$\backslash$table$[[,$TSLA,,,AAPL,,,AMZN,$],[$YEAR$,$OPENING,CLOSING,,OPENING,CLOSING,,OPENING,CLOSING$],[\frac{1}{10}\frac{?}{2024},235\mathrm{.}1,233\mathrm{.}94,,184\mathrm{.}35,185\mathrm{.}28,,152\mathrm{.}06,153\mathrm{.}73],[\frac{1}{10}\frac{?}{2025},391\mathrm{.}4,394\mathrm{.}74,,240\mathrm{.}01,236\mathrm{.}85,,221\mathrm{.}46,218\mathrm{.}94]]$

If you bought $50$ shares of each of the following: TSLA, AAPL, and AMZN on $\frac{1}{10}\frac{?}{2024}$ and then sold all the shares on $\frac{1}{10}\frac{?}{2025},$ ignoring any transaction costs, what would your portfolio's holding period yield $($HPY$)$ be$?$