linear programming The Vandelay furniture company makes bookshelves and tables.Consider the following Linear Programming Model:4X₁ = the number of bookshelves made in a day.X2 = the number of tables made in a day.Maximize: Z 50X₁ +50X₂=Profit ($)Subject to:20X1 + 12.0X2 <= 100Labor (hours)7.8X1 + 10X2 <= 50Lumber (board-feet)What's the lowest that the profit on a bookshelf can be, without changing the optimal solution?Another way to ask this is, what's the lower bound on the sensitivity range for C₁?(Round your answer to 1 decimal place.)

Answered: Image /qna-images/answer/b9eb7802-fb43-4be9-8451-49228f28018b.jpg

Answered: The Vandelay furniture company makes…

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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(a) Explain how to use systems of linear equations for polynomial curve fitting. (b) Explain how to use systems of linear equations to perform network analysis.
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Nutrition Use duality to answer the following application. Oz makes lion food out of giraffe and gazelle meat. Giraffe meat has 14 grams of protein and 28 grams of fat per pound, while gazelle meat has 28 grams of protein and 14 grams of fat per pound. A batch of lion food must contain at least 19,600 grams of protein and 29,400 grams of fat. Giraffe meat costs $2 per pound and gazelle meat costs $4 per pound. How many pounds of each should go into each batch of lion food in order to minimize costs? (giraffe meat, gazelle meat) = Ib What are the shadow costs of protein and fat? protein $ per g fat $ per g
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Subject is linear programming using geometric approach I have to find where the objective function that achieves the minimum: 1/2x+3/4y Subject to: 2x+2y>(or equal to) 8 3x+5y>(or equal to) 16 x>(or equal to) 0 y>(or equal to) 0
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