x²-2x-2根号2x 3 2根号2
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![x²-2x-2根号2x 3 2根号2](/uploads/image/f/898947-27-7.jpg?t=x%C2%B2-2x-2%E6%A0%B9%E5%8F%B72x+3+2%E6%A0%B9%E5%8F%B72)
首先须满足2x-1>=0,即x>=1/2方程右边mx>=0,所以也有m>=0方程两边平方,因[x+√(2x-1)][x-√(2x-1)]=x^2-2x+1=(x-1)^2,得:2x+2|x-1|=m^
题是这样的吧:[(√x-√y)^3+2x√x+y√y]/(x√x+y√y)+[3√(xy)-3y]/(x-y)原式=[(x√x-3x√y+3y√x-y√y)+2x√x+y√y]/(x√x+y√y)+[
原式=2√3+√6-√36+30*√6/6=2√3+√6-6+5√6=2√3+6√6-6
y=根号(1-x^2)所以y^2=1-x^2即x^2+y^2=1又因为y=根号(1-x^2)大于等于0-1
(x√x+x√y)/(xy-y^2)-[x+√(xy)+y]/(x√x-y√y)=[x(√x+√y)/[y(√x-√y)(√x+√y)]-[x+√(xy)+y]/{(√x-√y)[x+√(xy)+y]
x+根号x+根号(x+2)+根号(x^2+2x)=根号x(根号x+1)+根号(x+2)(根号x+1)=(根号x+1)(根号x+根号(x+2))=3两边同时乘以(根号(x+2)-根号x)得(根号x+1)
1、x-2≥02-x≥0∴x=2不关于原点对称非奇非偶2、1-x^2≥0x^2-1≥0∴x=1或-1f(x)-f(-x)=0且f(x)+f(-x)=0所以既奇又偶3、x≠0f(x)+f(-x)=0∴奇
(根号y/根号x-根号y)-(根号y/根号x+根号y)={根号y(根号x+根号y)}/(x-y)-{根号y(根号x-根号y)}/(x-y)=(y+y)/(x-y)因为x=2y所以原式=2y/y=2
√(x-2)/(x-2)÷√x/√(x³-2x²)=√(x-2)/(x-2)*√(x³-2x²)/√x=√(x-2)/(x-2)*x√(x-2)/√x=x(x-
原式=[(√x-√y)²+(√x+√y)²]/(√x+√y)(√x-√y)=(x+y-2√xy+x+y+2√xy)/(x-y)=2(x+y)/(x-y)=2(2+√3)/(2-√3
答案为1.直接展开啊
原式=√y/(√2y-√y)-√y/(√2y+√y)=√y/[√y(√2-1)]-√y/[√y(√2+1)]=1/(√2-1)-1/(√2+1)=(√2+1)/(√2+1)(√2-1)-(√2-1)/
(根号2-根号3)x
(-根20)×根2×根5=-根(20×2×5)=-根200=-10根2..
[x+2√(x-1)]=[√(x-1)+1]^2[x-2√(x-1)]=[√(x-1)-1]^2x-1>=0x>=1y=√[x+2√(x-1)]+√[x-2√(x-1)]=√(x-1)+1+|√(x-
(√5+√3-√2)*(√5-√3+√2)=[√5+(√3-√2)]*[√5-(√3-√2)]=(√5)^2-(√3-√2)^2=5-(3+2-2√6)=2√6
因为根号(-x^2)有意义,则x=0所以答案为1-4+0+2=-1