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Annamalai University 2008-2nd Year B.B.A " 260 QUANTITATIVE METHODS " ( PART - III ) ( - VII ) - Question Paper

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Register Number:

Name of the Candidate :

5 19 8

B.B.A. DEGREE EXAMINATION, 2008

(ENGLISH MEDIUM)

(SECOND YEAR)

(PART - III)

( PAPER - VII )

260. QUANTITATIVE METHODS December ]    [ Time : 3 Hours

Maximum : 100 Marks

PART-A    (10x2 = 20)

Answer any TEN questions.

All questions carry equal marks.

1. (a) What is primary data? Give examples.

(b)    What is cluster sampling ?

(c)    What are the applications of median over mean ?

(d)    Give an illustration for quartile deviation.

(e)    What are the types of correlation ?

(f)    State the uses of wholesale price index.

(g)    State the multiplication rule of probability.

(h)    What are the properties of Poisson distribution ?

(i)    Give examples of null and unit matrix.

(j) What do you understand by union of sets ?

(k) List the measures of dispersion.

(1) If A and B are two sets such that n (A) = 17, n (B) = 23, and n (A u B) = 38, find n (A n B).

(i)    What is the probability that there will be co - education in the college in 2006 ?

(ii)    If there is co - education in the college in 2006, what is the probability that Dr. Ramani is the principal ?

10. Fit a straight line trend by the method of least squares to the following data and also forecast the earnings for the year 2006.

Year

Earnings (in lakhs)

1997

15

1998

14

1999

18

2000

20

2001

17

2002

24

2003

27

11. In 2005, there will be three candidates for the position of principal Dr. Murali, Dr. Venkat and Dr. Ramani, whose chances of getting the apointment are in the proportion of 4:2:3 respectively. The probability that Dr. Murali if selected would introduce co - education in the college is 0-3. The probabilities of Dr. Venkat and Dr. Ramani doing the same are respectively 0-5 and 0-8.

Answer any FOUR questions.

All questions carry equal marks.

2.    Explain the features of graphical representation of data.

3.    Explain the central limit theorem with the help of a normal distribution curve.

4.    In a group of athletic teams in a certain school 21 are on the Basket ball team, 26 on the Hockey team and 29 on the Foot ball team. If 14 play Hockey and Basket ball, 12 play Foot ball and Basket ball, 15 play Hockey and Foot ball and 8 play all the three, Find :

(i)    How many players are there in all ?

(ii)    How many played only foot ball ?

5.    The table below shows a statistical data:

x :

10

20

30

40

50

60

70

80

90

100

f:

143

133

118

100

75

45

25

9

2

0

Calculate the mean and median.

6. Find the rank correlation co - efficient for the following data:

Pair :

1

2

3

4

5

6

7

8

9

10

11

A :

24

29

19

14

30

19

27

30

20

28

11

B :

37

35

16

26

23

27

19

20

16

11

21

7. Calculate the Fishers Ideal index from the following data:

Commodity

2004

2005

Price

quantity

Price

quantity

A

12

20

14

30

B

14

13

20

15

C

10

12

15

20

D

6

8

4

10

E

8

5

6

5

Answer any TWO questions.

All questions carry equal marks.

8. Run scores in 10 innings of two cricket batsmen are as follows :

A:

32

28

47

63

71

39

10

60

96

14

B:

19

31

48

53

67

90

10

62

40

80

Find which batsman is more consistent in scoring.

9. Solve the following system of linear equations by Cramers rule :

x + 2y + 3z = 14.

3x + y + 2z = 11.

2x + 3y + z = 11.

Turn over







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