Asked by Caca

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Answers

you keep telling me the wrong answer for this question
Complete the following stepped-out solution to show that βˆ’3(βˆ’13+m)+11
is equivalent to βˆ’3β‹…m+12
.(2 points)
βˆ’3(βˆ’13+m)+11

βˆ’3β‹…
+(βˆ’3β‹…m)+11
Apply the Distributive Property.
+(βˆ’3β‹…m)+11
Apply the Inverse Property of Multiplication.
βˆ’3β‹…m+
+11
Apply the Commutative Property of Addition and add.
βˆ’3β‹…m+12
Answered by GPT 3.5
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