根号X 根号Y分之X-Y-根号X-根号Y分之X Y-2根号下XY

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化简:((根号x-根号y)^3+2x根号x+y根号y)/(x根号x+y根号y)+(3根号xy-3y)/(x-y)

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)+[

已知根号x(根号x-根号y)=根号xy+3y,求(3x-y)分之2x+3倍根号xy-y 的值

由√x(√x-√y)=√xy+3y,得x-2√xy-3y=0,(√x-3√y)(√x+√y)=0,上式要成立,就只能:(√x-3√y)=0或(√x+√y)=0,解得x=9y(x>0时)或x=y=0.你

根号X*Y等于根号X*根号y吗?理由

当X,Y大于等于零时,根号X*Y等于根号X*根号y当X,Y小于零时,根号X*Y成立,根号X*根号y不存在

已知y=根号1-x+根号x-1+3,求根号x+根号y分之x+2根号xy+y+根号x-根号y分之一的值

根号内必须大于等于0故有x-1≥0且1-x≥0即x≥1且x≤1所以x=1将x=1代回去得y=3然后将x,y代入所求式即可你的所求式表述不是很清楚,所以没办法帮你求了

x根号x+x根号y/xy-y^2)-(x+根号xy+y/x根号x-y根号)y

(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]

(根号y分之x-根号x分之y)除以(根号y分之1-根号x分之1)

(根号y分之x-根号x分之y)除以(根号y分之1-根号x分之1)=[(x-y)/根号xy]÷[(根号x-根号y)/根号xy]=根号x+根号y

根号X-根号Y分之X-Y等于什么?

√代表根号(x-y)/(√x-√y)=[(x-y)(√x+√y)]/[(√x-√y)(√x+√y)](同时乘以)(√x+√y))=[(x-y)(√x+√y)]/(x-y)(平方差公式)=√x+√y))

若x>o,y>o,且根号x(根号x+根号y)=3根号y(根号x+5根号y)求x+根号xy分之2x-根号xy-5y

由√x(√x+√y)=3√y(√x+5√y),得到:(√x)²-3√x*√y)-15(√y)²=0;(√x-5√y)*(√x+3√y)=0;(√x-5√y)=0;√x=5√y;所以

计算 (xy-y2分之x根号x+x根号y)-(x根号x-y根号y分之x+根号xy+y)

你的题目不是很明白哦,所谓的分之是到哪那啊?请把分子、分母都标上括号,要不可能性太多了再问:((x√x+x√y)/xy-y2)-(x+√xy+y/x√x-y√y)“/”前面的是分子后面的是分母再答:因

已知x =2y 化简(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)-(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

根号xy 除以 2倍根号x分之y^2

原式=1÷2×√[xy/(y²/x)]=1/2×√(x²y/y²)=x√y/(2y)

代数式求值.已知x=2,y=根号3,求 (根号x-根号y)/(根号x+根号y)+(根号x+根号y)/(根号x-根号y)

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

根号x+根号y分之x-y化简

根号x+根号y分之x-y=根号x+根号y分之(根号x-根号y)(根号x+根号y)=根号x-根号y

已知x=2y,化简根号y/(根号x-根号y)-根号y/(根号x+根号y)

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x减根号y分之(x减y)加(根号x加根号y)分之x加y加2根号xy

=2倍(x-y)分之(x根号x-y根号y)+2根号xy.=(x-y)分之[2x根号x(1+根号y)-2y根号y(1+根号x)].

5x根号xy除以3根号x分之y乘以3分之1根号y分之x(x>0)

原式=5x根号(xy)/3根号(y/x)*1/3根号(x/y)=5/9*根号(xy*x/y*x/y)=5x/9y根号(xy)

5根号x的三次方y -(2y根号x分之y +6x根号x分之y)

原式=5|x|√(xy)-2y*√(xy)/|x|-6x√(xy)/|x|=(5|x|-2y/|x|-6x/|x|)*√(xy)