Semester : SEMESTER 5
Subject : Linear Programming
Year : 2021
Term : NOVEMBER
Branch : MATHEMATICS
Scheme : 2020 Full Time
Course Code : MTS 5B 08
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FIFTH SEMESTER U.G. DEGREE EXAMINATION, NOVEMBER 2021
(CBCSS—UG)
Mathematics
MTS 5B 08—LINEAR PROGRAMMING
(2019 Admissions)
Time : Two Hours Maximum : 60 Marks
Section A
Answer at least eight questions.
Each question carries 3 marks.
All questions can be attended.
Overall Ceiling 24.
1. Define canonical minimization linear programming problem.
2. Give an example of a bounded polyhedral convex subset in R?,
3. State the canonical minimization linear programming problem represented by the following
tableau :
4. Define unbounded linear programming problem.
Pivot on 5 in the canonical maximum tableau given below :
21 Xo -1
6. Write the simplex algorithm for maximum tableaus.
7. What do you mean by complementary slackness ?
8. State Duality theorem.
Turn over
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