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Problem 2, Part A only. Instead of finding the Greatest positional weight to break ties, can you use the Most following tasks method instead. Thanks!

Problem 2, Part A only. Instead of finding the "Greatest positional weight" to break ties, can you use the "Most following tasks" method instead. Thanks!

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\f2. A manager wants to assign tasks to workstations as efficiently as possible and achieve an hourly output of 331/3 units. Assume the shop works a 60-minute hour. Assign the tasks shown in the accompanying precedence diagram (times are in minutes) to workstations using the following rules: a. In order of most following tasks. Tiebreaker: greatest positional weight. b. In order of greatest positional weight. Tiebreaker: most following tasks. c. What is the efficiency

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