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d) Graph the feasihility reginn Corner (x, y) Profit in $

d) Graph the feasihility reginn Corner (x, y) Profit in $

Practical Management Science
Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter2: Introduction To Spreadsheet Modeling
Section: Chapter Questions
Problem 20P: Julie James is opening a lemonade stand. She believes the fixed cost per week of running the stand...
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i need part D E F solution 

d) Graph the feasihility reginn Corner (x, y) Profit in $ 10 e) how many tents of each type should be manufactured each day to maximize the total daily profit? f) find the maximum profit:
Transcribed Image Text:d) Graph the feasihility reginn Corner (x, y) Profit in $ 10 e) how many tents of each type should be manufactured each day to maximize the total daily profit? f) find the maximum profit:
10. Production Scheduling A manufacturer of lightweight mountain tents makes a standard model and an expedition model. Each standard tent requires 1 labor-hour from the cutting department and 3 labor-hours from the assembly department. Each expedition tent requires 2 labor-hours from the cutting department and 4 labor-hours from the assembly department. The maximum labor-hours available per day in the cutting and assembly departments are 32 and 84, respectively. If the company makes a profit of $50 on each standard tent and $80 on each expedition tent, how many tents of each type should be manufactured each day to maximize the total daily profit (assuming that all tents can be sold)? a) Define the variables: b) What are the constraint inequalities? Inequality concerning cutting: Inequality concerning assembly: c) What is the objective function?
Transcribed Image Text:10. Production Scheduling A manufacturer of lightweight mountain tents makes a standard model and an expedition model. Each standard tent requires 1 labor-hour from the cutting department and 3 labor-hours from the assembly department. Each expedition tent requires 2 labor-hours from the cutting department and 4 labor-hours from the assembly department. The maximum labor-hours available per day in the cutting and assembly departments are 32 and 84, respectively. If the company makes a profit of $50 on each standard tent and $80 on each expedition tent, how many tents of each type should be manufactured each day to maximize the total daily profit (assuming that all tents can be sold)? a) Define the variables: b) What are the constraint inequalities? Inequality concerning cutting: Inequality concerning assembly: c) What is the objective function?
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