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- Define (MAPE)?Defi ne the objectives of retail layoutsummanzed below: WAREHOUSE FACTORY F1 9 12 7 18 6 8 13 9 21 20 7 10 11 12 7 F3 14 15 22 Factory output and warehouse supplies that must be maintained are as follows: Eachory Mnits produced/day Warehouse Daily Supply #1 35 1 15 #2 25 2. 12 #3 40 3. 22 24 32 4. 30 5. 20 Determine; a. The best possible factory-to-warehouse shipping program using Vogel's Approximation Method. b. What is the cost of this shipping program?
- Problem 5-1 (Algo) Determine the utilization and efficiency for each of the following situations. a. A loan processing operation that processes an average of 7 loans per day. The operation has a design capacity of 13 loans per day and an effective capacity of 8 loans per day. (Round your answer to 1 decimal place.) b. A furnace repair team that services an average of 2 furnaces a day if the design capacity is 10 furnaces a day and the effective capacity is 6 furnaces a day. (Round your answer to 1 decimal place.) c. Would you say that systems that have higher efficiency ratios than other systems will always have higher utilization ratios than those other systems?2) A company is considering a plan to produce or buy/outsource a certain item used in the production of new type of cars. Making the item would involve annual lease costs of $150,000. Cost and volume estimates are as follows: Make Buy Annual fixed cost $150,000 None Variable cost/unit $60 $80 Annual volume 12,000 12,000 (units) a. Given these numbers, should the firm buy or make this item? b. There is a possibility that volume could change in the future. At what volume would the company be indifferent between making and buying?Referring to Exhibit 1, what is the optimal objective function value for this problem? 500 O 300 800 O It cannot be determined from the given information.
- Variable cells Cell Name Final Value Reduced Cost Objective Coefficient Allowable Increase Allowable Decrease $B$6 Activity 1 3 0 30 23 17 $C$6 Activity 2 6 0 40 50 10 $D$6 Activity 3 0 –7 20 7 1E+30 Constraints Cell Name Final Value Shadow Price Constraint R.H. Side Allowable Increase Allowable Decrease $E$2 Resource A 20 7.78 20 10 12.5 $E$3 Resource B 30 6 30 50 10 $E$4 Resource C 18 0 40 1E+30 22 What is the optimal objective function value for this problem?Variable cells Cell Name Final Value Reduced Cost Objective Coefficient Allowable Increase Allowable Decrease $B$6 Activity 1 3 0 30 23 17 $C$6 Activity 2 6 0 40 50 10 $D$6 Activity 3 0 –7 20 7 1E+30 Constraints Cell Name Final Value Shadow Price Constraint R.H. Side Allowable Increase Allowable Decrease $E$2 Resource A 20 7.78 20 10 12.5 $E$3 Resource B 30 6 30 50 10 $E$4 Resource C 18 0 40 1E+30 22 If the right-hand side of Resource B changes to 10, then the objective function value: Multiple Choice will decrease by $120. will decrease by $60. will decrease by $20. will remain the same. can only be discovered by resolving the problem.Variable cells Cell Name Final Value Reduced Cost Objective Coefficient Allowable Increase Allowable Decrease $B$6 Activity 1 3 0 30 23 17 $C$6 Activity 2 6 0 40 50 10 $D$6 Activity 3 0 –7 20 7 1E+30 Constraints Cell Name Final Value Shadow Price Constraint R.H. Side Allowable Increase Allowable Decrease $E$2 Resource A 20 7.78 20 10 12.5 $E$3 Resource B 30 6 30 50 10 $E$4 Resource C 18 0 40 1E+30 22 What is the allowable range for the right-hand-side for Resource C? Multiple Choice 18 ≤ RHSc ≤ ∞ ∞ ≤ RHSc ≤ 62 −2 ≤RHSc ≤ ∞ − ∞ ≤ RHSc ≤ 40 0 ≤ RHSc ≤ 22
- Variable cells Cell Name Final Value Reduced Cost Objective Coefficient Allowable Increase Allowable Decrease $B$6 Activity 1 3 0 30 23 17 $C$6 Activity 2 6 0 40 50 10 $D$6 Activity 3 0 –7 20 7 1E+30 Constraints Cell Name Final Value Shadow Price Constraint R.H. Side Allowable Increase Allowable Decrease $E$2 Resource A 20 7.78 20 10 12.5 $E$3 Resource B 30 6 30 50 10 $E$4 Resource C 18 0 40 1E+30 22 If the right-hand side of Resource A changes to 10, then the objective function value: Multiple Choice will decrease by $12.50. will decrease by $125. will decrease by $77.80. will remain the same. can only be discovered by resolving the problem.Variable cells Cell Name Final Value Reduced Cost Objective Coefficient Allowable Increase Allowable Decrease $B$6 Activity 1 3 0 30 23 17 $C$6 Activity 2 6 0 40 50 10 $D$6 Activity 3 0 –7 20 7 1E+30 Constraints Cell Name Final Value Shadow Price Constraint R.H. Side Allowable Increase Allowable Decrease $E$2 Resource A 20 7.78 20 10 12.5 $E$3 Resource B 30 6 30 50 10 $E$4 Resource C 18 0 40 1E+30 22 What is the allowable range for the right-hand-side for Resource C?Variable cells Cell Name Final Value Reduced Cost Objective Coefficient Allowable Increase Allowable Decrease $B$6 Activity 1 3 0 30 23 17 $C$6 Activity 2 6 0 40 50 10 $D$6 Activity 3 0 –7 20 7 1E+30 Constraints Cell Name Final Value Shadow Price Constraint R.H. Side Allowable Increase Allowable Decrease $E$2 Resource A 20 7.78 20 10 12.5 $E$3 Resource B 30 6 30 50 10 $E$4 Resource C 18 0 40 1E+30 22 Which parameter is most sensitive to an increase in its value?