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Review of Simplifying Like Terms and Evaluating
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Are these like terms? 1) 13k, 22k Yes, the variables are the same. 2) 5ab, 4ba Yes, the order of the variables doesn’t matter. 3) x 3 y, xy 3 No, the exponents are on different variables.
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Which of the following is the simplified form of -4x + 7x ? 1.-4 2.3x 3.-3x 4.4 Answer Now
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The above expression simplifies to: 5a and a are like terms and are like terms
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12a 2) 6.1y - 3.2y 2.9y 3) 4x 2 y + x 2 y 5x 2 y 4) 3m 2 n + 10mn 2 + 7m 2 n - 4mn 2 10m 2 n + 6mn 2 Simplify 1) 5a + 7a
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21a + 6b 6) 4d + 6a 2 - d + 12a 2 18a 2 + 3d 7) y 5) 13a + 8a + 6b
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Which of the following is the simplified form of 5x - 4 - 7x + 14 ? Answer Now 1.-12x + 10 2.-2x + 10 3.2x - 18 4.12x – 18
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Evaluate p+2q+ 3r given p = 2 q = 4, r = 6 =2+ 2(4) + 3(6) =2 + 8 + 18 =28 Review Problem 1
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Review 2 Evaluate 3c + 5 if c = 5 and d = 1 4d Solution : 3c + 5 = 3 (5) + 5 4 d 4 (1) = 15 + 5 4 = 20 4 = 5
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Review 3 If x=1 and y= -2, which expression has a value of 3? (a) x+y(c) x-y (b) xy (d) y-x
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Distribution Property 1/20
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Objective:SWBAT use the distributive property to simplify expressions. Title: Distribution Property Essential Question: How do I use the distributive property to simplify expressions? Notebook: Page 80
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Real Life Distribution Wal-mart Distribution Center: Houston Texas Pottstown Boyertown
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The Distributive Property The process of distributing the number on the outside of the parentheses to each term on the inside. a(b + c) = ab + ac and (b + c) a = ba + ca a(b - c) = ab - acand (b - c) a = ba - ca What is the distributive property?
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stopper Period 3
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The Distributive Property 5(x + 7) 5 x + 5 7 5x + 35 Example 1 : 3(m - 4) 3 m - 3 4 3m - 12 Example #2
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-2(y + 3) -2 y + (-2) 3 -2y + (-6) -2y - 6 Example #3
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Which statement demonstrates the distributive property incorrectly? 1.3(x + y + z) = 3x + 3y + 3z 2.(a + b) c = ac + bc 3.5(2 + 3x) = 10 + 3x 4.6(3k - 4) = 18k - 24 Answer Now
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stopper Period 4
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Bonus! Which of the following is the simplified form of a + 3a - 4(9 - a) ? Answer Now 1.-36 2.3a - 36 3.8a - 36 4.8a + 36
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D.P. with Addition 3(x + 2) = Use the Distributive Property: 3(x) + 3(2)= Now multiple: 3x + 6 This your answer
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Practice 2(x + 5)= 2(5 + x)= x(2 +5)=
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D.P. with Subtraction Example: Apply the Distributive Property 3(1 –y)= Multiply, and keep the subtraction sign 3(1) – 3(y) Your answer 3 – 3y
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Practice 2(x –5) = 3(5 –x) = (x –5)3 =
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Summary Question The most important things to remember when doing the distributive property is …….
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