$\backslash$table$[[$Activities$,,\backslash$table$[[$Time$],[$Estimates$],[($Days$)-],[$Optimistic$],[($a$)]],\backslash$table$[[$Time$],[$Estimates$],[($Days$)-],[$Most Likely$],[($b$)]],\backslash$table$[[$Time$],[$Estimates$],[($Days$)-],[$Pessimistic$],[($c$)]]],[$A$,,1,3,5],[$B$,-,1,2,3],[$c$,$A$,1,2,3],[$D$,$A$,2,3,4],[$E$,$B$,3,4,11],[$F$,C,D,3,4,5],[$G$,$D$,$ E$,1,4,6],[H,F,G,2,4,5]]$

Fill the Activity Table. Use the first decimal place $($the tenth place$)$ for the expected duration and use the second decimal place $($the hundredth place$)$ for the variance.

Complete the precedence diagram $($network diagram$).$

Fill the Path table. What is the probability that the project can be completed in $16$ days or less? Use the second decimal place $($the hundredth place$)$ for probabilities.