2. Formulate but do not solve the following exercise as a linear programming problem. ABC manufactures three models of Bluetooth speakers: A, B and C. Each model A costs $11 to make, each model B costs $15 each model C costs $22. The profits are $26 for each model A. $40 for each model B and $42 for each model C Bluetooth speaker. The total number of Bluetooth speakers demanded per month does not exceed 3,400 and the company has earmarked no more than $63,000/month for manufacturing costs. How many units of each model should ABC make each month in order to maximize its monthly profits? What is the optimal profit? (do not solve) Complete the following: A) B) C) D) Define the variables and what they represent (example: x = number of dozens of blue socks). Create a table using the variables and values from the problem. State the objective function. State the constraints.
2. Formulate but do not solve the following exercise as a linear programming problem. ABC manufactures three models of Bluetooth speakers: A, B and C. Each model A costs $11 to make, each model B costs $15 each model C costs $22. The profits are $26 for each model A. $40 for each model B and $42 for each model C Bluetooth speaker. The total number of Bluetooth speakers demanded per month does not exceed 3,400 and the company has earmarked no more than $63,000/month for manufacturing costs. How many units of each model should ABC make each month in order to maximize its monthly profits? What is the optimal profit? (do not solve) Complete the following: A) B) C) D) Define the variables and what they represent (example: x = number of dozens of blue socks). Create a table using the variables and values from the problem. State the objective function. State the constraints.
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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