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1 câu trả lời 274
`a)`
`2/(x-4)+x/(x-3)+Q=(x-6)/(x^2-7x+12)(xne3,xne4)`
`<=>(2*(x-3))/((x-3)*(x-4))+(x*(x-4))/((x-3)*(x-4))+Q=(x-6)/((x-3)*(x-4))`
`<=>(2*(x-3)+x*(x-4))/((x-3)*(x-4))+Q=(x-6)/((x-3)*(x-4))`
`<=>(2x-6+x^2-4x)/((x-3)*(x-4))+Q=(x-6)/((x-3)*(x-4))`
`<=>(x^2-2x-6)/((x-3)*(x-4))+Q=(x-6)/((x-3)*(x-4))`
`<=>Q=(x-6)/((x-3)*(x-4))-(x^2-2x-6)/((x-3)*(x-4))`
`<=>Q=(x-6-x^2+2x+6)/((x-3)*(x-4))`
`<=>Q=(-x^2+3x)/((x-3)*(x-4))`
`<=>Q=(-x*(x-3))/((x-3)*(x-4))`
`<=>Q=(-x)/((x-3)*(x-4))`
Vậy: `Q=(-x)/((x-3)*(x-4))`.
`b)`
`(2x^2+2)/(x^3+1)-1/(x^2-x+1)- P=x^2/(x^3+1)(xne-1)`
`<=>P=(2x^2+2)/(x^3+1)-x^2/(x^3+1)-1/(x^2-x+1)`
`<=>P=(x^2+2)/((x+1)(x^2-x+1))-1/(x^2-x+1)`
`<=>P=(x^2+2)/((x+1)(x^2-x+1))-(x+1)/((x+1)(x^2-x+1))`
`<=>P=(x^2+2-(x+1))/((x+1)(x^2-x+1))`
`<=>P=(x^2+2-x-1)/((x+1)(x^2-x+1))`
`<=>P=(x^2-x+1)/((x+1)(x^2-x+1))`
`<=>P=1/(x+1)`
Vậy: `P=1/(x+1)`.
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