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Indicate which property is illustrated in Step 5. Step 1 9 + 10x - 9 - 4x + 5 = 9 + (10x - 9) - 4x + 5 Step 2 = 9 + (-9 + 10x) - 4x + 5 Step 3 = [9 + (-9)] + (10x - 4x) + 5 Step 4 = 0 + (10x - 4x) + 5 Step 5 = (10x - 4x) + 5 Step 6 = (10 - 4)x + 5 Step 7 = 6x + 5 commutative additive inverse additive identity distributive
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The question is how to get from: 0 + (10x - 4x) + 5 to (10x - 4x) + 5
IM confused @Directrix
What was added to give the same "identical" expression back?
These are almost the same except that the left one has a zero with it: 0 + (10x - 4x) + 5 to (10x - 4x) + 5
Which option above has an "identity" in it?
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