`a)` Với `x \ne 2` có:
`[x-1]/[x^2+2x+4]=[(x-1)(x-2)]/[(x-2)(x^2+2x+4)]=[x^2-2x-x+2]/[x^3-8]`
`=[x^2-3x+2]/[x^3-8]`
`=>A=x^2-3x+2`
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`b)` Với `x \ne 1/2;x \ne 1;x \ne 3` có:
`[2x-1]/[x-3].1/B=1/[x^2-4x+3]`
`1/B=1/[(x-3)(x-1)]:[2x-1]/[x-3]`
`1/B=1/[(x-1)(2x-1)]=1/[2x^2-x-2x+1]=1/[2x^2-3x+1]`
`=>B=2x^2-3x+1`
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