One of the factors of...
\[a^3(b-c)^3+b^3(c-a)^3+c^3(a-b)^3 \]
A) a+b+c B) a-b-c C) ab+bc+ca D) a-b
so how does that help moneybird (koala bied :P )
wow i still cant figure it out lemme take a pen and paper now
Expanded form -3 a^3 b^2 c+3 a^2 b^3 c+3 a^3 b c^2-3 a b^3 c^2-3 a^2 b c^3+3 a b^2 c^3 pretty sure -3abc is a factor
But from the options which is a factor ?
its either A or C lemme see which of these now
-3 a^3 b^2 c+3 a^2 b^3 c+3 a^3 b c^2-3 a b^3 c^2-3 a^2 b c^3+3 a b^2 c^3 = -3abc (a-b)(a-c)(b-c)
Answer is D
According to answer key it's D
Can you explain it ?
kewl :D lolz i need to use my head now :P well done moneybird.. but how io.O
I just expanded and collect like terms and factor them
Oh, Ok thanks
lol i wish i could give u medal twice :D for ur perseverance hehe
LOL We shouldn't help others for medals
of course i dont do it for that.. it just a way o acknowledging you and praising you hehe
Thanks hehe
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