FirstRanker Logo

FirstRanker.com - FirstRanker's Choice is a hub of Question Papers & Study Materials for B-Tech, B.E, M-Tech, MCA, M.Sc, MBBS, BDS, MBA, B.Sc, Degree, B.Sc Nursing, B-Pharmacy, D-Pharmacy, MD, Medical, Dental, Engineering students. All services of FirstRanker.com are FREE

Get the MBBS Question Bank Android App

Access previous years' papers, solved question papers, notes, and more on the go!

Install From Play Store

Get the Nursing Question Bank Android App

Access 10+ years of Question Papers with answers, notes for B.Sc Nursing on the go!

Install From Play Store

Download OU B.Sc 2019 June-July 2nd Semester Statistics Question Paper

Download OU (Osmania University) BSc (Bachelor of Science - Maths, Electronics, Statistics, Computer Science, Biochemistry, Chemistry & Biotechnology) 2019 June-July 1st Year 2nd Semester (2nd Semester) (1-2) 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


FirstRanker.com

FACULTY of SCIENCE

Code No. 3037

--- Content provided by‍ FirstRanker.com ---

B.Sc. - Semester Examination, May / June 2019

Subject - Statistics

Time : 3 Hours

Max. Marks: 80

PART - A (4 x 5 = 20 Marks)

--- Content provided by‍ FirstRanker.com ---

(Short Answer Type)

Note: Answer ALL questions.

  1. Find the mean and variance of the following uniform distribution obtained by tossing a die: f(x) = 1/6, x = 1, 2, 3, 4, 5, 6
  2. A random variable "X" is Normally distributed with mean µ = 12 and standard deviation s = 2. You are given (i) area between 12 and 14.4 is 0.4251 (ii) area between 0 and 2.6 is 0.4953.
  3. Derive the mean of an Exponential Distribution.
  4. --- Content provided by FirstRanker.com ---

  5. Find the moment generating function of Gamma Distribution.
  6. State any two properties of Cauchy Distribution.

PART - B (4 x 15 = 60 Marks)

(Essay Answer Type)

Note: Answer ALL the questions.

--- Content provided by​ FirstRanker.com ---

  1. (a) Derive first three central moments of a Binomial Distribution.
    OR
    (b) Explain the Moment Generating function of a Poisson Distribution and hence calculate mean and variance from it.
  2. (a) A taxi cab company has 12 Maruti Swift cars and 8 Tata Indica cars. If 5 of these cars are in workshop for repair and Swift car is likely to be in for repairs as Indica car, what is the probability that:
    (i) Out of 5 cars, x of them are Swift cars in workshop for repairs.

    --- Content provided by‌ FirstRanker.com ---

    (ii) All the 5 are of the same make.
    (iii) Find the expected value of x i.e. E(x).
    OR
    (b) Stating the conditions, prove that Poisson Distribution as a limiting case of the Negative Binomial Distribution.

FirstRanker.com

--- Content provided by​ FirstRanker.com ---



This download link is referred from the post: OU B-Sc Last 10 Years 2010-2020 Question Papers || Osmania University

--- Content provided by‍ FirstRanker.com ---