ryszard eggink

# 67 Questions

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### Prove that if $g\in L^1(R)$, then $\lim_{\lambda\to\infty}||f_{\lambda}*g-g||_{L^1(R)}=0$, where $f_\lambda(x)=\frac{\lambda}{2}e^{-\lambda|x|}$

Apr 24 at 15:28 ryszard eggink 474

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### Calculate the distribution of $(\cos(\min(X,Y)),\max(X,Y))$

Dec 19 at 14:40 ryszard eggink 474

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### Convergence in distribution of $\frac{1}{n}max(X_n,Y_n)$, where $X_n\text{ }U(-n-5,4n-5)$, $Y_n\text{ }Poiss(10n)$

Dec 4 at 16:38 ryszard eggink 474

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74
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### Convergence in distribution of sum of random, independent variables.

Dec 3 at 22:13 ryszard eggink 474

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