Instructions:

In cell D$3,$ enter your full name.

Problem: $$

In cells A$17$:G$24,$ there is a table of activities associated with a project at Future software firm in Tuscaloosa. This table states the immediate predi

their durations. In cells A$25$:AA$37,$ there is an incomplete critical path diagram that you will need to fill out.

In the eard input the forward pass $($Early Start and Early Finish$)$ of each activity.

Note: the cells that should contain inputted values are G$28,128,$ G$32,132,$ L$25,$ N$25,$ L$29,$ N$29,$ L$34,$ N$34,$ Q$27,$ S$27,$ Q$34,$ and S$34.$

Note: the key on where the ES and EF are within each diagram can be found in cells W$17$:AA$21$

In the

input the backwards pass $($Late Finish and Late Start$)$ of each activity.

Note: the cells that should contain inputted values are G$30,$ I$30,$ G$34,$ I$34,$ L$27,$ N$27,$ L$31,$ N$31,$ L$36,$ N$36,$ Q$29,$ S$29,$ Q$36,$ and S$36.$

Note: the key on where the LF and LS are within each diagram can be found in cells W$17$:AA$21$

In cell H$4$O$,$ input how many weeks the project should take based on your analysis you did above.

In cells H$42,$ J$42,$ and L$42,$ input the activities $($in order$)$ on the critical path.

Instructions:

In cell D$3,$ enter your full name.

Problem: $$

In cells A$17$:G$24,$ there is a table of activities associated with a project at Future software firm in Tuscaloosa. This table states the Immediate predecessors and their durations. In cells A$25$:AA$37,$ there is an incomplete critical path diagram that you will need to fill out.

In the input the forward pass $($Early Start and Early Finish$)$ of each activity.

Note: the cells that should contain inputted values are G$28,128,$ G$32,132,$ L$25,$ N$25,$ L$29,$ N$29,$ L$34,$ N$34,$ Q$27,$ S$27,$ Q$34,$ and S$34.$

Note: the key on where the ES and EF are within each diagram can be found in cells W$17$:AA$21$

In the input the backwards pass $($Late Finish and Late Start$)$ of each activity.

Note: the cells that should contain inputted values are G$30,$ I$30,$ G$34,$ I$34,$ L$27,$ N$27,$ L$31,$ N$31,$ L$36,$ N$36,$ Q$29,$ S$29,$ Q$36,$ and S$36.$

Note: the key on where the LF and LS are within each diagram can be found in cells W$17$:AA$21$

In cell H$40,$ input how many weeks the project should take based on your analysis you did above.

In cells H$42.$ J$42,$ and L$42,$ input the activities $($in order$)$ on the critical path.

$\backslash$table$[[$Activity$,\backslash$table$[[$Immediate$],[$Predecessors$]],\backslash$table$[[$Duration$],[($weeks$)]]],[$A$,-,8],[$B$,-,4],[$C$,$A$,3],[$D$,$A$,$ B$,12],[$E$,$A$,$ B$,4],[$F$,$C$,$ E$,10]]$

Michael Williams' project will take: $$ weeks.

The critical path for the project is: $$