x2-2 9x=0
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![x2-2 9x=0](/uploads/image/f/891631-55-1.jpg?t=x2-2+9x%3D0)
1/10x4+3x2+1=x4-x3+(x3+3x2+x)-x+1=x4-x3+x(x2+3x+1)-x+1=x4-x3-x+1=x4-(x3+3x2+x)+3x2+1=x4-x(x2+3x+1)+3
应该是求-x³+2x²+2008x²=x+1所以x³=x²*x=(x+1)x=x²+x=(x+1)+x=2x+1所以-x³+2x&
∵x2-9=0,∴x2=9,∴x2(x+1)-x(x2-1)-x-7=x3+x2-x3+x-x-7=x2-7,当x2=9时,原式=9-7=2.
原式可化为1/(x+1)(x-3)+2/(x-3)((x+2)+3/(x+1)(x+2)=0两边同乘以:(x+1)(x+2)(x-3)得:(x+2)+2(x+1)+3(x-3)=0(x≠-1,x≠-2
你可以参见“韦达定理”方程两个根的积是1,说明他们互为倒数.x^2+1/x^2=(x+1/x)^2-2*x*1/x=(-5)²-2=23
∵y=x2+9+x2-10x+29,∴y=(x-0)2+(3-0)2+(x-5)2+(0+2)2,可以看作是x轴上的动点P(x,0)到两定点A(0,3)、B(5,-2)的距离之和,由“两点之间线段最短
x^2+3x+1=0方程两边同除以xx+3+1/x=0x+1/x=-3x^2+1/x^2=(x+1/x)^2-2=(-3)^2-2=9-2=7
(x²-2x)+(x²-2x)-2=0(x²-2x+2)(x²-2x-1)=0∵x²-2x+2=(x-1)²+1>0∴x²-2x-
∵x2-5x+1=0,∴x-5+1x=0,∴x+1x=5,x2+x+1x2+1x=(x+1x)2+(x+1x)-2=25+5-2=28,故答案为:28.
5x²-3x-5=0△=3²-4×5×(-5)=109x=[﹣(﹣3)±√109]/5由原方程可得所求式子=(x+5)-1/(x+5)所求式子=(118±6√109)/25-25/
f'(x)=2x+2/x3+1/x2=2x4/x3+x/x3+2/x3因为x
x2(x+1)-x(x2-1)-7,=x3+x2-x3+x-7,=x2+x-7,∵x2+x-6=0,∴x2+x-7=-1,即x2(x+1)-x(x2-1)-7=-1.
14x^2-4x+1=0=>x^2+1=4x=>(x^2+1)^2=16x^2=>x^4+1=14x^2---------①x^2+(1/x^2)=(1/x^2)(x^4+1)----------②把
f(x)={x²+2x,x≥0-x²+2x,x3x²+2x>3且x≥0,解得x>1-x²+2x>3且x
2/x2=30=0x=±1/√15再问:过程再答:合并同类项1/x2+1/x2+1/x2+2x+11x-13x+10+10+10=03/x2+30=010x2+1=0x==±√10i/10刚才答案有误
M={x|x(x-2)>0}={x|x2}N={x|(x-1)(x-3)
3x²-7x+2=0)3x-1)(x-2)=0x1=1/3,x2=2所以x1+x2=7/3
X2-3X-1=0则X-3-1/X=0则X-1/X=3则(X-1/X)²=3²=9则X²-2+1/X²=9则X²+1/X²=9+2=11
解题思路:利用一元二次方程计算解题过程:最终答案:略