Unit 2: Linear inequalities and Applications Consider the following problem: "A chocolate manufacturing company produces two types of chocolate: type A and type B. Each unit of A requires 1 unit of Milk and 3 units of Chocolate, and each unit of B requires 1 unit of Milk and 2 units of Chocolate. The company has a total of 500 units of Milk and 620 units of Chocolate. On each sale, the compary makes a profit of $6 per unit A sold, and $5 per unit B sold. How many units of A and B should be produced in order to maximize the profit?" Let x be the number of units of A to produce, let y be the number of units of B to produce, and let P be the profit earned. Which of the following is the objective function for this linear programming problem? Select one: O a. None of the other alternatives O b. P= 500x + 620y O. P=x+y O d. P= 6x + 5y O e. P= 3x + 2y Of. P=x+ 3y
Unit 2: Linear inequalities and Applications Consider the following problem: "A chocolate manufacturing company produces two types of chocolate: type A and type B. Each unit of A requires 1 unit of Milk and 3 units of Chocolate, and each unit of B requires 1 unit of Milk and 2 units of Chocolate. The company has a total of 500 units of Milk and 620 units of Chocolate. On each sale, the compary makes a profit of $6 per unit A sold, and $5 per unit B sold. How many units of A and B should be produced in order to maximize the profit?" Let x be the number of units of A to produce, let y be the number of units of B to produce, and let P be the profit earned. Which of the following is the objective function for this linear programming problem? Select one: O a. None of the other alternatives O b. P= 500x + 620y O. P=x+y O d. P= 6x + 5y O e. P= 3x + 2y Of. P=x+ 3y
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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![Unit 2: Linear inequalities and Applications
Consider the following problem: "A chocolate manufacturing company produces two types of
chocolate: type A and type B. Each unit of A requires 1 unit of Milk and 3 units of Chocolate, and
each unit of B requires 1 unit of Milk and 2 units of Chocolate. The company has a total of 500
units of Milk and 620 units of Chocolate. On each sale, the comparıy makes a profit of $6 per
unit A sold, and $5 per unit B sold. How many units of A and B should be produced in order to
maximize the profit?"
Let x be the number of units of A to produce, let y be the number of units of B to produce, and let
P be the profit earned.
Which of the following is the objective function for this linear programming problem?
Select one:
O a. None of the other alternatives
O b. P= 500x + 620y
O. P=x+y
O d. P= 6x + Sy
O e. P= 3x + 2y
O f. P=x+ 3y](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fbbcffc19-bbc8-4b5b-bbf2-e690392d0071%2Fc68069e7-d0a4-4f97-928f-b5fef6907100%2Fpeqzeny.bmp&w=3840&q=75)
Transcribed Image Text:Unit 2: Linear inequalities and Applications
Consider the following problem: "A chocolate manufacturing company produces two types of
chocolate: type A and type B. Each unit of A requires 1 unit of Milk and 3 units of Chocolate, and
each unit of B requires 1 unit of Milk and 2 units of Chocolate. The company has a total of 500
units of Milk and 620 units of Chocolate. On each sale, the comparıy makes a profit of $6 per
unit A sold, and $5 per unit B sold. How many units of A and B should be produced in order to
maximize the profit?"
Let x be the number of units of A to produce, let y be the number of units of B to produce, and let
P be the profit earned.
Which of the following is the objective function for this linear programming problem?
Select one:
O a. None of the other alternatives
O b. P= 500x + 620y
O. P=x+y
O d. P= 6x + Sy
O e. P= 3x + 2y
O f. P=x+ 3y
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