Week 6
Case—Grainger: Reengineering the China/U.S. Supply Chain (p.457)
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Write My Essay For MePlease address the following.
• Evaluate the current China/Taiwan logistics costs. Assume a current total volume of 190,000 CBM and that 89% is shipped direct from the supply is plants in containers. Using the data from the case and assume that the supplier-loaded container is 85% full. Assume that consolidation centers are run at each of the four port locations. The consolidation centers only use 40-foot containers and fill them to 96% capacity.
• Assume that it costs $480 to ship a 20-foot container and $600 to ship a 40-foot container. What is the total cost to get the containers to the United States? Do you include U.S. port costs in this part of the analysis
Operations and Supply Chain Management : The Core
3rd ed.
F. Robert Jacobs
SAMPLE SOLUTION
Inventory Management
Basic Data (as provided in the case study)
| Details | |
| Total Current Capacity (CBM) | 190,000 |
| Percentage of Direct Ship | 89 percent |
| Direct Ship Capacity | 169,100 |
| Consolidation Point Capacity | 20,900 |
Workings
Consolidation Point Capacity = Total Current Capacity – Direct Ship Capacity
= 190,000 – 169,100 = 20,900
Computation of Shipping Charges
| Direct Ship by Container Category | 40 – foot | 20 – foot |
| Capacity in percentage (%) | XXXX | XXX |
| Volume (CBM) | 133,589 | XXX |
| Container Capacity in percentage | XXX | 85 percent |
Workings
Volume (40-foot) = Capacity in percentage × direct ship capacity
= 79% × 169,100 = 133,589
Volume (20-foot) = Capacity in percentage × direct ship capacity
21% × 169,100 = 35,511
Consolidation Point by Container Category
| Total Volume in Percentage | 100 percent |
| Consolidation Point Capacity | XXX |
| Container Capacity Utilized | 96% |
Shipping Costs
| Details | 40-foot | 20-foot |
| Container Volume (CBM) | 67 | 34 |
| Number of Containers Shipped | 2,XX1 | 1,229 |
| Shipping charges per Container | $ 6XX0 | $ 4X80 |
| Shipping Charges by the size of the Container | $ 1,XXX,600 | $ 589,XX |
| Total Shipping Expenditure | $ 2,192,XXX |



