Q1/a. A factory that produces two products, as shown in the following table Quarter of the commodity in dinars assembly section Department Manufacturing Item type 10 X1 X2 3 The number 90 of hours 48 available 1- Building a mathematical model to maximize profit by formulating the objective function and its constraints 2- Converting the basic mathematical model of the objective function to the dual model B- Determine the points of the solution area for the problem shown in the figure and then find the optimal solution for the objective function z: Max or Minz = 2X,+6X2 %3D x2 4- Sol. Space 2- 1.
Q1/a. A factory that produces two products, as shown in the following table Quarter of the commodity in dinars assembly section Department Manufacturing Item type 10 X1 X2 3 The number 90 of hours 48 available 1- Building a mathematical model to maximize profit by formulating the objective function and its constraints 2- Converting the basic mathematical model of the objective function to the dual model B- Determine the points of the solution area for the problem shown in the figure and then find the optimal solution for the objective function z: Max or Minz = 2X,+6X2 %3D x2 4- Sol. Space 2- 1.
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
Related questions
Question
![Q1/a. A factory that produces two products, as shown in the following
table
Quarter of the
commodity in
dinars
assembly
section Department
Manufacturing Item
type
10
6
3
X1
8
X2
The number
90
48
of hours
available
1- Building a mathematical model to maximize profit by formulating the
objective function and its constraints
2- Converting the basic mathematical model of the objective function to the
dual model
B- Determine the points of the solution area for the problem shown in the figure and
then find the optimal solution for the objective function z:
Max or Minz = 2X,+6X2
x2
2.
1.
Sol.
Space](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fce7890a9-a457-41fd-a771-aa2460d5b232%2F09319f41-e1e9-4ef2-8f1f-f35eef59ad5d%2Fb3m17ac_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Q1/a. A factory that produces two products, as shown in the following
table
Quarter of the
commodity in
dinars
assembly
section Department
Manufacturing Item
type
10
6
3
X1
8
X2
The number
90
48
of hours
available
1- Building a mathematical model to maximize profit by formulating the
objective function and its constraints
2- Converting the basic mathematical model of the objective function to the
dual model
B- Determine the points of the solution area for the problem shown in the figure and
then find the optimal solution for the objective function z:
Max or Minz = 2X,+6X2
x2
2.
1.
Sol.
Space
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