(a) Use the transportation simplex method to solve the above problem

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### Transportation Problem - Parameter Table

Consider the transportation problem having the following parameter table:

|            | **Destination** |       |       |            |
|------------|:---------------:|-------|-------|------------|
|            |       **1**     | **2** |       | **Supply** |
| **Source** |                 |       |       |            |
| **1**      |        8        |   5   |       |     4      |
| **2**      |        6        |   4   |       |     2      |
|            |                 |       |       |            |
| **Demand** |        3        |   3   |       |            |

#### (a) Use the transportation simplex method to solve the above problem

---

**Explanation:**

This table represents a transportation problem where we need to determine the optimal shipping schedule from two sources (1 and 2) to two destinations (1 and 2) to minimize the cost. 

- The rows represent the sources, with their respective supply values at the far right.
- The columns represent the destinations, with demand values listed below.
- Each cell shows the cost of transporting one unit from the source to the destination.
  
### Objective:

Find a shipping plan that satisfies all demands and supplies at the minimum cost using the transportation simplex method.
Transcribed Image Text:### Transportation Problem - Parameter Table Consider the transportation problem having the following parameter table: | | **Destination** | | | | |------------|:---------------:|-------|-------|------------| | | **1** | **2** | | **Supply** | | **Source** | | | | | | **1** | 8 | 5 | | 4 | | **2** | 6 | 4 | | 2 | | | | | | | | **Demand** | 3 | 3 | | | #### (a) Use the transportation simplex method to solve the above problem --- **Explanation:** This table represents a transportation problem where we need to determine the optimal shipping schedule from two sources (1 and 2) to two destinations (1 and 2) to minimize the cost. - The rows represent the sources, with their respective supply values at the far right. - The columns represent the destinations, with demand values listed below. - Each cell shows the cost of transporting one unit from the source to the destination. ### Objective: Find a shipping plan that satisfies all demands and supplies at the minimum cost using the transportation simplex method.
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