per year, and the cost of a stockout is $70 per kilo per year. Given without safety stock, is 200 kilos. The carrying cost is $15 per kilo rette manufacturer in Cambodia once a year. The reorder point, 12.44) Tobacco is shipped from North Carolina to a ciga- rette manufacturer in Cambodia once a year. The reorder noins per year, and the cost of a stockout is $70 the following demand probabilities during the lead time, how much safety stock should be carried? Px per kilo per year. Given DEMAND DURING LEAD TIME (KILOS) PROBABILITY 0.1 100 0.1 200 0.2 300 0.4 400 0.2

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Hi could you help solve 12.44. Thanks

The image contains two sections of text, each accompanied by a table that outlines demand during lead time and associated probabilities.

---

**12.44: Tobacco Shipment Problem**

Tobacco is shipped from North Carolina to a cigarette manufacturer in Cambodia once a year. The reorder point, without safety stock, is 200 kilos. The carrying cost is $15 per kilo per year, and the cost of a stockout is $70 per kilo per year. Given the following demand probabilities during the lead time, determine how much safety stock should be carried.

**Table:**
- **Demand During Lead Time (Kilos) | Probability**
  - 0   | 0.2
  - 100 | 0.2
  - 200 | 0.2
  - 300 | 0.2
  - 400 | 0.2

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**12.45: Mr. Beautiful's Weight Training Sets**

Mr. Beautiful, an organization that sells weight training sets, has an ordering cost of $40 for the BB-1 set (BB-1 stands for Body Beautiful Number 1). The carrying cost for BB-1 is $5 per set per year. To meet demand, Mr. Beautiful orders large quantities of BB-1 7 times a year. The stockout cost for BB-1 is estimated to be $50 per set. Over the past several years, Mr. Beautiful has observed the following demand data.

**Table:**
- **Demand During Lead Time (Kilos) | Probability**
  - 0   | 0.1
  - 100 | 0.1
  - 200 | 0.2
  - 300 | 0.4
  - 400 | 0.2

---

The tables in each section display the potential demand levels during lead time alongside their respective probabilities. This data is critical for calculating and deciding on the appropriate amount of safety stock to minimize potential stockouts while managing costs effectively.
Transcribed Image Text:The image contains two sections of text, each accompanied by a table that outlines demand during lead time and associated probabilities. --- **12.44: Tobacco Shipment Problem** Tobacco is shipped from North Carolina to a cigarette manufacturer in Cambodia once a year. The reorder point, without safety stock, is 200 kilos. The carrying cost is $15 per kilo per year, and the cost of a stockout is $70 per kilo per year. Given the following demand probabilities during the lead time, determine how much safety stock should be carried. **Table:** - **Demand During Lead Time (Kilos) | Probability** - 0 | 0.2 - 100 | 0.2 - 200 | 0.2 - 300 | 0.2 - 400 | 0.2 --- **12.45: Mr. Beautiful's Weight Training Sets** Mr. Beautiful, an organization that sells weight training sets, has an ordering cost of $40 for the BB-1 set (BB-1 stands for Body Beautiful Number 1). The carrying cost for BB-1 is $5 per set per year. To meet demand, Mr. Beautiful orders large quantities of BB-1 7 times a year. The stockout cost for BB-1 is estimated to be $50 per set. Over the past several years, Mr. Beautiful has observed the following demand data. **Table:** - **Demand During Lead Time (Kilos) | Probability** - 0 | 0.1 - 100 | 0.1 - 200 | 0.2 - 300 | 0.4 - 400 | 0.2 --- The tables in each section display the potential demand levels during lead time alongside their respective probabilities. This data is critical for calculating and deciding on the appropriate amount of safety stock to minimize potential stockouts while managing costs effectively.
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