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LESSON 7.2 Day 4 - The Distributive Property Goal: Use the distributive property. Warm-up: Use the distributive property to write equivalent expressions. The first two are done for you . 1) 4(2 + 3) = 4(2) + 4(3) 2) 10(5) + 10(4) = 10(5 + 4) 3) 3(5 + 2) = 4) 8(3) + 8(1) = 5) 7(4 + 9) = 6) 5(7) + 5(6) = 7) 8(2 - 3) = 8) 3(3) - 3(5) = 9) 10(5 - 2) = 10) 8(4) - 8(7) = The Distributive Property Algebra a(b + c) = ab + ac a(b – c) = ab – ac Numbers 9(4 + 6) 8(x – 1) EXAMPLE 1 - Using the Distributive Property – One Way to Simplify an Expression Since you can’t add what is inside of the parenthesis, you must distribute the number outside of the parenthesis to both terms inside of the parenthesis. a) 4(a + 3) b) (a + 5)6 c) 3(x – 8) d) 9(2p + 7) 1 Now You try it. Use the distributive property to write an equivalent expression. 1) 5(n + 4) 2) 9(x – 2) 3) 4(2y + 3) 4) 6(a + 3) EXAMPLE 2 - Distribute a negative number a) –3 (3x + 7) b) (6 a)( 2) c) -7(-x – 3) d) -(x – 4) Now You try it. Use the distributive property to write an equivalent expression. 5) 5 (n + 4) 6) (3 + 4a) 7) –3(2x – 7) 8) -9(-x + 4) 2