y=1,y=x, y=x2是某二阶线性非齐次方程的解-搜答案-大师作文网

去分母得：x^2(y-1)+x(1-y)+y=0y=1时,上式无解y=1时,为二次式,须有delta>=0即(1-y)^2-4y(y-1)>=0(y-1)(3y+1)再问：x^2(y-1)+x(1-y

#includemain(){intx,y;charch='*';printf("输入x的值：");scanf("%d",&x);if(x>0){y=x+1;}elseif(x

X²（X+1）-Y(XY+X)=X^3+X²-XY²-XY=X^3-XY²+X²-XY=X（X²-Y²）+X(X-Y)=X(X-Y

求y=x-1/x2+2x的导数

因为y=3x/(x²+x+1)所以1/y=(1/3)x+(1/3)+(1/3)/x因为x

函数y=x2-3x/x+1求导

1、y=(x²-3x)/(x+1)那么y'=[(x²-3x)'*(x+1)-(x²-3x)*(x+1)']/(x+1)²显然(x²-3x)'=2x-3

[（x^2+y^2）-(x-y)^2+2y(x-y)]÷4y=1（x^2+y^2-x^2+2xy-y^2+2xy-2y^2）÷4y=1（4xy-2y^2）4y=12x-y=24x/(4x^2-y^2)

∵P={y=x2+1}是单元素集，集合中的元素是y=x2+1，Q={y|y=x2+1≥1}={y|y≥1}，E={x|y=x2+1}=R，F={（x，y）|y=x2+1}，集合中的元素是点坐标，G={

x/(y+z)+y/(z+x)+z/(x+y)=1所以x/(y+z)=1-[y/(z+x)+z/(x+y)]y/(z+x)=1-[x/(y+z)+z/(x+y)]z/(x+y)=1-[x/(y+z)+

等于0.x/(y+z)=1-[y/(z+x)+z/(x+y)]y/(z+x)=1-[x/(y+z)+z/(x+y)]z/(x+y)=1-[x/(y+z)+y/(z+x)]x2/(y+z)+y2/(z+

函数y=x2+1/x(x

对x求导0.5*1/(x²+y²)*(x²+y²)'=1/[1+(y/x)²]*(y/x)'0.5/(x²+y²)*(2x+2y*

(X+Y)²=X²+Y²+2XY=X²+Y²+X²-Y²=2X²(X-Y)²=X²+Y²-

函数y=4x2+1x

解析：y′=8x-1x2=8x3−1x2，令y′＞0，解得x＞12，则函数的单调递增区间为（12，+∞）．故答案：（12，+∞）．

用均值不等式,考虑X>0,X

这两个均采用了配方法y=x²-4x+6=x²-4x+4+2=(x-2)²+2>=2y=-x²-2x+18=-(x²+2x+1)+19=-(x+1)&#

不对=x2(x-y)-y2(x-y)=（x2-y2）(x-y)=(x+y)(x-y)2再问：噢。我看懂了

哥!你那个是x方y方吧!有这么个公式x方-y方=（x+y）(x-y)所以得到了（x+y)(x-y)-(x+y)这时候提取公因式（x+y)就得到了（x+y)(x-y-1)再问：是啊，怎么提（X+Y）他那

∵y=1/（x²-x）∴x²-x≠0x（x-1）≠0∴x≠0或x≠1∴定义域为：（负无穷,0）∪（0,1）∪（1,正无穷）

(x-y)/(x+y)=(x-y)(x+y)/[(x+y)^2]=(x^2-y^2)/[x^2+y^2+2xy]=2xy/[x^2+y^2+x^2-y^2]=2xy/(2x^2)=y/xx^2-y^2