model requires: • 2000 ft of framing lumber • 6000 cubic feet of concrete • $4000 for advertising model requires: • 4000 ft of framing lumber • 6000 cubic feet of concrete • $6000 for advertising Contracts call for using at least 16000 ft of framing lumber, 36,000 cubic feet of concrete, and $30,000 worth of advertising. If construction cost for each Chelan shed is $40,000, and the construction cost for each Orondo shed is $30,000, how many of each model should be built to minimize construction costs? 1. The objective equation and constraints as inequalities. 2. A graph of the feasible region. Label each corner point labeled, or a list them. 3. The number of each model that should be build to minimize costs. 4. The minimum cost.
model requires: • 2000 ft of framing lumber • 6000 cubic feet of concrete • $4000 for advertising model requires: • 4000 ft of framing lumber • 6000 cubic feet of concrete • $6000 for advertising Contracts call for using at least 16000 ft of framing lumber, 36,000 cubic feet of concrete, and $30,000 worth of advertising. If construction cost for each Chelan shed is $40,000, and the construction cost for each Orondo shed is $30,000, how many of each model should be built to minimize construction costs? 1. The objective equation and constraints as inequalities. 2. A graph of the feasible region. Label each corner point labeled, or a list them. 3. The number of each model that should be build to minimize costs. 4. The minimum cost.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:model requires:
• 2000 ft of framing lumber
• 6000 cubic feet of concrete
• $4000 for advertising
model requires:
• 4000 ft of framing lumber
• 6000 cubic feet of concrete
• $6000 for advertising
Contracts call for using at least 16000 ft of framing
lumber, 36,000 cubic feet of concrete, and $30,000
worth of advertising. If construction cost for each
Chelan shed is $40,000, and the construction cost for
each Orondo shed is $30,000, how many of each
model should be built to minimize construction costs?
1. The objective equation and constraints as
inequalities.
2. A graph of the feasible region. Label each
corner point labeled, or a list them.
3. The number of each model that should be build
to minimize costs.
4. The minimum cost.
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