Slutsky's theorem — convergence in distribution is all that's guaranteed

$\{X_n,n\ge1\}$, $\{Y_n,n\ge1\}$ and Y are random variables defined on the same probability space. Suppose as $n\to\infty$, $X_n$ converges in probability to 3 and $Y_n$ converges in distribution to Y. Then which of the following is true as $n\to\infty$?