1 1 vote A tourist starts by taking one of the $n$ available paths, denoted by $1,2, \cdots, n$. An hour into the journey, the path $i$ subdivides into further $1+i$ subpaths, only one of which leads to the destination. The tourist has no map and makes random choices of the path and the subpaths. What is the probability of reaching the destination if $n=3 ?$ $\frac{10}{36}$ $\frac{11}{36}$ $\frac{12}{36}$ $\frac{13}{36}$ $\frac{14}{36}$ Probability and Statistics tifrece2021 probability-and-statistics random-variable + – admin 258 views answer comment Share Follow Add Sync Questions Print 0 reply Please log in or register to add a comment.
