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1.已知1/x+1/y=5,求x^2y^2(x+y)^-3(x-y)^-1/(x^2-y^2)^-12.如果方程4x/x-2-5=m/2-x有增根,则m=()
题目详情
1.已知1/x + 1/y=5,求x^2y^2(x+y)^-3(x-y)^-1/(x^2-y^2)^-1
2.如果方程4x/x-2 -5=m/2-x有增根,则m=()
2.如果方程4x/x-2 -5=m/2-x有增根,则m=()
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答案和解析
1/x+1/y=5
(x+y)/xy=5
∴xy/(x+y)=1/5
x^2y^2(x+y)^-3(x-y)^-1/(x^2-y^2)^-1
=x²y²(x²-y²)/(x+y)³(x-y)
=x²y²/(x+y)²
=[xy/(x+y)]²
=1/25
2.如果方程4x/x-2 -5=m/2-x有增根,则m=(-8)
(x+y)/xy=5
∴xy/(x+y)=1/5
x^2y^2(x+y)^-3(x-y)^-1/(x^2-y^2)^-1
=x²y²(x²-y²)/(x+y)³(x-y)
=x²y²/(x+y)²
=[xy/(x+y)]²
=1/25
2.如果方程4x/x-2 -5=m/2-x有增根,则m=(-8)
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