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Jesaki Furniture Company has two plants that produce lumber used in manufacturing tables and chairs. In 1 day of operation, plant A can produce the lumber required to manufacture 18 tables and 63 chairs, while plant B can produce the lumber required to manufacture 28 tables and 50 chairs. In this production run, the company needs enough lumber to manufacture at least 226 tables and 509 chairs. If it costs $1,071 per day to operate plant A and $882 per day to operate plant B, what is the minimum cost of this production run? %24 Round to the nearest cent.

Jesaki Furniture Company has two plants that produce lumber used in manufacturing tables and chairs. In 1 day of operation, plant A can produce the lumber required to manufacture 18 tables and 63 chairs, while plant B can produce the lumber required to manufacture 28 tables and 50 chairs. In this production run, the company needs enough lumber to manufacture at least 226 tables and 509 chairs. If it costs $1,071 per day to operate plant A and $882 per day to operate plant B, what is the minimum cost of this production run? %24 Round to the nearest cent.

College Algebra (MindTap Course List)
College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter6: Linear Systems
Section6.8: Linear Programming
Problem 33E
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Production Scheduling When companies have multiple plants with different production capabilities and costs, they need to decide where to put resources in order to run efficiently and produce the volume required to, meet their orders. Companies wish to produce the required amounts while minimizing costs. Oftentimes, the situation can be described as a linear programming problem, where the objective function is the cost of operation. Answer the questions below to help the company make their decisions. MacBook Pro G Search or type URL
Transcribed Image Text:Production Scheduling When companies have multiple plants with different production capabilities and costs, they need to decide where to put resources in order to run efficiently and produce the volume required to, meet their orders. Companies wish to produce the required amounts while minimizing costs. Oftentimes, the situation can be described as a linear programming problem, where the objective function is the cost of operation. Answer the questions below to help the company make their decisions. MacBook Pro G Search or type URL
Jesaki Furniture Company has two plants that produce lumber used in manufacturing tables and chairs. In 1 day of operation, plant A can produce the lumber required to manufacture 18 tables and 63 chairs, while plant B can produce the lumber required to manufacture 28 tables and 50 chairs. In this production run, the company needs enough lumber to manufacture at least 226 tables and 509 chairs. If it costs $1,071 per day to operate plantA and $882 per day to operate plant B, what is the minimum cost of this production run? %24 Round to the nearest cent. MacBook Pro Search or type URL # % & %24
Transcribed Image Text:Jesaki Furniture Company has two plants that produce lumber used in manufacturing tables and chairs. In 1 day of operation, plant A can produce the lumber required to manufacture 18 tables and 63 chairs, while plant B can produce the lumber required to manufacture 28 tables and 50 chairs. In this production run, the company needs enough lumber to manufacture at least 226 tables and 509 chairs. If it costs $1,071 per day to operate plantA and $882 per day to operate plant B, what is the minimum cost of this production run? %24 Round to the nearest cent. MacBook Pro Search or type URL # % & %24
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