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How would I go about factoring something like x^3+x-2?
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\[x^3+x-2\]
\[= (x+1)^2(x-2)\]
how do you get there?
+x^2 -x^2 then, factor
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if i distribute that out i get x^3-3x-2
show me yours step
\[(x+1)^2= x^2+2x+1\] \[(x^2+2x+1)(x-2)=x^3+2x^2+x-2x^2-4x-2\] \[=x^3-3x-2\]
so, go backward you have mine. that what you need: factor!!
now, I rearrange it for you
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from yours: \[ x^3 +x -2 = x^3 +x^2-x^2+x-2\]
\[(x^3 +x^2) - (x^2-x+2)= x^2(x+1)-(x-2)(x+1)\]
oh i see it
\[=(x+1)(x^2-(x-2))=(x+1)(x^2-x+2)\]
thank you
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good yw
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