SOLUTION: Multiple Choice: Match the reason with the proof given below. Prove: If a*c = b*c and c ≠ 0, then a = b 1 a*c = b*c 2 a*c*(1/c) = b*c*(1/c) 3 a*[c*(1/c)] = b*[c*(1/

Algebra ->  Distributive-associative-commutative-properties -> SOLUTION: Multiple Choice: Match the reason with the proof given below. Prove: If a*c = b*c and c ≠ 0, then a = b 1 a*c = b*c 2 a*c*(1/c) = b*c*(1/c) 3 a*[c*(1/c)] = b*[c*(1/      Log On


   



Question 200294: Multiple Choice: Match the reason with the proof given below.
Prove: If a*c = b*c and c ≠ 0, then a = b
1 a*c = b*c
2 a*c*(1/c) = b*c*(1/c)
3 a*[c*(1/c)] = b*[c*(1/c)]
4 a*1 = b*1
5 a = b
9.Choose the reason for line 1 of the proof

Identity Property for Multiplication

Associative Property for Multiplication

Property of Reciprocals

Multiplication Property of Equality

Given

Answer by solver91311(24713) About Me  (Show Source):
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Multiplication Property of Equality.