The activity details for a small project are given in the Table.
\[ \begin{array}{|c|c|c|} \hline \text{Activity} & \text{Duration (days)} & \text{Depends on} \\ \hline A & 6 & - \\ B & 10 & A \\ C & 14 & A \\ D & 8 & B \\ E & 12 & C \\ F & 8 & C \\ G & 16 & D, E \\ H & 8 & F, G \\ K & 2 & B \\ L & 5 & G, K \\ \hline \end{array} \]
The total time (in days, in integer) for project completion is \(\underline{\hspace{2cm}}\).
Considering the actual demand and the forecast for a product given in the table below, the mean forecast error and the mean absolute deviation, respectively, are:

P and Q play chess frequently against each other. Of these matches, P has won 80% of the matches, drawn 15% of the matches, and lost 5% of the matches.
If they play 3 more matches, what is the probability of P winning exactly 2 of these 3 matches?