\begin{tabular}{|c|c|c|c|} \hline Date & Opponent & Result & Attendance \\ \hline Aug 29 & Northern Colorado * & W 35-18 & 13480 \\ \hline Sep 7 & Tulsa * & L 16-34 & 12471 \\ \hline Oct 4 & New Mexico & W 32-21 & 16119 \\ \hline Oct 19 & San Diego State ** & L 17-27 & 18285 \\ \hline Nov 2 & Boise State & L 42-52 & 19184 \\ \hline Nov 30 & Fresno State & W 17-16 & 12835 \\ \hline \end{tabular} (2) Analyze the attendance problem using the XY matrix: choose at least five inputs (Xs) and at least three outputs (Ys); assign important weights (1-10) and relationship weights (010); and obtain the ranks of each X. \begin{tabular}{|c|c|c|c|} \hline Date & Opponent & Result & Attendance \\ \hline Aug 29 & Northern Colorado * & W 35-18 & 13480 \\ \hline Sep 7 & Tulsa * & L 16-34 & 12471 \\ \hline Oct 4 & New Mexico & W 32-21 & 16119 \\ \hline Oct 19 & San Diego State ** & L 17-27 & 18285 \\ \hline Nov 2 & Boise State & L 42-52 & 19184 \\ \hline Nov 30 & Fresno State & W 17-16 & 12835 \\ \hline \end{tabular} (2) Analyze the attendance problem using the XY matrix: choose at least five inputs (Xs) and at least three outputs (Ys); assign important weights (1-10) and relationship weights (010); and obtain the ranks of each X