Q9) Please show your work in the file submission to receive…
Q9) Please show your work in the file submission to receive partial credit. An MRP system is used to plan production for a finished product. The planned lead time for the product is 2 weeks. The system uses Lot-for-Lot production. Determine the Planned Order Releases for weeks 1 – 6. Please fill in the Scheduled Receipts, the Net Requirements, and the Planned Order Releases below. Week 0 Week 1 Week 2 Week 3 Week 4 Week 5 Week 6 Gross Requirements 2222 3333 4444 5555 6666 7777 Scheduled Receipts/On-hand 14034 Net Requirements Planned Order Releases On-Hand Week 1 = [OnHandW1]; On-Hand Week 2 = [OnHandW2]; On-Hand Week 3 = [OnHandW3]; On-Hand Week 4 = [OnHandW4]; On-Hand Week 5 = [OnHandW5]; On-Hand Week 6 = [OnHandW6]; Net Req. Week 1 = [NetW1]; Net Req. Week 2 = [NetW2]; Net Req. Week 3 = [NetW3]; Net Req. Week 4 = [NetW4]; Net Req. Week 5 = [NetW5]; Net Req. Week 6 = [NetW6]; POR Week 0 = [PORW0]; POR Week 1 = [PORW1]; POR Week 2 = [PORW2]; POR Week 3 = [PORW3]; POR Week 4 = [PORW4]; POR Week 5 = [PORW5]; POR Week 6 = [PORW6];
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Q8) Please show your work in the file submission to receive partial credit. A small plant produces 3 different products, A B C, and they use a Kanban pull system. The demand for the A is 50 units per day, for B is 150 units per day, and for C is 100 units per day. A is produced and transported in containers that can hold up to 2 units, but B and C are transported individually. There is no setup time when switching between the three products. Assuming that the replenishment lead time is a half-day for each product, determine the number of kanbans needed for each product. (10pts) [ProductAKanbans] [ProductBKanbans] [ProductCKanbans]
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Q8) Please show your work in the file submission to receive partial credit. A small plant produces 3 different products, A B C, and they use a Kanban pull system. The demand for the A is 1050 units per day, for B is 500 units per day, and for C is 275 units per day. A is produced and transported in containers that can hold up to 3 units, B is transported in pairs, and C is transported individually. There are 2 units of setup time when switching between the three products. Assuming that the replenishment lead time is 3 days for each product, determine the number of kanbans needed for each product. (10pts) [ProductAKanbans] [ProductBKanbans] [ProductCKanbans]
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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) CA 5 9 IG 6 3 BE 2 7 EL 12 5 US 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) HT 2 1 T 22 60 TR 7 20 AT 6 10 AC 16 30 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 6 60 S 5 1 G 2 30 B 27 10 U 12 20 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 do programmers prefer to use dark mode on their computer? Code: (string together the job sequences you found in parts A1, B1, and C1) [Code].
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