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Factoring! (y-1)^3 + 27x^3 The answer is (y+3x-1)(y^2 - 2y-3xy+9x^2 +3x+1), but I don't understand how to get there. I know that you use the substitution method and it's the sum of a cube.
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yes it is the sum of two cubes
\[(a+b)(a^2-ab+b^2)\] with \[a=(y-1), b =3x\] you get \[((y-1_+3x)((y-1)^2-(y-1)3x+(3x)^2)\]
this gives \[(y+3x-1)(y^2-2y+1-3xy+3x+9x^2)\] and finally to your answer
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