设x,y,z为正实数,满足x-y+2z=0,则y^2/xz的最小值是设x,y,z为正实数,满足x-y+2z=0,则(y^2)/(xz)的最小值是

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设x,y,z为正实数,满足x-y+2z=0,则y^2/xz的最小值是设x,y,z为正实数,满足x-y+2z=0,则(y^2)/(xz)的最小值是设x,y,z为正实数,满足x-y+2z=0,则y^2/x

设x,y,z为正实数,满足x-y+2z=0,则y^2/xz的最小值是设x,y,z为正实数,满足x-y+2z=0,则(y^2)/(xz)的最小值是
设x,y,z为正实数,满足x-y+2z=0,则y^2/xz的最小值是
设x,y,z为正实数,满足x-y+2z=0,则(y^2)/(xz)的最小值是

设x,y,z为正实数,满足x-y+2z=0,则y^2/xz的最小值是设x,y,z为正实数,满足x-y+2z=0,则(y^2)/(xz)的最小值是
y=x+2z
(y^2)/(xz)=(x^2+2z^2+4xz)/xz=1/z+2/x+4
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