Let f(x, y) = \(\displaystyle \iint_{(u-x)^2+(v-y)^2 \leq 1}\) \( e^{-\sqrt{(u-x)^2+(v-y)^2}} \) du dv. 

Then \(\displaystyle\lim_{x \rightarrow \infty}\) f(n, n2) is 

1
non-existent
2
0
3
π(1 − e−1)
4
2π(1 − 2e−1

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