When there are large batch sizes, we typically encounter long batch processing times and large WIP levels. To avoid this problem we can use a _______ to maintain efficient usage of bottlenecks. 

Q6) Please show your work in the file submission to receive partial credit. When determining each job sequence, show the Gantt Chart. 5 pencil jobs are to be scheduled on 2 machines. Each pencil job must first pass-through Machine A before Machine B. Minimize the makespan. A1) The Pencil Job Sequence is [PencilJobSequence]. (10pts) A2) The Pencil Job Makespan is [PencilJobMakespan]. (5pts) A3) The Pencil Job Idle Time is [PencilJobIdleTime]. (5pts) Job Machine A (hours) Machine B (hours) D 5 2 H 1 6 H 9 7 E 3 8 A 10 4 5 eraser jobs are waiting to be processed as shown below. Minimize the average completion time (i.e., minimize the mean flow time). B1) The Eraser Job Sequence is [EraserJobSequence]. (10pts) B2) The Eraser Job Number of Tardy Jobs is [EraserJobNumberOfTardyJobs]. (5pts) B3) The Eraser Job Maximum Tardiness is [EraserJobMaximumTardiness]. (5pts) Job Processing Time (days) Due Date (days) R 11 61 E 29 45 A 31 31 A 1 33 B 2 32 5 pen jobs are waiting to be processed as shown below. Minimize the maximum lateness (i.e., minimize the maximum tardiness). C1) The Pen Job Sequence is [PenJobSequence]. (10pts) C2) The Pen Job Number of Tardy Jobs is [PenJobNumberOfTardyJobs]. (5pts) C3) The Pen Job Maximum Tardiness is [PenJobMaximumTardiness]. (5pts) Job Processing Time (days) Due Date (days) N 11 61 W 29 45 K 31 31 O 1 33 D 2 32   Q7) (+3pts extra credit) What is the code to the cipher below? Please enter the letters with no spaces or dashes. No partial credit will be awarded on this problem (it is “all or nothing”). Cipher: Why was the manufacturing engineer so upset after fixing a malfunctioning machine? Code: (string together the job sequences you found in parts A1, B1, and C1) [Code].

Q6) Please show your work in the file submission to receive partial credit. When determining each job sequence, show the Gantt Chart. 5 pencil jobs are to be scheduled on 2 machines. Each pencil job must first pass-through Machine A before Machine B. Minimize the makespan. A1) The Pencil Job Sequence is [PencilJobSequence]. (10pts) A2) The Pencil Job Makespan is [PencilJobMakespan]. (5pts) A3) The Pencil Job Idle Time is [PencilJobIdleTime]. (5pts) Job Machine A (hours) Machine B (hours) NE 4 9 IS 6 3 NO 2 7 AT 11 5 TH 10 8 5 eraser jobs are waiting to be processed as shown below. Minimize the average completion time (i.e., minimize the mean flow time). B1) The Eraser Job Sequence is [EraserJobSequence]. (10pts) B2) The Eraser Job Number of Tardy Jobs is [EraserJobNumberOfTardyJobs]. (5pts) B3) The Eraser Job Maximum Tardiness is [EraserJobMaximumTardiness]. (5pts) Job Processing Time (days) Due Date (days) E 33 29 AR 31 43 AH 3 31 AR 4 30 DW 13 59 5 pen jobs are waiting to be processed as shown below. Minimize the maximum lateness (i.e., minimize the maximum tardiness). C1) The Pen Job Sequence is [PenJobSequence]. (10pts) C2) The Pen Job Number of Tardy Jobs is [PenJobNumberOfTardyJobs]. (5pts) C3) The Pen Job Maximum Tardiness is [PenJobMaximumTardiness]. (5pts) Job Processing Time (days) Due Date (days) S 4 37 S 3 38 I 33 36 E 13 100 U 31 66   Q7) (+3pts extra credit) What is the code to the cipher below? Please enter the letters with no spaces or dashes. No partial credit will be awarded on this problem (it is “all or nothing”). Cipher: How many software engineers does it take to change a lightbulb? Code: (string together the job sequences you found in parts A1, B1, and C1) [Code].

Q6) Please show your work in the file submission to receive partial credit. When determining each job sequence, show the Gantt Chart. 5 pencil jobs are to be scheduled on 2 machines. Each pencil job must first pass-through Machine A before Machine B. Minimize the makespan. A1) The Pencil Job Sequence is [PencilJobSequence]. (10pts) A2) The Pencil Job Makespan is [PencilJobMakespan]. (5pts) A3) The Pencil Job Idle Time is [PencilJobIdleTime]. (5pts) Job Machine A (hours) Machine B (hours) A 5 9 I 6 3 H 2 7 H 12 5 S 11 8 5 eraser jobs are waiting to be processed as shown below. Minimize the average completion time (i.e., minimize the mean flow time). B1) The Eraser Job Sequence is [EraserJobSequence]. (10pts) B2) The Eraser Job Number of Tardy Jobs is [EraserJobNumberOfTardyJobs]. (5pts) B3) The Eraser Job Maximum Tardiness is [EraserJobMaximumTardiness]. (5pts) Job Processing Time (days) Due Date (days) I 33 29 H 31 43 N 3 31 G 4 30 T 13 59 5 pen jobs are waiting to be processed as shown below. Minimize the maximum lateness (i.e., minimize the maximum tardiness). C1) The Pen Job Sequence is [PenJobSequence]. (10pts) C2) The Pen Job Number of Tardy Jobs is [PenJobNumberOfTardyJobs]. (5pts) C3) The Pen Job Maximum Tardiness is [PenJobMaximumTardiness]. (5pts) Job Processing Time (days) Due Date (days) G 2 32 T 11 61 SO 1 33 N 31 31 U 29 45 Q7) (+3pts extra credit) What is the code to the cipher below? Please enter the letters with no spaces or dashes. No partial credit will be awarded on this problem (it is “all or nothing”). Cipher: What do all software engineers have a knack for? Code: (string together the job sequences you found in parts A1, B1, and C1) [Code].

Q10) You were hired as an engineer for a candle manufacturing company, Makes-Scents-to-Me, to conduct a group analysis on their essential oil process. Using the Binary Ordering Algorithm, achieve a block diagonal structure for the 5 machines and 6 essential oils given the initial setup below. (15pts) NOTE: Please show all iterations in table format (meaning show the new binary order for each iteration you draw out). Machine Oil 1 Oil 2 Oil 3 Oil 4 Oil 5 Oil 6 A I I I E I I I C I I B I I D I I Final Machine Order = [FinalMachineOrder] Final Essential Oil Order = [FinalEssOilOrder]

What is the most common planning horizon (time scale) for a workstation control hierarchy?

What is the most common planning horizon (time scale) for a shop control hierarchy?

A small business sells handmade candles. The owner notices that when they sell the candles for $20 each, they sell 50 candles per month. For every $1 increase in the price, they sell 2 fewer candles per month.Write a quadratic function that represents the monthly revenue R(x) in terms of the price increase x.

Given the quadratic function F(x) = (x-3)^2 +5what is the vertex of the function

Please upload one pdf file with all your work.  This must be ONE file only.  PDF only. If you experience any issues, email your handwritten notes to: jiachi.ye@ufl.edu with the subject line: “Exam2Notes_[Your Name]” after completing your exam.