Two poultry farms supply companies with chicken feeds. The unit costs of shipping from the farms to the companies are given on the table below. The farm's goal is to minimize the cost of meeting customer's demands. (a) Generate a mathematical model for finding the least cost way of shipping chicken feeds from the farms to the companies. (b) if the demand of company number 2 increased by 3 units. By how much would the costs increase? Show your solution. (c). Solve the total cost using the solver add-in in excel. From Company 1 Company 2 Company 3 Supply Farm A 55 65 80 35 Farm B 10 15 25 50 Demand 10 10 10

Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter12: Algebra Of Matrices
Section12.CR: Review Problem Set
Problem 37CR
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Two poultry farms supply companies with chicken feeds. The unit costs of shipping from
the farms to the companies are given on the table below. The farm's goal is to minimize
the cost of meeting customer's demands.
(a) Generate a mathematical model for finding the least cost way of shipping chicken
feeds from the farms to the companies.
(b) if the demand of company number 2 increased by 3 units. By how much would the
costs increase? Show your solution.
(c). Solve the total cost using the solver add-in in excel.
From
Company 1
Company 2
Company 3
Supply
Farm A
55
65
80
35
Farm B
10
15
25
50
Demand 10
10
10
Transcribed Image Text:Two poultry farms supply companies with chicken feeds. The unit costs of shipping from the farms to the companies are given on the table below. The farm's goal is to minimize the cost of meeting customer's demands. (a) Generate a mathematical model for finding the least cost way of shipping chicken feeds from the farms to the companies. (b) if the demand of company number 2 increased by 3 units. By how much would the costs increase? Show your solution. (c). Solve the total cost using the solver add-in in excel. From Company 1 Company 2 Company 3 Supply Farm A 55 65 80 35 Farm B 10 15 25 50 Demand 10 10 10
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