I am seeking assistance with Part E per the attached file:- Question A- D has already been answered:

Activity on node diagram [and] IS ESTAKLEE ES= Early Start Is Time w 25= date start Early Finish LE - Late Finish f Slack - LF-EF OLS-ES. f The Critical path made by activities having "0" slack The Project Network 4. @DA 1291H 38 201212 73319 42 4 14 16D22 2016/26 man 122 G 29 2617 33 16C 16 16110/16 338 116F 20 1614 20 F 125 138/ M40 (2015-25 212 44 20 Ered 49 133K 37 134 438! 0 16 F 23 1 1817 125 25 J 33 125 18 133 38 44 3816144 I 133L 38 335 38 Problem 2. (20 marks in total) The following table provides basic information about a construction project. Activity Activity Description Immediate Estimated Duration Predecessors A Excavate 2 weeks B Lay the foundation A 4 weeks c Put up the rough wall B 10 weeks D Put up the roof 6 weeks E Install the exterior 4 weeks plumbing F Install the interior E 5 weeks plumbing G Put up the exterior D 7 weeks siding H Do the exterior E. G 9 weeks painting I Do the electrical work 7 weeks J Put up the wallboard F. I 8 weeks K Install the flooring J 4 weeks L Do the interior J 5 weeks painting M Install the exterior H 2 weeks fixtures N Install the interior KL 6 weeks fixtures (a) (5 marks) Draw the project network. (b) (1 mark) Under normal circumstances, can the project be completed within 40 weeks? Why? (c) (2 marks) What are the critical activities? (d) (2 marks) What is the critical path of the project? Consider the additional information below: Time Cost Normal Crash Normal Crash 2 weeks Activity A B D E F G H I 4 weeks 10 weeks 6 weeks 4 weeks 5 weeks 7 weeks 9 weeks 7 weeks 8 weeks 4 weeks 5 weeks 2 weeks 6 weeks 1 week 2 weeks 7 weeks 4 weeks 3 weeks 3 weeks 4 weeks 6 weeks 5 weeks 6 weeks 3 weeks 3 weeks 1 week 3 weeks $180.000 320,000 620.000 260.000 410.000 180.000 900.000 200,000 210,000 430.000 160.000 250.000 100.000 330.000 $ 280,000 420,000 860.000 340,000 $70,000 260,000 1,020,000 380,000 270.000 490.000 200,000 350.000 200,000 510.000 v K L M N (e) (10 marks) Formulate an LP model to determine an optimal crashing for each of the activities in order to complete the project within 40 weeks