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o Enterprises produces specialty furniture for financial institutions. At the moment ere is a high demand for two models of desks. The first model requires 15 hours of pour and 10 feet of wood to produce while 10 hours of labour and 15 feet of wood e needed to produce the second model. In planning the current week's production, e manager has 60 hours of labour and 60 feet of wood available. The net profit for e company is $25 for the first model and $30 for the second model. The company

o Enterprises produces specialty furniture for financial institutions. At the moment ere is a high demand for two models of desks. The first model requires 15 hours of pour and 10 feet of wood to produce while 10 hours of labour and 15 feet of wood e needed to produce the second model. In planning the current week's production, e manager has 60 hours of labour and 60 feet of wood available. The net profit for e company is $25 for the first model and $30 for the second model. The company

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.2: Systems Of Linear Equations In Two Variables
Problem 41E
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Foo Enterprises produces specialty furniture for financial institutions. At the moment there is a high demand for two models of desks. The first model requires 15 hours of labour and 10 feet of wood to produce while 10 hours of labour and 15 feet of wood are needed to produce the second model. In planning the current week's production, the manager has 60 hours of labour and 60 feet of wood available. The net profit for the company is $25 for the first model and $30 for the second model. The company wants to produce quantities of the two models that will maximise profits. Use the simplex method to solve this linear programming problem.
Transcribed Image Text:Foo Enterprises produces specialty furniture for financial institutions. At the moment there is a high demand for two models of desks. The first model requires 15 hours of labour and 10 feet of wood to produce while 10 hours of labour and 15 feet of wood are needed to produce the second model. In planning the current week's production, the manager has 60 hours of labour and 60 feet of wood available. The net profit for the company is $25 for the first model and $30 for the second model. The company wants to produce quantities of the two models that will maximise profits. Use the simplex method to solve this linear programming problem.
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