Write the correct mathematical models for the objective functions and constraints ParagraphStylestatingNAME: DANA C. LIGONCOURSE AND SECTION: BSA-ZA22. A small-scale industry manufactures two kinds of thermos bottles; standard air potand electric air pot. Components of these two thermoses are processed by two differentmachines, A and B. During the scheduling period, the production head found out thatthere are 20 hours of machine A time available and 35 hours of machine B. to completeone unit of the standard model needs 1 hour on machine A and I hour on machine B,while it takes two hours on B to complete one unit of the electric model. The companycan sell all the units it can produce per production period at a profit of P30 per standardmodel and P70 per electric model. If the company's objective is to maximize profit, howmany units of each model should be produced and sold by the company?1.

Please refer to the image below

Answered: correct mathematical models for the…

Math

Algebra

correct mathematical models for the objective functions and constraints

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

See similar textbooks

Similar questions

Read the information below and construct the objective function, and the associated constraint inequalities. DO NOT SOLVE THE MINIMUM PROBLEM. A nutritionist advises an individual who is suffering from iron and vitamin-B deficiency to take at least 1700 milligrams (mg) of iron, at least 2300 mg of vitamin B1 (thiamine), and at least 2000 mg of vitamin B2 (riboflavin) over a period of time. Two vitamin pills, brand A and brand B, are suitable to meet these requirements. Each brand A pill costs $0.07 and contains 80 mg of iron, 60 mg of vitamin B1, and 20 mg of vitamin B2. Each brand B pill costs $0.10 and contains 35 mg of iron, 40 mg of vitamins B1, and 28 mg of vitamin B2. Construct the objective function for minimizing the cost, and construct the associated constraint inequalities by selecting the appropriate symbol or number from the dropdown lists below. Note: The symbol = in the dropdown list indicates "greater than or equal to". C [Select] [Select] 60A+ [Select ] [Select] A…
Explain the effects of imposing a constraint in an optimization problem. Give at least one economic example
Calculate the minimum value of 8x + 6y subject to the following constraints: x + y ≥ 23 x + 2y ≥ 27 2x + y ≥ 27 x ≥ 0 y≥0
A store store is looking to stock the following: necklaces, bracelets, rings, and earrings. The objective function measuring profit and constraints are given below. Constraint 1 measures display space in units, constraint 2 measurestime to set up the display in minutes. Constraints 3 and 4 are marketing restrictions. Setup an LP program in Tab "#1" and run additional reports (leave reports in your file) in order to answer the following questions.MAX 100X1+120X2+150X3+125X4S.T.1) X1+2X2+2X3+2X4<1082) 3X1+5X2+X4<1203) X1+X3<254) X2+X3+X4>50a. How many necklaces should be stocked?b. Now many bracelets should be stocked?c. How many rings should be stocked?d. How many earrings should be stocked?e. How much space will be left unused?f. How much time will be used?g. By how much will the second marketing restriction be exceeded?h. What is the profit?i. To what value can the profit on necklaces drop before the solution would change?j. By how much can the profit on rings increase…
A manufacturer of refrigerators must ship at least 100 refrigerators to its two warehouses. Each warehouse holds a maximum of 100 refrigerators. Warehouse A holds 40 refrigerators already, while warehouse B has 15 on hand. It costs $10 to ship a refrigerator to warehouse A and $14 to ship one to warehouse B. How many refrigerators should be shipped to each warehouse to minimize cost? Find the objective function and the constraints for the above problem.
need comprehensive and correct answers.This question is about optimization.
Sp
Explain how the various changes to LP affect the optimal solution. a) Changes to the objective function coefficient b) Changes to the RHS of a constraint
Develop your own set of constraints, at least three equations and/or inequalities, and use them to illustrate graphically each of the following conditions: 1. an unbounded problem
How can a graphing calculator be used to find the minimum value of a function?