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Download JNTUA MCA 2019 May Reg-Supply 2nd Sem 17F00203 Operations Research Question Paper

Download JNTU Anantapur (JNTU Anantapur) Master of Computer Applications (MCA) 2019 May Reg-Supply 2nd Sem 17F00203 Operations Research Previous Question Paper

This post was last modified on 28 July 2020

JNTUA MCA 2nd Sem last 10 year 2010-2020 Previous Question Papers (JNTU Anantapur)


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MCA II Semester Regular & Supplementary Examinations May/June 2019

OPERATIONS RESEARCH

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(For students admitted in 2017 and 2018 only)

Time: 3 hours Max. Marks: 60

Answer all the questions

  1. ‘Operations research models enable to conduct a number of experiments involving theoretical subjective manipulations to find some optimum solution to the problem on hand’. Discuss it.

    OR

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    PARLOK Ltd has two products Heaven and Hell. To produce one unit of Heaven, 2 units of material X and 4 units of material Y are required. To produce one unit of Hell, 3 units of material X and 2 units of material Y are required. Only 16 units of material X and 16 units of material Y are available. Material X cost Rs.2.50 per unit and material Y cost Rs.0.25 per unit respectively.

  2. Find the optimum transportation cost the following transportation problem:

    D1 D2 D3 D4 Availability
    S1 2 3 2 5 40
    S2 4 4 3 2 60
    S3 5 3 6 10 40
    Requirement 30 50 40 20

    OR

    Given a set of locations and possible roads to be built between pairs of cities with the associated costs, determine the minimum cost road network connecting all the locations (Apply minimum spanning tree algorithm)

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  3. Distinguish between simplex and revised simplex algorithm in detail.

  4. Discuss the importance of parametric linear programming.

    OR

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    Solve, using the cutting-plane algorithm. Illustrate the cuts on a graph of the feasible region.

    Max z = 5x + 8y

    Subject to: x + y < 6, 5x + 9y < 45

    x, y = 0 and integer.

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  6. Discuss the significance of simulated annealing algorithm in detail.

    OR

    Enumerate the applications of metaheuristics to integer liner programs.

  7. Solve the following LPP by dynamic programming:

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    Maximize Z = 2x + 3y

    Subject to x — y < 1

    x + y < 3

    x, y = 0

    OR

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    Explain travelling salesperson problem algorithm with suitable example.

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