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Download OU B.Sc 2019 June-July 6th and 7th Semester Statistics Question Paper

Download OU (Osmania University) BSc (Bachelor of Science - Maths, Electronics, Statistics, Computer Science, Biochemistry, Chemistry & Biotechnology) 2019 June-July 3rd Year 2nd Semester (6th Semester & 7th Semester) (3-2) Statistics Previous Question Paper

This post was last modified on 06 February 2020

OU B-Sc Last 10 Years 2010-2020 Question Papers || Osmania University


B Sc VI Semester Examination, May / June

Subject : Statistics

Paper — VII (A) (DSE E-1) : Operation Research

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Time : 3 Hours

Max. Marks: 60

PART — A (5 x 3 = 15 Marks)

(Short Answer Type)

Note : Answer any FIVE of the following questions

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  1. Scope of OR
  2. Define general LPP
  3. State the fundamental theorem of Duality
  4. Travelling salesman problem
  5. Define Slack variables with an example.
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  7. What are the basic assumptions in a sequencing problem?
  8. North West corner Rule
  9. Unbalanced Assignment problem and Transportation problem

PART - B (3 x 15 = 45 Marks)

(Essay Answer Type)

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Note: Answer ALL the questions.

  1. (a) Solve the LPP by using simplex method.
    Maximize Z = 2x1 + 4x2 + x3 + x4
    Subject to the constraints :
    x1 + 3x2 + x4 = 4,

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    2x1 + x2 = 3,
    x2 + 4x3 + x4 = 3,
    x1, x2, x3, x4 = 0
    OR
    (b) (i) Explain the concept of degeneracy in LPP and how to resolve it.

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    (ii) Explain the Big-M method of solving an LPP.
  2. Define Transportation problem as a special case of LPP. Explain stepping stone method to obtain an optimum solution for a transportation problem.
    OR
    (b) (i) State the fundamental theorem of Duality.
    (ii) Explain the concept of duality and primal dual relationship with an example.
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  4. (a) Define assignment problem as a special case of LPP and TP. Explain Hungarian method to solve an assignment problem.
    OR
    (b) (i) Determine the Optimal sequence of jobs that minimizes the total elapsed time (T) and also find idle times.

    Job A B C D E F G
    M1 8 7 4 9 8 7 8
    M2 3 8 3 2 5 1 4
    M3 7 5 11 5 6 12 1

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    (ii) Explain the process of converting 3 machine ‘n’ jobs problem into two machine problem.

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