A textile company manufacture three types of fabric at three different factory. The weekly production time and the costs at each factory are shown in Table 2. Each week, 100 rolls of each type of fabric (cotton, jersey and denim) must be produced. Table 2 Cost Cotton Jersey Denim Time (RM) (RM) (RM) (hours) Factory 1 60 40 28 120 Factory 2 50 30 30 150 Factory 3 43 20 20 160 b) Use the minimum cost method to find a bfs for this problem.
A textile company manufacture three types of fabric at three different factory. The weekly production time and the costs at each factory are shown in Table 2. Each week, 100 rolls of each type of fabric (cotton, jersey and denim) must be produced. Table 2 Cost Cotton Jersey Denim Time (RM) (RM) (RM) (hours) Factory 1 60 40 28 120 Factory 2 50 30 30 150 Factory 3 43 20 20 160 b) Use the minimum cost method to find a bfs for this problem.
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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Question
![A textile company manufacture three types of fabric at three different factory. The
weekly production time and the costs at each factory are shown in Table 2. Each
week, 100 rolls of each type of fabric (cotton, jersey and denim) must be produced.
Table 2
Cost
Cotton
Jersey
Denim
Time
(RM)
(RM)
(RM)
(hours)
Factory 1
60
40
28
120
Factory 2
50
30
30
150
Factory 3
43
20
20
160
b) Use the minimum cost method to find a bfs for this problem.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F4f3b962b-c4ad-495d-91e1-b125255748dc%2F57ccce4e-fcfc-42f9-b994-3db9c4e9001b%2F3dxlu4b_processed.jpeg&w=3840&q=75)
Transcribed Image Text:A textile company manufacture three types of fabric at three different factory. The
weekly production time and the costs at each factory are shown in Table 2. Each
week, 100 rolls of each type of fabric (cotton, jersey and denim) must be produced.
Table 2
Cost
Cotton
Jersey
Denim
Time
(RM)
(RM)
(RM)
(hours)
Factory 1
60
40
28
120
Factory 2
50
30
30
150
Factory 3
43
20
20
160
b) Use the minimum cost method to find a bfs for this problem.
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