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Chapter 3 Math Vocabulary
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Learning Goal You will understand and use the math vocabulary of chapter 3 to solve problems.
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Term Each number in the pattern Examples 1, 4, 7, 10, …
You will understand and use the math vocabulary of chapter 3 to solve problems. Term 3-1 Each number in the pattern Examples 1, 4, 7, 10, …
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Conjecture A prediction about what may happen Examples 1, 4, 7, 10, …
You will understand and use the math vocabulary of chapter 3 to solve problems. Conjecture 3-1 A prediction about what may happen Examples 1, 4, 7, 10, … 13 16 19
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Sequence A set of numbers that follow a pattern Examples
You will understand and use the math vocabulary of chapter 3 to solve problems. Sequence 3-1 A set of numbers that follow a pattern Examples 1, 2, 4, 8, 16, x2 x2 x2 x2 x2
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You will understand and use the math vocabulary of chapter 3 to solve problems.
Numerical Expression 3-2 A mathematical phrase with only numbers and operation symbols (+, -, x, /) Examples (8+5) – 2 4 x 3 / 6
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Variable A symbol that can represent one or more numbers Examples
You will understand and use the math vocabulary of chapter 3 to solve problems. Variable 3-2 A symbol that can represent one or more numbers Examples 4 b = 20 3 c + 6
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You will understand and use the math vocabulary of chapter 3 to solve problems.
Algebraic Expression 3-2 A mathematical expression with one or more variables Example 4 b = 20 3 + c = 24
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You will understand and use the math vocabulary of chapter 3 to solve problems.
Evaluate 3-2 When you replace the variable with a number in an algebraic expression (solve) Examples 3 n = 18 n = 6 4 + w = 10 w = 6
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Equation A mathematical sentences that has an equal sign Examples
You will understand and use the math vocabulary of chapter 3 to solve problems. Equation 3-4 A mathematical sentences that has an equal sign Examples 8 + 4 = 3 x 4 10 x 2 = 40 / 2
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Open Sentence An equation with one or more variables Examples
You will understand and use the math vocabulary of chapter 3 to solve problems. Open Sentence 3-4 An equation with one or more variables Examples X – 4 = 19 11 b = 33
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You will understand and use the math vocabulary of chapter 3 to solve problems.
Solution 3-4 A solution of an equation is the value (answer) of the variable that makes the equation true Examples 3 n = 18 n = 6 4 + w = 10 w = 6
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Inverse Operations Operations that undo each other Examples
You will understand and use the math vocabulary of chapter 3 to solve problems. Inverse Operations 3-5 Operations that undo each other Examples Addition undoes Subtraction Subtraction undoes Addition Multiplication undoes Division Division undoes Multiplication
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Subtraction Property of Equality
You will understand and use the math vocabulary of chapter 3 to solve problems. Subtraction Property of Equality 3-5 When you use inverse operations to solve equations Examples If you subtract the same value from each side of an equation, the two sides remain equal Arithmetic x 3 = 6, so 2 x = 6 – 4 Algebra If a = b, then a – c = b – c
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Addition Property of Equality
You will understand and use the math vocabulary of chapter 3 to solve problems. Addition Property of Equality 3-6 When you use inverse operations to solve equations Examples If you add the same value from each side of an equation, the two sides remain equal Arithmetic x 3 = 6, so 2 x = 6 + 4 Algebra If a = b, then a + c = b + c
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Division Property of Equality
You will understand and use the math vocabulary of chapter 3 to solve problems. Division Property of Equality 3-7 When you use inverse operations to solve equations Examples If you divide the same value from each side of an equation, the two sides remain equal Arithmetic x 2 = 8, so 4 x 2 / 2 = 8 / 2 Algebra If a = b, and c = 0, then a / c = b / c
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Multiplication Property of Equality
You will understand and use the math vocabulary of chapter 3 to solve problems. Multiplication Property of Equality 3-7 When you use inverse operations to solve equations Examples If you multiply the same value from each side of an equation, the two sides remain equal Arithmetic / 2 = 3, so 6 / 2 x 2 = 3 x 2 Algebra If a = b, then a x c = b x c
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