F - Number Game

During the lockdown, Vedant got curious. He started playing a game. He chose an integer $n$ and performed the following process on it. He took a **contiguous** subpart of $n$ and named it $x$. He then does **any one** of the following two operations on $x$ taking care that at no point will $n$ exceed $10^{5}$: - He may multiply $x$ by $k$ and add $1$ to it. - If $x$ is even, He may divide $x$ by