GU Business Statistics Question Paper 2024 [Gauhati University FYUGP B.Com 3rd Sem.]

Get, Business Statistics Question Paper 2024 of Gauhati University FYUGP BCom 3rd Semester
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GU Business Statistics Question Paper 2024 [Gauhati University FYUGP B.Com 3rd Sem.]

Gauhati University 

FYUGP BCom 3rd Semester 

Multidisciplinary Course

Business Statistics (MDC030403)

Full Marks: 45

Time: 2 hours

Answer either in English or in Assamese


1. Answer the following as directed: (1×5=5)

(a) Distinguish between univariate and bivariate data.
(b) If A is a certain event in a random experiment, then P(A) = ____ (Fill in the blank)
(c) If r = ±1, then the two lines of regression are:

 (i) Coincident (ii) Parallel (iii) Perpendicular (iv) None of the above
(d) Lockout in a factory for a month is associated with which component of a time series?
(e) What are the different kinds of error associated with tests of significance?


2. Answer the following questions: (2×5=10)

(a) Define null hypothesis.
(b) Mention two properties of Karl Pearson’s correlation coefficient.
(c) If A and B are not mutually exclusive events and
 P(A) = ¼, P(B) = ²⁄₅, P(A ∪ B) = ½, find P(A ∩ B).
(d) What do you mean by skewness?
(e) Find the harmonic mean of 2, 3, and 5.


3. Answer any four of the following questions: (5×4=20)

(a) AM = 9, GM = 7.2. Find HM and the two numbers.
(b) Find the missing frequency (median = 24):

Class Interval

Frequency

0–10

5

10–20

25

20–30

?

30–40

18

40–50

7

(c) What is time series? Give two examples. What are its components? (1+2+2=5)
(d) Define mathematical probability. Mention drawbacks. (3+2=5)
(e) What is sample survey? Distinguish from census survey. (2+3=5)
(f) What is Poisson distribution? Mention basic features. (2+3=5)
(g) Calculate Karl Pearson’s correlation from:
 x: 1 2 3 4 5 6 7
 y: 3 5 6 8 10 11 13
(h) Given:


x

y

Mean

36

85

Std. Dev.

11

8

Correlation coefficient = 0.66
Find the regression line of y on x.


4. Answer any one of the following questions: (10 marks)

(a) (i) Define correlation between two variables. Explain types with examples. (2+4=6)
(ii) Given:
 n = 15, x̄ = 25, ȳ = 18
 Σ(x − x̄)² = 136, Σ(y − ȳ)² = 138
 Σ(x − x̄)(y − ȳ) = 122
 Find rₓᵧ (4 marks)

(b) (i) Using 3-yearly moving average, calculate the trend from the following:

Year

Sale (₹ in thousand)

Year

Sale (₹ in thousand)

2001

5

2009

13

2002

7

2010

17

2003

9

2011

19

2004

2

2012

12

2005

11

2013

14

2006

10

2014

12

2007

8

2015

15

2008

12



b)(ii) Write a short note on any one: (3 marks)
 (1) Seasonal variation  (2) Uses of time series analysis

(c) (i) What is the probability that a non-leap year has 53 Saturdays? (4 marks)
(ii) State three properties of normal distribution. (3 marks)
(iii) Two dice are thrown. Find the probability that the sum ≥ 9. (3 marks)


(d) (i) From the data below, calculate mean and variance (3+4=7)

Profit (₹ in lakh)

No. of Companies

20–30

30

30–40

58

40–50

62

50–60

85

60–70

112

70–80

112

80–90

57

90–100

26

(ii) Write a short note on any one: (3 marks)
 (1) Simple random sampling method
 (2) Test of significance
 (3) Scatter diagram

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