Here is a dictionary of an LP: X4 4 +3x3 -2x5 3 +x3 -x5 X2 4 +2x3 -x5 13 +5x3 -4x5 || (a) What is the basic feasible solution carried by this dictionary? (b) How many constraints did the original LP have? (c) Continue the simplex method and make a decision about the nature of this LP (i.e., is it infeasible, unbounded, has a unique optimum, has multiple optima etc) and write down its optimal value and solutions (if they exist).
Here is a dictionary of an LP: X4 4 +3x3 -2x5 3 +x3 -x5 X2 4 +2x3 -x5 13 +5x3 -4x5 || (a) What is the basic feasible solution carried by this dictionary? (b) How many constraints did the original LP have? (c) Continue the simplex method and make a decision about the nature of this LP (i.e., is it infeasible, unbounded, has a unique optimum, has multiple optima etc) and write down its optimal value and solutions (if they exist).
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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![2. Here is a dictionary of an LP:
X4
4
+3x3 -2x5
X1
3
+x3
-X5
X2
4
+2x3
-x5
||
13 +5x3 -4x5
(a) What is the basic feasible solution carried by this dictionary?
(b) How many constraints did the original LP have?
(c) Continue the simplex method and make a decision about the nature of this LP
(i.e., is it infeasible, unbounded, has a unique optimum, has multiple optima etc) and
write down its optimal value and solutions (if they exist).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7e196737-2f98-406f-b4c7-e6f1c9fab596%2F7640cb1a-9957-4d6a-91a2-a4dd92e71295%2Ft4a0gjg_processed.jpeg&w=3840&q=75)
Transcribed Image Text:2. Here is a dictionary of an LP:
X4
4
+3x3 -2x5
X1
3
+x3
-X5
X2
4
+2x3
-x5
||
13 +5x3 -4x5
(a) What is the basic feasible solution carried by this dictionary?
(b) How many constraints did the original LP have?
(c) Continue the simplex method and make a decision about the nature of this LP
(i.e., is it infeasible, unbounded, has a unique optimum, has multiple optima etc) and
write down its optimal value and solutions (if they exist).
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