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Factor: (-x^2 -2x +8) / (2-x)
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I'm assuming that you want to factor the top line so that you could divide easily. For that, first split the middle term.\[-x^2 + 2x - 4x + 8\]Can you continue?
Why should I split terms
@ParthKohli
That's what you do in order to factor any quadratic!
just about any quadratic?
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Take for example \(2x^2 + 8x + 8\). Split it into \(2x^2 + 4x + 4x + 8 \iff 2x(x + 2) + 4(x + 2) \iff (2x + 4)(x + 2)\)
lets see I will manage to solve this finally
All quadratics with rational roots!
\[-x ^{2}-2x+8\] After splitting the middle term -2x into 2x - 4x we get \[-x ^{2}+2x-4x+8\] Factorising the first two terms and the last two terms we get \[x(-x+2)+4(-x+2)\] Then taking out the common factor gives \[(2-x)(x+4)\]
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