已知方程x 2分之2-x-2分之1=4有增根

你的题目应该是：2x/(x^2-1)=A/(x+1)+B/(x-1)对问题进行变形得：2x/[(x+1)(x-1)]=A/(x+1)+B/(x-1)对等式的右边进行通分整理得2x/[(x+1)(x-1

上边的方程可以写成x^2=6-3x,这个方程有两个根：x1和x2.所以x1^2=6-3*x1,x2^2=6-3*x2所以让求的式子变成了：x2/(6-3*x1）+x1/(6-3*x2)然后通分：(15

x^2-3x+2=0(x-2)(x-1)=0x=2或x=1当x=2时x^2+1/x^2=2^2+1/2^2=4+1/4=17/4当x=1时x^2+1/x^2=1^2+1/1^2=1+1=2

X1＋X2=-B/A=2X1*X2=C/A=1/2求得X1=1+根号2或者X1=1-根号2从而求出X2的值X1/X2+X2/X1=(X1*X1+X2*X2)/(X1X2)=6

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

X2+Y2+8X+6Y+25=0x²+8x+16+y²+6y+9=0(x+4)²+(y+3)²=0∴x+4=0y+3=0x=-4y=-3X2+4XY+4Y2分之

两边乘以(x+3)(x-3)得12-2(x+3)=x-312-2x-6=x-3-3x=-9x=3检验：x=3是增根∴方程无解

原式=（x+1）/（x-1）-x(x-2)/(x+1)(x-1)÷(x-2)(x+1)/(x+1)²=（x+1）/(x-1)-x/(x-1)=(x+1-x)/(x-1)=1/(x-1)请好评

1/x1+1/x2=(x1+x2)/x1x2伟达定理x1+x2=-b/ax1x2=c/a1-2

2(x2+x2分之1)-3(x+x分之1)-1=0解方程,是这个吧2(x2+2+x2分之1)-3(x+x分之1)-5=02(x+x分之1)平方-3(x+x分之1)-5=0[2(x+x分之1)-5][(

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

x^(1/2)+x^(-1/2)=3求x^2+x^(-2)-(x^(3/2)+x^(-3/2))/2-3解:x^(1/2)+x^(-1/2)=3两边平方,得x+x^(-1)+2=9即x+x^(-1)=

x²+2x+1=10（x+1)²=10x+1=3或x+1=-3所以x=2或x=-4【（x²+4)/x-4】÷【（x²-4)/(x²+2x)】=【（x&

X1+X2=3/2X1*X2=-5/2(1)1/X1+1/X2=(X1+X2)/X1*X2=-3/5(2)x1²+x2²=(X1+X2)²-2*X1*X2=29/4(3)

x+2/x=c+2/c~x1=c,x2=2/c;x+2/(x-1)=a+2/(a-1);(x-1)+2/(x-1)=(a-1)+2/(a-1);x1-1=a-1;x2-1=2/(a-1);x1=a;x

（1）解是x1等于a,x2等于a分之2（2）在方程x+X分之2=a+a分之2两边同时乘以ax,得出a乘以(x的平方)+2a=（a的平方）乘以x+2x,移项后得到a乘以(x的平方)-（a的平方+2）乘以

2√2－2或－2√2－2

x1+x2=-3/2x1x2=-21/x1+1/x2=（x1+x2)/x1x2=(-3/2)/(-2)=3/4x1²+x2²=(x1+x2)²-2x1x2=(-3/2)&

这是七年级下册的分式方程.1.去分母：两边同时乘X*（X-2）得X²+4-X²=a*（X-2）2.去括号,合并同类项得aX=2a+43.系数化为一得X=a分之2a+4因为方程无解,