Which property states: Changing the ORDER does not change the answer Ex. 3 + 4 = 4 + 3 A) Associative for Addition B) Additive Identity C) Commutative for Addition D) Additive Inverse

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Which property states: Changing the GROUPING does not change the answer Ex. (5  6)  7 = 5  (6  7) A) Commutative for Multiplication B) Multiplicative Inverse C) Multiplicative Identity D) Associative for Multiplication

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Which property states: A number times ZERO equals ZERO Ex. 123  0 = 0 A) Multiplicative Identity B) Multiplication Property of Zero C) Division Property of Zero D) Multiplicative Inverse

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Which property states: A number PLUS or MINUS ZERO equals that number Ex. 456 + 0 = 456 A) Reflexive B) Additive Identity C) Transitive D) Additive Inverse

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Which property states: A number TIMES or DIVIDED by ONE equals that number Ex. 345  1 = 345 A) Multiplicative Inverse B) Factoring C) Multiplicative Identity D) Reflexive

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Which property states: A number PLUS its OPPOSITE equals ZERO Ex A) Definition of Subtraction B) Additive Identity C) Reflexive D) Additive Inverse

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Which property states: A number TIMES its RECIPROCAL equals ONE Ex A) Multiplicative Identity B) Division Property of Zero C) Multiplicative Inverse D) Transitive

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Which property states: A number TIMES A SUM or PASSING OUT a multiplier Ex. 3(2 + 4) = 6 + 12 A) Associative Property of Addition B) Distributive C) Substitution D) Reflexive

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Which property states: A number DIVIDED by ITSELF equals ONE Ex A) Symmetry B) Transitive C) Substitution D) Division Property of Zero

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Which property states: Perform the operation and PLUG in the ANSWER Ex A) Substitution B) Associative for Addition C) Transitive D) Distributive

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Which property states: ADD the OPPOSITE Ex. 1 – 2 = 1 + -2 A) Additive Inverse B) Transitive C) Definition of Subtraction D) Reflexive

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Which property states: Flip both side of the equation Ex Which property states: Flip both side of the equation Ex. 3 + n = 5 is the same as 5 = 3 + n A) Transitive B) Symmetry C) Reflexive D) Factoring

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Which property states: If A = B and B = C, then A = C A) Transitive B) Symmetry C) Reflexive D) Factoring

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Which property states: For all real numbers, A = A A) Substitution B) Additive Identity C) Reflexive D) Commutative

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Which property states: Distributive Backwards (Collecting the parts that make the pieces LIKE TERMS) Ex. 3a + 4a = a(3 + 4) A) Commutative for Multiplication B) Substitution C) Associative D) Factoring

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