What's the opposite of "distributes"?
\[a(b+c)=ab+ac\]
division... Cause when you distribute it is multiplication. so technically i think it would be: b/a+c/a..
I mean if I have \(a(b+c)\) I say "\(a\) is distributed" Would I say in \(ab+ac\), that \(a\) is divided?
no.... it is multiplied. Cause lets give them values... a=2 b=4 and c=3 2(4+3)= 2*4+2*3....
If you call a the common factor, it'd be clear.
...but it's the "distributive law".
and to distribute just means multiply.
a IS divided though\[\huge \frac{ ab+bc }{ a } = \frac{ ab }{ a }+ \frac{ ac }{ a } = b+c\]
@bibby I am really confused as to why you did that....
because factoring out an a means dividing the term by a
yeah, but we aren't factoring out in this case.... we are distributing....
I see my problem. The distributive property goes both ways. I distribute my undivided thanks.
I'm just showing how it goes both ways.
okay... I gotcha. Makes sense.
I meant to do this, a(ab+ac) ------ a
I got your meaning, thanks @bibby
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