x²-2x 1分之x除以(x²-1分之x 1 1),其中x=根号2-1

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x²-2x 1分之x除以(x²-1分之x 1 1),其中x=根号2-1
已知y=(x-2分之x)-(x+2分之x)除以2-x分之2x.

y=[x/(x-2)-x/(x+2)/2x/(2-x)=4x/(x-2)(x+2)*(2-x)/2x=-2/(x+2)y的值是整数,x+2=1,-1,2,-2x=,-1,-3,0,-4

(x-(x+1分之2x))除以x^2-1分之x^2-2x+1

原式=(x²+x-2x)/(x+1)÷[(x-1)²/(x+1)(x-1)]=(x²-x)/(x+1)÷[(x-1)/(x+1)]=x(x-1)/(x+1)*(x+1)/

化简{x²-2x分之x+2-x²-4x+4x分之x-1}除以X分之(x-1)(X-4)乘以(2-x)

原式=[(x+2)/x(x-2)-(x-1)/(x-2)²]*x/(x-1)(x-4)*(x-2)²=(x²-4-x²+x)/x(x-2)²*x/(x

①3除以x分之2②x分之3除以x^2分之6③x分之2x+1除以5分之6+12x④x^2+3x+2分之x^2-5x+6除以

①3除以x分之2=3*x/2=3x/2②x分之3除以x^2分之6=3/x*x^2/6=x/2③x分之2x+1除以5分之6+12x=(2x+1)/x*5/(6+12x)=5/6x④x^2+3x+2分之x

(x^2-x-6分之x^2-4+x-3分之x+2)除以x-3分之x+1

x^2-x-6分解因式得(x+2)(x-3)x^2-4分解因式得(x-2)(x+2)故(x^2-x-6分之x^2-4+x-3分之x+2)=(x-2)/(x-3)+(x+2)/(x-3)=2x/(x-3

[(x+3分之x+2)-(x+2分之x+1)+(x+5分之x+4)-(x+4分之x+3)]除以[(x平方+8x+15)分

原式=[(1-1分之x+5)-(1-1分之x+4))+(1-1分之x+3)-(1-1分之x+2)]*[(x+3)(x+5)]\(x^2+7x+13)=[(1分之x+2)-(1分之x+3)+(1分之x+

x的平方-2x+1分之x²-1+x-2分之2x-x²除以x

x的平方-2x+1分之x²-1+x-2分之2x-x²除以x=(x+1)(x-1)/(x-1)²-x(x-2)/(x-2)÷x=(x+1)/(x-1)-1=(x+1-x+1

(x平方-2x+1)分之(x平方-1+x+1)分之1-x)除以(x-1)分之x

=[(x+1)(x-1)/(x-1)²-(x-1)/(x+1)]×(x-1)/x=[(x+1)²-(x-1)²]/(x+1)(x-1)×(x-1)/x=4x/(x+1)(

2x-4分之x-3除以(x-2分之5-x-2)

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x-2分之x-1除以x^2-4分之x^2-2x+1

原式=(x-1)/(x-2)÷(x-1)²/(x+2)(x-2)=(x-1)/(x-2)*(x+2)(x-2)/(x-1)²=(x+2)/(x-1)

4-4x+x^2分之2x-6除以(x+3)乘以3-x分之x^2+x-6

4-4x+x^2分之2x-6除以(x+3)乘以3-x分之x^2+x-6=2(x-3)/(x-2)²×1/(x+3)×(x+3)(x-2)/(3-x)=-2/(x-2)

2x分之x+2*x^2+5x+6分之x^3-3x^2除以x^2+2x-3分之x^3-9x

2x分之(x+2)*(x^2+5x+6)分之(x^3-3x^2)÷(x^2+2x-3)分之(x^3-9x)=2x分之(x+2)*(x+2)(x+3)分之x^2(x-3)*x(x+3)(x-3)分之(x

x-1分之2-x除以(x+1-3除以x-1)

(2-x)/(x-1)÷[x+1-3/(x-1)]=(2-x)/(x-1)÷[(x²-1-3)/(x-1)]=-(x-2)/(x-1)×(x-1)/[(x+2)(x-2)]=-1/(x+2)

(x²-4x+4分之x²-4+x+2分之2-x)除以x-2分之x

(x2-4x+x2/4-4+x+(2-x)/2)/(x/x-2)=(5/4x2-3x-4+(2-x)/2)/(x/x-2)=1/4(5x2-12x-16+4-2x)/(x/x-2)=(5x2-14x-

已知 x1,x2一元二次方程x^2-4x=1的两个实数根 求(x1+x2)平方除以(x1分之1+x2分之1)的值

x1+x2=4x1x2=-1(x1+x2)^2/(1/x1+1/x2)=(x1+x2)^2*x1x2/(x1+x2)=x1x2*(x1+x2)=-4

X+2分之x方减一除以x方+4x+4分之x-1

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(x-1分之x + x-1分之1)除以x^2-2x+1分之x+1

答:[x/(x-1)+1/(x-1)]÷[(x+1)/(x²-2x+1)]=[(x+1)/(x-1)]÷[(x+1)/(x-1)²]=[(x+1)/(x-1)]×[(x-1)