Question: 1. Consider the following digraph showing the ten tasks required to do a job. Assume time is in hours. (Extra copies of the same digraph

1. Consider the following digraph showing the ten tasks required to do a job. Assume time is in hours. (Extra copies of the same digraph are on the following page for your convenience.

a.) Use the priority list T2, T4, T6, T8, T10, T1, T3, T5, T7, T9 to schedule the project with two processors. What is the total finishing time? Are any processors idle and if so, when?

b.) Use the decreasing time algorithm to create a priority list and schedule with two processors. What is the total finishing time? Are any processors idle and if so, when?

c.) Use the critical path algorithm (version 2 with backflow) to create a priority list and schedule with two processors. What is the total finishing time? Are any processors idle and if so, when? You MUST show your critical times for each task for credit for this problem. You can just write them on one of the digraphs attached or you can draw the digraph on your own paper.

d.) Which schedule would you use if you were in charge of the completion of this job and why?

e.) What is shortest amount of time in which this job can be completed if processors were unlimited? Did one of your schedules achieve that optimal time? If not, and if resources (i.e. the number of processors) was unlimited, what could you do so that you could schedule the job in the minimum amount of time possible? (Just give a general answer, you do to have to make the schedule1. Consider the following digraph showing the ten tasks required to do

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