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Acav1: Linear Programming (Minimization) A chicken farmer uses a mixture of chicken feeds, Chicken's Best and Chicken's Meal. Each ounce of Chicken's Best contains 12 grams of protein and 2 grams of fat. Chicken's Meal contains 6 grams of protein and one gram of fat. Chicken's Best cost P7 per ounce while Chicken' Meal cost P5 per ounce. Each bag of chicken farmer must contain at least 60 grams of protein and 8 grams of fats. Determine the number of ounces Chicken's Best and Chicken's Meal feed that will produce a mixture satisfying the give restrictions at minimum cost. Mixture Cost per unit OBJECTIVE FUNCTION: CONSTRAINTS: a. b. c. Non-negativity constraints = Coordinates Constraint a Constraint b. Let x=0 Let x=0 y=_ Let y = 0 y= Let y = 0 x = Determine the optimal solutions: Points Coordinates x= Hours per unit Sign Requirement Objective function equations Profits How many units of each brand must be produced to minimize cost? Determine the number of resources that will be used and the slack for each of the process. Constraints Used Available Slack

Acav1: Linear Programming (Minimization) A chicken farmer uses a mixture of chicken feeds, Chicken's Best and Chicken's Meal. Each ounce of Chicken's Best contains 12 grams of protein and 2 grams of fat. Chicken's Meal contains 6 grams of protein and one gram of fat. Chicken's Best cost P7 per ounce while Chicken' Meal cost P5 per ounce. Each bag of chicken farmer must contain at least 60 grams of protein and 8 grams of fats. Determine the number of ounces Chicken's Best and Chicken's Meal feed that will produce a mixture satisfying the give restrictions at minimum cost. Mixture Cost per unit OBJECTIVE FUNCTION: CONSTRAINTS: a. b. c. Non-negativity constraints = Coordinates Constraint a Constraint b. Let x=0 Let x=0 y=_ Let y = 0 y= Let y = 0 x = Determine the optimal solutions: Points Coordinates x= Hours per unit Sign Requirement Objective function equations Profits How many units of each brand must be produced to minimize cost? Determine the number of resources that will be used and the slack for each of the process. Constraints Used Available Slack

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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Acav 1: Linear Programming (Minimization) A chicken farmer uses a mixture of chicken feeds, Chicken's Best and Chicken's Meal. Each ounce of Chicken's Best contains 12 grams of protein and 2 grams of fat. Chicken's Meal contains 6 grams of protein and one gram of fat. Chicken's Best cost P7 per ounce while Chicken' Meal cost P5 per ounce. Each bag of chicken farmer must contain at least 60 grams of protein and 8 grams of fats. Determine the number of ounces Chicken's Best and Chicken's Meal feed that will produce a mixture satisfying the give restrictions at minimum cost. Mixture Cost per unit OBJECTIVE FUNCTION: CONSTRAINTS: a. b. c. Non-negativity constraints Coordinates Constraint a Let x = 0 Constraint b. Let x=0 y= y=_ Let y = 0 Let y = 0 x= Determine the optimal solutions: Points Coordinates x= Hours per unit Sign Requirement Objective function equations Profits How many units of each brand must be produced to minimize cost? Determine the number of resources that will be used and the slack for each of the process. Constraints Used Available Slack
Transcribed Image Text:Acav 1: Linear Programming (Minimization) A chicken farmer uses a mixture of chicken feeds, Chicken's Best and Chicken's Meal. Each ounce of Chicken's Best contains 12 grams of protein and 2 grams of fat. Chicken's Meal contains 6 grams of protein and one gram of fat. Chicken's Best cost P7 per ounce while Chicken' Meal cost P5 per ounce. Each bag of chicken farmer must contain at least 60 grams of protein and 8 grams of fats. Determine the number of ounces Chicken's Best and Chicken's Meal feed that will produce a mixture satisfying the give restrictions at minimum cost. Mixture Cost per unit OBJECTIVE FUNCTION: CONSTRAINTS: a. b. c. Non-negativity constraints Coordinates Constraint a Let x = 0 Constraint b. Let x=0 y= y=_ Let y = 0 Let y = 0 x= Determine the optimal solutions: Points Coordinates x= Hours per unit Sign Requirement Objective function equations Profits How many units of each brand must be produced to minimize cost? Determine the number of resources that will be used and the slack for each of the process. Constraints Used Available Slack
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