(1/x+1/y+1/z)×(xy)/(xy+yz+zx)
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(1/x+1/y+1/z)×(xy)/(xy+yz+zx)(1/x+1/y+1/z)×(xy)/(xy+yz+zx)(1/x+1/y+1/z)×(xy)/(xy+yz+zx)通分原式=[(yz+xz+
(1/x+1/y+1/z)×(xy)/(xy+yz+zx)
(1/x+1/y+1/z)×(xy)/(xy+yz+zx)
(1/x+1/y+1/z)×(xy)/(xy+yz+zx)
通分
原式=[(yz+xz+xy)/xyz]×(xy)/(xy+yz+zx)
=xy(yz+xz+xy)/[xyz(xy+yz+zx)]
=1/z
(1/x+1/y+1/z)×(xy)/(xy+yz+zx)
(xy-1)^2+(x+y-z)(x+y-zxy)因式分解
x/zy + y/xz + z/xy >=1/x + 1/y + 1/z 证明
证明 当x+y+z=1时,x/yz+y/xz+z/xy≥9
若|x-3|+|y+2|+|2z+1|=0,求(xy-yz)(y-x+z)
求z=xy+1/x+1/y的极值
x²-y²+5x+3y+4(x+y-2xy)(x+y-z)+(xy-1)²
解方程组:x+y=2 ,xy+z=1
z=arctan【(x+y)/(1-xy)】的偏导数
xyz-xy-xz+x-yz+y+z-1因式分解
还是因式分解 xyz-xy-xz+x-yz+y+z-1
分解因式:xyz-yz-zx-xy+x+y+z-1
讨论函数z=arctan(x+y)/(1-xy)的连续性方程是z=arctan[(x+y)/(1-xy)]
z=(1+xy)^y 就是(1+xy)的y次方z=(1+xy)^x就是(1+xy)的x次方 求dz
(x+y-xy)/(x+y+2xy)=(y+z-2yz)/(y+z+3yz)=(z+x-3zx)/(z+x+4zx),且2/x=3/y=1/z,则xyz=?
已知(x+y-xy)/(x+y+2xy)=(y+z-2yz)/(y+z+3yz)=(z+x-3zx)/(z+x+4zx),且2/x=3/y-1/z,则xyz=?
z=(1+xy)^y 对y的偏导数=1+xy)^y *ln(1+xy)*x 对么?
若xyz=1,求 x/(xy+x+1) +y/(yz+y+z) +z/(zx+z+1)越快越好~.