Question: Answer the last question on the Single machine 2 p p t file: table [ [ , Jobs,A , B , C , D

Answer the last question on the Single machine 2ppt file:
\table[[,Jobs,A,B,C,D,E,F],[,,,,,,,],[procTime,Pj,3,7,11,2,6,14],[due,dj,5,8,14,18,20,25],[Weight,Wj,1,2,2,3,1,3]]
First requirement: Use Modified Due Date Rule to iteratively find the sequence that will minimize Total Tardiness (no weighted tardiness here!)
Second requirement: Create a branch-and-bound search tree to find the sequence that will minimize total weighted tardiness of the six jobs. (This is a very big search tree that will go at least 5 layers deep. So figure out a way to write out your solution on paper. )
 Answer the last question on the Single machine 2ppt file: \table[[,Jobs,A,B,C,D,E,F],[,,,,,,,],[procTime,Pj,3,7,11,2,6,14],[due,dj,5,8,14,18,20,25],[Weight,Wj,1,2,2,3,1,3]]

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