Code No. 3546/CBCS
FACULTY OF COMMERCE
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B.Com. (CBCS) (IV – Semester) Examination, May/June, 2018
(Common Paper for General/ Computers and Computer Applications/Advertising/Foreign Trade and Tax Procedures Courses)
BUSINESS STATISTICS - I
Paper Code — BC –406
Time: 3 Hours Max. Marks: 80
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Note: Answer any FIVE of the following questions.
PART – A (5X4=20 Marks)
Answer any five questions not exceeding 20 lines each.
- If y=0.6, sx=1.5 and sy =2, Find the bxy and byx.
- Importance of Index Numbers.
- From the following data calculate a price index based on price Relatives Method using Arithmetic Mean.
Commodity A B C D E F Price 2015 45 60 20 50 85 120 Price 2016 55 70 30 75 90 130 - What are the uses of Time Series.
- Explain (i) Mutually Exclusive Events and (ii) Not-Mutually Exclusive Events.
- When two dice are thrown, find the probability that the sum of the numbers is either 10 or 11.
- If 6 coins are tossed at a time, what is the probability of obtaining 4 or more Heads.
- Properties of Normal Distribution.
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PART - B (5X12=60 Marks)
Answer all the questions in not exceeding 4 pages each.
-
a) What is Regression and what are the differences between correlation and Regression.
OR
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b) Given: Sx= 56, Sy=40, Sx2 =524, Sy2 =256, Sxy=364, N =8
(i) Find the two Regression equations and
-
a) The following are the indices (2007 Base)
Year 2008 2009 2010 2011 2012 2013 2014 2015 2016 2017 Index 137 136 149 156 137 OR
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b) From the following data calculate price Index Number (i) Laspeyre’s Method and (ii) Marshal Edgeworth Method.
Commodity Price(Rs.) Base Year Quantity Base Year Price(Rs.) Current Year Quantity Current Year P 6 30 10 40 Q 2 200 4 300 R 4 40 6 50 S 10 2 12 3 T 3 100 5 200 -
a) Find the 4 yearly moving averages for the following data:
Year 2008 2009 2010 2011 2012 2013 2014 2015 2016 2017 Production in Tonnes 150 170 180 200 210 220 230 240 230 220 OR
b) Production figure of a sugar factory are given below:
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Year 2001 2002 2003 2004 2005 2006 2007 Production in ‘000 80 90 92 83 94 99 92 For the above data fit a straight line trend by the method of least squares and tabulate the trend values.
(i) Calculate the trend values for all the years.
-
a) Five coins are tossed 3,200 times, find the frequencies of the distribution of heads and tails; and tabulate the results and also calculate Mean and standard Deviation of fitted distribution.
OR
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b) A study of past participants indicates that the mean length of time spent on the programme is 500 hours; and that, this normal distribution random variable has a standard deviation of 100 hours. What is the probability a participant selected at random will required to complete the programme in following cases
(i) ‘More’ than 500 hrs
(ii) Between 500 and 650 hours
(iii) Between 550 and 650 hours.
(iv) Less than 580 hours.
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(v) Between 420 and 570 hours.
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