Answer questions $1-2$ based on the following information:

The project described in the following table has just begun. Use the critical path method $($CPM$)$ to determine the slack time for each of the project activities $($presented below$).$

$1.$png

Question $1$

$1/1$ pts

What is the earliest finishing time $($EF$)$ for activity H $(2-8)?$

$8$

$14$

$3$

$11$

IncorrectQuestion $2$

$0/1$ pts

Given that all other activities will be completed on time, what is the allowable slack time $($in weeks$)$ for activity D$?$ Please type the number only $($e$.$g$.,$ if your answer is $10$ weeks, then type $10).$

$5$

Questions $3-5$ are based on the information below.

The project described in the following table has just begun.

$2.$png

Question $3$

$1/1$ pts

What is the expected completion time? Please type the number only $($e$.$g$.,$ if your answer is $10$ weeks, then type $10).$

$13$

Question $4$

$1/1$ pts

What is the path mean for path A$-$B$-$F$?$

$3$

$10$

$5$

Question $5$

$1/1$ pts

The project is scheduled to be completed in $15$ weeks. What is the probability for the project $($shown in question $3$ above$)$ being late for more than $1$ week? Keep four decimals in all intermediate steps $($e$.$g$.,$ a probability can be in terms of $0\mathrm{.}3333$ or $33\mathrm{.}33\%)$ and keep two decimals for your final solution $($e$.$g$.,$ if a final solution probability is $0\mathrm{.}33333,$ then round it to $33\%).$

$71\%$

$29\%$

$18\%$

$82\%$