$$\int _0^{\infty }\int _0^{\infty }\frac{y}{y}\cdot :e^{-\left(y+\frac{x}{y}\right)}dx dy$$$$\int _0^{\infty }\int _0^{\infty }\frac{y}{y}\cdot :e^{-\left(y+\frac{x}{y}\right)}dx dy$$

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