Question $2$: Use the information contained below to compress one time unit per move using the least cost method. Assume the total indirect cost for the project is $$2,000$ and there is a savings of $$100$ per time unit reduced. Calculate the total direct, indirect, and project costs for each duration. What is the optimum cost$-$time schedule for the project?

Note: The correct normal project duration and total direct cost are provided. Show ALL of your working to get the points $(30pts).$

$\backslash$table$[[$Act$.,\backslash$table$[[$Crash Cost$],[($Slope$)]],\backslash$table$[[$Maximum$],[$Crash Time$]],\backslash$table$[[$Normal$],[$Time$]],\backslash$table$[[$Normal$],[$Cost$]]],[$A$,,0,2,200],[$B$,50,1,4,1000],[$C$,200,2,5,800],[$D$,200,2,5,1000],[$E$,100,1,3,800],[$F$,40,1,5,1000],[$G$,40,1,4,1000],[$H$,,0,1,200]]$

Project duration ${20}_{?}$

Direct cost $,6,{000}_{?}$

Indirect cost $,2,000$

Total cost $,8,000$