E1 235 SUPPLY CHAIN MANAGEMENT QUIZ - 1 September 8, 2000 1. In a supply chain with high fluctuations in demand volumes but hardly any fluctuations in demand varieties, which of the policies is best suited: (a) make-to-order (b) make-to-stock (c) assemble-to-order (d) all of the above 2. The following will not help reduce lead time in a supply chain process: (a) load balancing (b) scheduling orders properly (c) increased buffer space (d) additional capacity (e) none of the above 3. Safety stock in supply chain warehouses will depend primarily on: (a) supply variability (b) demand variability (c) inventory holding cost (d) scheduling and routing policies 4. Suppose a particular resource (say, an inbound logistics vehicle) is the bottleneck in a supply chain process. If we increase the capacity of this bottleneck resource by twice, the average supply chain lead time will : (a) reduce by exactly twice (b) reduce by less than twice (c) reduce by more than twice (d) all the above are possible 5. You are given a choice among three suppliers A, B, and C. A can deliver in 2 days average with standard deviation 2; B can deliver in 3 days average with standard deviation 1; C can deliver in 4 days average with standard deviation 0. Which one do you select if your target date is 3 days. (a) A (b) B (c) C (d) all are equally good 6. In a supply chain, the total average inventory in the entire system is observed to be 10000 product units. The total average value adding time is 10 days per each product. If the supply chain delivers a throughput of 100 product units per day (on an average), estimate the average non-value adding component of the total supply chain lead time. (a) 100 days (b) 90 days (c) 10 days (d) 110 days 7. Consider the following three stage, linear supply chain process: ------- -------- --------- Inbound Assembly Outbound Logistics Logistics --------- -------- --------- Assume the cycle time process in the individual stages to be normally distributed with parameters (mu1, sigma1), (mu2, sigma2), and (mu3, sigma3) respectively. Let the cycle times be denoted as X1, X2, and X3, respectively. Let Y be the supply chain lead time, i.e. Y = X1 + X2 + X3. Assume the following nominals and tolerances for the processes: Nominals (taui) Tolerances (Ti) X1 10 2 X2 20 4 X3 5 1 Given the limits (30, 40) for the supply chain process and that X2 is a six sigma process, what capabilities would X1 and X3 need to have to make the overall supply chain process six sigma?