Des Moines 20 14 Jefferson 30 City 16 Kansas City 20 10 20 Omaha St. Louis 10 Supplies Demands he supplies, demands, and transportation costs per unit are shown on the network. The optimal (cost minimizing) distribution plan is given belo Des Moines Kansas City St.Louis Supply Jefferson City 20 10 30 Omaha 20 20 Demand 20 20 10 ptal Cost: $550. ind an alternative optimal solution for the above problem. required, round your answer to nearest whole number and if your answer is zero enter "0". Des Moines Kansas City St.Louis Jefferson City Pmaha

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Chapter2: Introduction To Spreadsheet Modeling
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The diagram illustrates a transportation network with nodes and arrows. The nodes represent cities: Jefferson City, Omaha, Des Moines, Kansas City, and St. Louis. The arrows between nodes indicate possible routes for transportation with associated costs per unit.

**Details:**

- **Supplies and Demands:**
  - Jefferson City has a supply of 30 units.
  - Omaha has a supply of 20 units.
  - Des Moines has a demand of 20 units.
  - Kansas City has a demand of 20 units.
  - St. Louis has a demand of 10 units.

- **Transportation Costs:**
  - Jefferson City to Des Moines: $14/unit
  - Jefferson City to Kansas City: $16/unit
  - Jefferson City to St. Louis: $2/unit
  - Omaha to Des Moines: $10/unit
  - Omaha to Kansas City: $8/unit
  - Omaha to St. Louis: $5/unit

**Optimal Solution Table:**

|                | Des Moines | Kansas City | St. Louis | Supply |
|----------------|------------|-------------|-----------|--------|
| Jefferson City | 20         | 0           | 10        | 30     |
| Omaha          | 0          | 20          | 0         | 20     |

**Demand:**

|       | Des Moines | Kansas City | St. Louis |
|-------|------------|-------------|-----------|
| Total | 20         | 20          | 10        |

- **Total Cost:** $550.

Students are encouraged to find an alternative optimal solution to minimize the cost under the given constraints. If necessary, answers should be rounded to the nearest whole number. If there's no cost, enter "0".

Another table is provided for entering alternative solutions:

|                | Des Moines | Kansas City | St. Louis |
|----------------|------------|-------------|-----------|
| Jefferson City |            |             |           |
| Omaha          |            |             |           |

- To calculate the total cost for any alternative solution, fill in the table appropriately and compute the resulting total based on the transportation costs.
Transcribed Image Text:The diagram illustrates a transportation network with nodes and arrows. The nodes represent cities: Jefferson City, Omaha, Des Moines, Kansas City, and St. Louis. The arrows between nodes indicate possible routes for transportation with associated costs per unit. **Details:** - **Supplies and Demands:** - Jefferson City has a supply of 30 units. - Omaha has a supply of 20 units. - Des Moines has a demand of 20 units. - Kansas City has a demand of 20 units. - St. Louis has a demand of 10 units. - **Transportation Costs:** - Jefferson City to Des Moines: $14/unit - Jefferson City to Kansas City: $16/unit - Jefferson City to St. Louis: $2/unit - Omaha to Des Moines: $10/unit - Omaha to Kansas City: $8/unit - Omaha to St. Louis: $5/unit **Optimal Solution Table:** | | Des Moines | Kansas City | St. Louis | Supply | |----------------|------------|-------------|-----------|--------| | Jefferson City | 20 | 0 | 10 | 30 | | Omaha | 0 | 20 | 0 | 20 | **Demand:** | | Des Moines | Kansas City | St. Louis | |-------|------------|-------------|-----------| | Total | 20 | 20 | 10 | - **Total Cost:** $550. Students are encouraged to find an alternative optimal solution to minimize the cost under the given constraints. If necessary, answers should be rounded to the nearest whole number. If there's no cost, enter "0". Another table is provided for entering alternative solutions: | | Des Moines | Kansas City | St. Louis | |----------------|------------|-------------|-----------| | Jefferson City | | | | | Omaha | | | | - To calculate the total cost for any alternative solution, fill in the table appropriately and compute the resulting total based on the transportation costs.
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