Deep Six Seafood, a restaurant that’s open 360 days a year, specializes in fresh Maine lobsters at a cost of $12.50 each. Air freight charges have increased significantly and it now costs Deep Six $50 to place an order. Because the lobsters are shipped live in a saltwater tub, the ordering cost is not affected by order sizes. The cost to keep a lobster alive until needed runs about $0.02 per day. The demand for lobsters during the 1-day lead time is as follows:
|
Lead-time Demand: |
Probability: |
|
0 |
.10 |
|
1 |
.30 |
|
2 |
.25 |
|
3 |
.20 |
|
4 |
.05 |
|
5 |
.10 |
Using the information in the previous problem, if Deep Six insists on maintaining a safety stock of 2 lobsters, at what reorder point should Deep Six place another order?
| a. |
5 |
|
| b. |
12 |
|
| c. |
14 |
|
| d. |
35 |
|
| e. |
40 |
ANSWER A IS INCORRECT- not 5
Solution:
Given that
Deep Six Seafood, a restaurant that’s open 360 days a year
Maine lobsters at a cost of $12.50 each
Now costs Deep Six $50 to place an order
Lobster alive until needed runs about $0.02 per day
The economic order quantity is ((2*Fixed cost*Total units Demand)/carrying cost) 1/2
So the EOQ for first will be (2*4*50/0.02)1/2
= the answer will be 40
We have to first find the minimum quantity demanded that will be got by getting the total investment divided by price per lobster.
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