Which of the following is an example of the associative property? a 2(5 - 3) = 10 - 6 b -7 + (19 + 5) = (-7 + 19) + 5 c11 + (6 + 8) = 11 + (28 + 6) d 1/3 • 3 = 1
Associative property says \(a+b)+c=a+(b+c)\) So in other words, if I need to add three numbers, say 2,3,4 then it does not matter if I do 2+3 and then add the result to 4 or if a add 2 to the result of (3+4)
Okay, so when you associate yourself with someone, you and that other person would make a "pair", correct?
yeah
Numbers can associate themselves with one another in the same way, forming "pairs". For numbers, however the only way they can identify as a pair is if they are both in parentheses.
ok.next part please
During addition, it doesn't matter what order the numbers are in, because they all add up to the same digits. \(6+4+8+1=19,~8+1+4+6=19,~etc.\)
The numbers associated with one another don't affect the sum either. \[9+(4+3)=16,~(3+9)+4=16\]
Which of the choices shows that same concept?
b?*guesses nervously*
so?
Yes :)
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