A furniture manufacturer produces three types of chairs. Model A requires 1.2 hours of labor and 0.25 hour of machine time. Model B requires 1 hour of labor and 0.2 hour of machine time. Model C requires 0.8 hours of labor and 0.15 hours of machine time. There are 600 labor hours and 200 machine hours available per period. The manufacturer seeks to maximize profit and has determined that profit contributions of each unit of A, B, and C are $20, $15, and $12, respectively. Formulate this problem as a linear program, and find the optimal values of A, B, and C. (Round your answers to the nearest whole number.)

Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter2: Introduction To Spreadsheet Modeling
Section: Chapter Questions
Problem 33P: Assume the demand for a companys drug Wozac during the current year is 50,000, and assume demand...
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A furniture manufacturer produces three types of chairs. Model A requires 1.2 hours of labor and 0.25 hour of machine time. Model B requires 1 hour of labor and 0.2 hour of
machine time. Model C requires 0.8 hours of labor and 0.15 hours of machine time. There are 600 labor hours and 200 machine hours available per period. The manufacturer
seeks to maximize profit and has determined that profit contributions of each unit of A, B, and C are $20, $15, and $12, respectively. Formulate this problem as a linear
program, and find the optimal values of A, B, and C. (Round your answers to the nearest whole number.)
A =
B =
Transcribed Image Text:A furniture manufacturer produces three types of chairs. Model A requires 1.2 hours of labor and 0.25 hour of machine time. Model B requires 1 hour of labor and 0.2 hour of machine time. Model C requires 0.8 hours of labor and 0.15 hours of machine time. There are 600 labor hours and 200 machine hours available per period. The manufacturer seeks to maximize profit and has determined that profit contributions of each unit of A, B, and C are $20, $15, and $12, respectively. Formulate this problem as a linear program, and find the optimal values of A, B, and C. (Round your answers to the nearest whole number.) A = B =
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