1/x+1/y=4,则(3x+xy+3y)/(x-xy+3y)=
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1/x+1/y=4,则(3x+xy+3y)/(x-xy+3y)=1/x+1/y=4,则(3x+xy+3y)/(x-xy+3y)=1/x+1/y=4,则(3x+xy+3y)/(x-xy+3y)=分子分母
1/x+1/y=4,则(3x+xy+3y)/(x-xy+3y)=
1/x+1/y=4,则(3x+xy+3y)/(x-xy+3y)=
1/x+1/y=4,则(3x+xy+3y)/(x-xy+3y)=
分子分母同时除以xy得
原式=(3/y+1+3/x )/ (1/y-1+1/x)
=(3*4+1)/(4-1)
=13/3
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