1 (x 1)-3 (x三次方 1)当x区域-1的极限-搜答案-大师作文网

X1,X2为方程x²+3x+1=0的两根那么x1²+3x1+1=0x1²=-3x1-1x1（-3x1-1）+8x2+20=-3x1²-x1+8x2+20=-3（

X1.X2是方程:X的平方+3X+1=0的两个实数根则：X1²+3X1+1=0X1²=-3X1-1由韦达定理得：X1+X2=-3X1的三次方+8*X2+20=X1*X1²

x1三次方+8X2+20=x1³+3x1²+x1+8x2+20-3x1²-x1=x1(x1²+3x1+1)+8x2+20-3x1²-x1………………x

x1带入方程得：x1²+3x1+1=0再同乘上x1得：x1³+3x1²+x1=0所以x1³=-3x1²-x1=-3(-3x1-1)-x1=8x1+3所

X1、X2是方程X^2+3X+1=0的两实数根韦达定理得:X1+X2=-3X1X2=1X1^2+3X1+1=0x1^2=-(3x1+1)x1^3+8x2+20=-x1*(3x1+1)+8x2+20=-

（1）由韦达定理,x1+x2=-2/3,x1x2=-2于是,x1^3+x2^3=(x1+x2)(x1²-x1x2+x2²)=-2/3[(x1+x2)²-3x1x2]=-1

（1）∵f（x）=x3+ax2+bx+c,∴f'（x）=3x2+2ax+b．∵当x=-1时,函数取得极大值,x=3时,函数取得极小值．∴-1,3是方程f'（x）=0的根,即-1,3为方程3x2+2ax

不含x的三次方项则k-1=0k=1

X1、X2是方程X^2+3X+1=0的两实数根韦达定理得:X1+X2=-3X1X2=1X1^2+3X1+1=0x1^2=-(3x1+1)x1^3+8x2+20=-x1*(3x1+1)+8x2+20=-

A-B/2=2X^3+3X^2-X-(2X^3+4X^2-X+3)=-X^2-3=-1/4-3=-13/4

因为x1,x2,x3是原方程的三个根,所以,原方程可写作：(x-x1)(x-x2)(x-x3)=0解开得：x^3-(x1+x2+x3)x^2+(x1x2+x2x3+x1x3)x-x1x2x3=0而原等

x²-3x-1=0根据韦达定理得到x1+x2=3x1x2=-1x1^2+x2^2=(x1+x2)^2-2x1x2=9+2=11x1^3+x2^3=(x1+x2)(x1^2-x1x2+x2^2

令(1+x)开三次方=tx=t³-1原式=3lim(t->1)(t-1)/(t³-1)=3lim(t->1)(t-1)/(t-1)（t²+t+1）=3lim(t->1)1

将x=-1带入原式中,得-p-q=2所以p+q=-2（相反数）当x=1时原式为p+q+1即得原式=-2+1=-1

可以由十字相乘法分解因式为（3x-8)(x+1)=0,解得x1为-1,x2为8/3再问：完整可以吗

因为x²=16所以x=±4所以原式=(x³+x)-(x²+1)=x(x²+1)-(x²+1)=(x²+1)(x-1)=(16+1)×(±4-

-1x1+x2=-3x1^2=-3x1-1x1^3+8x2+20=x1(-3x1-1)+8x2+20=-3x1^2-x1+8x2+20=-3(-3x1-1)-x1+8x2+20=9x1+3-x1+8x

(x二次方-2x+1)二次方除(x-1）三次方=(x-1)四次方/（x-1）3次方=x-1=2010

x+3=(1-3a)²的立方根x=-3+(1-3a)²的立方根再问：是求开平方，求解。再答：没错采纳吧

x1³+x2³=(x1+x2)(x1²-x1*x2+x2²)=(x1+x2)[(x1+x2)²-3x1*x2]=3×(3²-3×1)=3×6