Solving Equations Using The Distributive Property Directions: ... Solving Equations Using The Distributive Property (3) Created Date: 5/2/2012 8:50:12...
Add six to both sides of the equation and then divide by three to get the final answer. There may also be times where we have to use the distributive property and then combine like terms. In that case, we follow the order of operations and do our mul
FIGURE 9 to see the distributive property numerically. (20 + 3) × (10 ... PDF
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Create your own worksheets like this one with Infinite Pre-Algebra. Free trial available at KutaSoftware.com. Title: The Distributive Property Author: Mike
1.1 Solving Two Step Equations. You will be able to solve a two-step equation for the value of an unknown variable. 8.8.C, A.5. ... Independent Practice. TABLE 1.1: 1. 5r+2 = 17. 2. 25 = -2w-3. 3. ..... determine the value of p. 12. If (3, 5) is a po
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This handout will focus on how to solve a system of linear equations using matrices. How to Solve a System of ... Solution: The coefficient matrix is created by taking the coefficients of each variable and entering them into each row. .... note: If w
Super Teacher Worksheets - www.superteacherworksheets.com. ANSWER KEY Distributive Property of Multiplication The Distributive Property of Multiplication is used when
Page 1 of 2 Solving Radical Equations SOLVING A RADICAL EQUATION To solve a radical equation—an equation that contains radicals or rational exponents—you need to
Section 1.4 The Distributive Property 23 Use what you learned about the Distributive Property to complete Exercises 4–7 on page 26. 63 × 28 1200 Multiply 20 and 60
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Distributive Property of Multiplication Multiple Choice Worksheet 1 1. Which equation below represents the distributive property of multiplication?
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Title: Distributive Property | 3rd Grade Math Worksheets Author: www.k12mathworksheets.com Created Date: 2/7/2014 4:16:25 PM
Property and Combining Like Terms. 11
Combine Like Terms, Use Distributive Property Worksheet Fact or Fiction: Factorials Have Nothing to Do With Factoring Simplify. 1. 4xy +3x2y 3xy +2x2y
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Distributive Property Solving Equations Using The Distributive Property
The distributive property allows us to remove the parentheses by distributing the value outside the parentheses with each term located inside the parentheses. The distributive property is a way to write an expression in expanded form. 3(6 + 9)
{
Example: 3(6 + 9) There are two terms inside the parentheses.
3x6+3x9
18 + 27 = 45
Rewrite
Solve
Multiply the 3 by each term inside the parentheses.
Whenever a number is being multiplied by each term inside a set of parentheses it should be recognized as the distributive property. The distributive property is necessary to solve some algebraic equations or to simplify some algebraic expressions. Example: Solve 5(x - 8) = 10
a) 5(x - 8) = 10
b) 5x - 40 = 10 +40 + 40
c) 5x = 50 5
d) x = 10
5
Directions: Find the value of x for each of the following equations. 1) 6(x + 3) = 48
2) 4(5 - x) = 8
5) 9(x + 3) = 27
6) 12(x + 20) = 372
9) 5(x + 9) - 4 = 51
10) 8(x + 100) - 3 = 837
13) 12(x - 4) = 144
14) 9(x + 9) = 90
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Maisonet Math 2012
3) 7(x + 2) + 3 = 73
7) 4(x - 5) = 44
11) 2(x - 5 + 2) = 6
15) 7(2 + x) = 35
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4) 8(x - 3) = 96
8) 3(x - 20) = 15
12) 20(x + 1) = 200
16) 8(11 - x) = 16
CCSS 6.EE.5 , 7.EE.3
Distributive Property Solving Equations Using The Distributive Property
The distributive property allows us to remove the parentheses by distributing the value outside the parentheses with each term located inside the parentheses. The distributive property is a way to write an expression in expanded form. 3(6 + 9)
{
Example: 3(6 + 9) There are two terms inside the parentheses.
3x6+3x9
18 + 27 = 45
Rewrite
Solve
Multiply the 3 by each term inside the parentheses.
Whenever a number is being multiplied by each term inside a set of parentheses it should be recognized as the distributive property. The distributive property is necessary to solve some algebraic equations or to simplify some algebraic expressions. Example: Solve 5(x - 8) = 10
a) 5(x - 8) = 10
b) 5x - 40 = 10 +40 + 40
c) 5x = 50 5
d) x = 10
5
Directions: Find the value of x for each of the following equations. 1) 6(x + 3) = 48