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factoring : x^{2}-8xy+16y^{2}-3x+12y+2
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\[ (-2+x-4 y) (-1+x-4 y) \]
how did you get that answer?
One way to see it is to note that:\[x^2-8xy+16y^2 = x^2-2(x)(4y)+(4y)^2 = (x-4y)^2\]and also:\[-3x+12y = -3(x-4y)\]So we really have:\[(x-4y)^2-3(x-4y)+2\]This is a quadratic in terms of z = x - 4y.
i never understand how to factor...
I believe this type of factoring problem with two or more independent variable has no fixed rule, just few gimmicks ;)
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Please note there exists algorithms to do this but my earlier comment is for a paper pencil approach only.
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