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It appears that you have uploaded part of a problem statement involving the Saussy Lumber Company. The company needs to ship pine flooring from its mills in Pineville, Oak Ridge, and Mapletown to three building-supply houses. The task is to determine the best transportation schedule for the data provided in the table, which seems to be on the same page (but is not visible in the image you uploaded).

To help you solve this, I'll need to clarify a few things:
1. Could you upload the table or any additional details regarding the supply and demand data for the mills and houses?
2. Alternatively, if the table contains data about transportation costs, capacities, or supply and demand values, you can describe it, and I can assist in solving it.

This is typically a transportation problem in linear programming, where the goal is to minimize shipping costs while meeting supply and demand constraints.

Let me know how you would like to proceed! In the meantime, here are five relevant questions:
1. What are the capacities (supply) of the mills in Pineville, Oak Ridge, and Mapletown?
2. What are the demands of the three building-supply houses?
3. Are there specific transportation costs or distances between each mill and each supply house?
4. Is the problem asking for a solution using the transportation method or another specific optimization technique?
5. Would you like a detailed explanation of how to solve transportation problems using linear programming or matrix methods?

**Tip**: When solving transportation problems, always ensure that total supply equals total demand to avoid dealing with unbalanced models.

The Saussy Lumber Company ships pine flooring to three building-supply houses from its mills in Pineville, Oak Ridge, and Mapletown. Determine the best transportation schedule for the data given in the table on this page.

Learn how to determine the best transportation schedule for the Saussy Lumber Company, shipping pine flooring from mills in Pineville, Oak Ridge, and Mapletown to three building-supply houses. This problem focuses on minimizing shipping costs using linear programming techniques like the Northwest Corner Method.

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