Solve `[(e^(-2sqrt(x)))/(sqrt(x))-y/(sqrt(x))](dx)/(dy)=1(x!=0)`

Explanation

`{Given}(frac{e^{-2 sqrt{x}}}{sqrt{x}}-frac{y}{sqrt{x}}) frac{d x}{d y}=1, x neq 0`

or `frac{d y}{d x}=frac{e^{-2 sqrt{x}}}{sqrt{x}}-frac{y}{sqrt{x}}`

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`frac{d y}{d x}+frac{1}{sqrt{x}} cdot y=frac{e^{-2 sqrt{x}}}{sqrt{x}}`

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It is a linear equation of the form

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`frac{d y}{d x}+P_{y}=Q `

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