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Download JNTUH MCA 2nd Sem R15 2018 January 821AJ Operations Research Question Paper

Download JNTUH (Jawaharlal nehru technological university) MCA (Master of Computer Applications) 2nd Sem (Second Semester) Regulation-R15 2018 January 821AJ Operations Research Previous Question Paper

This post was last modified on 17 March 2023

JNTUH MCA 2nd Sem Last 10 Years 2023-2013 Question Papers R20-R09 || Jawaharlal nehru technological university


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Code No: 821AJ

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OPERATIONS RESEARCH

Time: 3 Hours

Note: This question paper contains two parts A and B.

Part A is compulsory which carries 25 marks. Answer all questions in Part A.

Part B consists of 5 Units. Answer any one full question from each unit. Each question carries 10 marks and may have a, b, c as sub questions.

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Max. Marks: 75

5 x 5 Marks =25

5 x 10 Marks =50

PART - A

  1. Explain the limitations of Operations Research.
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  3. Give and explain Mathematical model of “Assignment problem”.
  4. Explain the usefulness of sequencing modes.
  5. What is dynamic programming approach? Explain.
  6. What is EOQ(Economic order quantity)? What is its significance?

PART -B

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  1. Using two phase method solve the LPP:

    Miximize p=2x1+4x2 +3x3

    s.t. 3x1 +4x2 +3x3 < 3600

    2x1 + x2 + 3x3 < 2400

    X1 +3x2 +3x3 < 4800 and

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    x1=0,x2=0,x3=0

    Explain the concept of unbound-solution.

    OR

    With the Big-M method

    Maximize z=3x1-x2

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    S.t. 2x1 +x2 = 2

    x1 +3x2=3

    x1 = 4 and

    x1,x2=0

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  3. Find the Initial Basic Feasible solution of the Transportation problem where cost matrix is given below

    A B C D Supply
    I 1 5 3 3 34
    II 3 3 1 2 15
    III 0 2 2 3 12
    IV 2 7 2 4 19
    Demand 21 25 17 17

    OR

  4. Explain Hungarian method for optimal solution through an example.

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  6. There are 4 jobs each of which has to go through the machines M1, M2, M3, M4, M5, and M6, in order Processing Times are as given below.

    Machine M1 M2 M3 M4 M5 M6
    A 20 10 9 4 12 27
    B 19 8 11 8 10 21
    C 13 7 10 7 9 17
    D 22 6 5 6 10 14

    Determine a sequence of these four jobs which minimizes the total elapsed time T.

    OR

    Illustrate any two Replacement models with numerical examples.

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  8. Solve using dynamic programming approach.

    Maximize z=8x1+7x2

    St. 2x1+x2=8

    5x1+2x2 =15 and

    X1, X2 =0

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    OR

    Explain minimax method of optimal strategies.

  9. Explain the term competitive games, saddle point, value of the game with examples. [5+5]

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  11. Explain an inventory model where demand rate is uniform and production rate is uniform. Illustrate your answer with a numerical example.

    OR

    Explain the following Models

    a) {(M/M/1): (8/ FCFS)}

    b) {(M/M/1): (N/FCFS)}

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    Illustrate your answers with numerical examples. [5+5]

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