Factor completely: 3bx^2 − 9x^3 − b + 3x
\[3bx ^{2}-9x ^{3}-b+3x\]
This is Factoring by Grouping btw and every time I attempt it I get: \[3x ^{2}(b-3x) and -1(b+3x)\]
Possible answers: (b − 3x)(3x^2 − 1) (b + 3x)(3x^2 + 1) (b + 3x)(3x^2 − 1) Prime
(3 x^2-1) (b-3 x)
Can you tell me how you got it :)
You messed up on your factoring by grouping
Did I put the negative and positive signs wrong?
You see how you took out the -1 from the b? You forgot to take out a -1 from the +3b, making it -3b
is it because of the -9x^3?
Don't group them together, like what Luigi said...
No, grouping method works, you just made a common mistake
So the 3x^2 was affected by the -9x^3
3bx^2 − 9x^3 − b + 3x 3bx^2-9x^3-b+3x rearranging the terms 3bx^2-b-9x^3+3x b(3x^2-1)-3x(3x^2-1) (b-3x)(3x^2-1) Sorry, I don't know how to use the equation tool :P
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