. This is an example of the ____________________. There are two methods you could use to calculate the video game sales.
8. 8. The Distributive Property Eight customers each bought a bargain game and a new release. Calculate the total sales for these customers. This is an example of the ____________________. Distributive Property There are two methods you could use to calculate the video game sales.
9. 9. The Distributive Property For any numbers, a , b , and c ,
10. 10. The Distributive Property For any numbers, a , b , and c , a ( b + c ) =
11. 11. The Distributive Property For any numbers, a , b , and c , a ( b + c ) = ab + ac
12. 12. The Distributive Property For any numbers, a , b , and c , a ( b + c ) = ab + ac and ( b + c ) a =
13. 13. The Distributive Property For any numbers, a , b , and c , a ( b + c ) = ab + ac and ( b + c ) a = ba + ca
14. 14. The Distributive Property For any numbers, a , b , and c , a ( b + c ) = ab + ac and ( b + c ) a = ba + ca a ( b – c ) =
15. 15. The Distributive Property For any numbers, a , b , and c , a ( b + c ) = ab + ac and ( b + c ) a = ba + ca a ( b – c ) = ab – ac
16. 16. The Distributive Property For any numbers, a , b , and c , a ( b + c ) = ab + ac and ( b + c ) a = ba + ca a ( b – c ) = ab – ac and ( b – c ) a =
17. 17. The Distributive Property For any numbers, a , b , and c , a ( b + c ) = ab + ac and ( b + c ) a = ba + ca a ( b – c ) = ab – ac and ( b – c ) a = ba – ca
18. 18. The Distributive Property Rewrite 8(10 + 4) using the Distributive Property. Then evaluate.
19. 19. The Distributive Property Rewrite 8(10 + 4) using the Distributive Property. Then evaluate.
20. 20. The Distributive Property Rewrite 8(10 + 4) using the Distributive Property. Then evaluate.
21. 21. The Distributive Property Rewrite 8(10 + 4) using the Distributive Property. Then evaluate.
22. 22. The Distributive Property Rewrite 8(10 + 4) using the Distributive Property. Then evaluate. Rewrite (12 – 4)6 using the Distributive Property. Then evaluate.
23. 23. The Distributive Property Rewrite 8(10 + 4) using the Distributive Property. Then evaluate. Rewrite (12 – 4)6 using the Distributive Property. Then evaluate.
24. 24. The Distributive Property Rewrite 8(10 + 4) using the Distributive Property. Then evaluate. Rewrite (12 – 4)6 using the Distributive Property. Then evaluate.
25. 25. The Distributive Property Rewrite 8(10 + 4) using the Distributive Property. Then evaluate. Rewrite (12 – 4)6 using the Distributive Property. Then evaluate.
26. 26. The Distributive Property A family owns two cars. In 1995, they drove the first car 18,000 miles and the second car 16,000 miles. Use the graph to find the total cost of operating both cars.
27. 27. The Distributive Property A family owns two cars. In 1995, they drove the first car 18,000 miles and the second car 16,000 miles. Use the graph to find the total cost of operating both cars.
28. 28. The Distributive Property A family owns two cars. In 1995, they drove the first car 18,000 miles and the second car 16,000 miles. Use the graph to find the total cost of operating both cars.
29. 29. The Distributive Property A family owns two cars. In 1995, they drove the first car 18,000 miles and the second car 16,000 miles. Use the graph to find the total cost of operating both cars.
30. 30. The Distributive Property A family owns two cars. In 1995, they drove the first car 18,000 miles and the second car 16,000 miles. Use the graph to find the total cost of operating both cars. It cost the family \$15,640 to operate their two cars.
31. 31. The Distributive Property Rewrite 4(r – 6) using the Distributive Property. Then simplify.
32. 32. The Distributive Property Rewrite 4(r – 6) using the Distributive Property. Then simplify.
33. 33. The Distributive Property Rewrite 4(r – 6) using the Distributive Property. Then simplify.
34. 34. The Distributive Property Rewrite 4(r – 6) using the Distributive Property. Then simplify.
35. 35. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables.
36. 36. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables. number
37. 37. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables. variable number
38. 38. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables. variable number product
39. 39. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables. variable number product quotient
40. 40. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables. variable number product quotient Example: y, 8g 2 h are all terms. 4a, p 3 , and
41. 41. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables. variable number product quotient Example: y, 8g 2 h are all terms. 4a, p 3 , and Like terms are terms that contain the same _______, with corresponding variables having the same ______.
42. 42. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables. variable number product quotient Example: y, 8g 2 h are all terms. 4a, p 3 , and Like terms are terms that contain the same _______, with corresponding variables having the same ______. variable
43. 43. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables. variable number product quotient Example: y, 8g 2 h are all terms. 4a, p 3 , and Like terms are terms that contain the same _______, with corresponding variables having the same ______. variable power
44. 44. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables. variable number product quotient Example: y, 8g 2 h are all terms. 4a, p 3 , and Like terms are terms that contain the same _______, with corresponding variables having the same ______. variable power
45. 45. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables. variable number product quotient Example: y, 8g 2 h are all terms. 4a, p 3 , and Like terms are terms that contain the same _______, with corresponding variables having the same ______. variable power three terms
46. 46. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables. variable number product quotient Example: y, 8g 2 h are all terms. 4a, p 3 , and Like terms are terms that contain the same _______, with corresponding variables having the same ______. variable power three terms
47. 47. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables. variable number product quotient Example: y, 8g 2 h are all terms. 4a, p 3 , and Like terms are terms that contain the same _______, with corresponding variables having the same ______. variable power three terms like terms
48. 48. The Distributive Property A term is a ________, a _________, or a ________ or _________ of numbers and variables. variable number product quotient Example: y, 8g 2 h are all terms. 4a, p 3 , and Like terms are terms that contain the same _______, with corresponding variables having the same ______. variable power three terms like terms unlike terms
49. 49. The Distributive Property The Distributive Property and the properties of equality can be used to show that 5n + 7n = 12n 5n and 7n are __________.
50. 50. The Distributive Property The Distributive Property and the properties of equality can be used to show that 5n + 7n = 12n 5n and 7n are __________. like terms
51. 51. The Distributive Property The Distributive Property and the properties of equality can be used to show that 5n + 7n = 12n 5n and 7n are __________. like terms
52. 52. The Distributive Property The Distributive Property and the properties of equality can be used to show that 5n + 7n = 12n 5n and 7n are __________. like terms The expressions 5n + 7n and 12n are called ______________________ because they denote the same number.
53. 53. The Distributive Property The Distributive Property and the properties of equality can be used to show that 5n + 7n = 12n 5n and 7n are __________. like terms The expressions 5n + 7n and 12n are called ______________________ because they denote the same number. equivalent expressions
54. 54. The Distributive Property The Distributive Property and the properties of equality can be used to show that 5n + 7n = 12n 5n and 7n are __________. like terms The expressions 5n + 7n and 12n are called ______________________ because they denote the same number. equivalent expressions An expression is in simplest form when it is replaced by an equivalent expression having no __________ or ____________.
55. 55. The Distributive Property The Distributive Property and the properties of equality can be used to show that 5n + 7n = 12n 5n and 7n are __________. like terms The expressions 5n + 7n and 12n are called ______________________ because they denote the same number. equivalent expressions An expression is in simplest form when it is replaced by an equivalent expression having no __________ or ____________. like terms
56. 56. The Distributive Property The Distributive Property and the properties of equality can be used to show that 5n + 7n = 12n 5n and 7n are __________. like terms The expressions 5n + 7n and 12n are called ______________________ because they denote the same number. equivalent expressions An expression is in simplest form when it is replaced by an equivalent expression having no __________ or ____________. like terms parentheses
57. 57. The Distributive Property Simplify each expression.
58. 58. The Distributive Property Simplify each expression.
59. 59. The Distributive Property Simplify each expression.
60. 60. The Distributive Property Simplify each expression.
61. 61. The Distributive Property Simplify each expression.
62. 62. The Distributive Property Simplify each expression.
63. 63. The Distributive Property Simplify each expression.
64. 64. The Distributive Property Simplify each expression.
65. 65. The Distributive Property Like terms may be defined as terms that are the same or vary only by the coefficient . Study Tip!
66. 66. The Distributive Property Like terms may be defined as terms that are the same or vary only by the coefficient . The coefficient of a term is the _______________. Study Tip!
67. 67. The Distributive Property Like terms may be defined as terms that are the same or vary only by the coefficient . The coefficient of a term is the _______________. numerical factor Study Tip!
68. 68. The Distributive Property Like terms may be defined as terms that are the same or vary only by the coefficient . The coefficient of a term is the _______________. numerical factor Example: in the term 17xy , the coefficient is ____. Study Tip!
69. 69. The Distributive Property Like terms may be defined as terms that are the same or vary only by the coefficient . The coefficient of a term is the _______________. numerical factor Example: in the term 17xy , the coefficient is ____. 17 Study Tip!
70. 70. The Distributive Property Like terms may be defined as terms that are the same or vary only by the coefficient . The coefficient of a term is the _______________. numerical factor Example: in the term 17xy , the coefficient is ____. 17 Study Tip!
71. 71. The Distributive Property Like terms may be defined as terms that are the same or vary only by the coefficient . The coefficient of a term is the _______________. numerical factor Example: in the term 17xy , the coefficient is ____. 17 Study Tip!
72. 72. The Distributive Property Find the perimeter of the rectangle.
73. 73. The Distributive Property Find the perimeter of the rectangle.
74. 74. The Distributive Property Find the perimeter of the rectangle.
75. 75. The Distributive Property Find the perimeter of the rectangle.
76. 76. The Distributive Property Find the perimeter of the rectangle.
77. 77. The Distributive Property Find the perimeter of the rectangle.
78. 78. The Distributive Property Find the perimeter of the rectangle.
79. 79. The Distributive Property Find the perimeter of the rectangle. The perimeter of the rectangle is 28 inches .
80. 80. Credits End of Lesson! PowerPoint created by http://robertfant.com Robert Fant