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Guru Gobind Singh Indraprastha Vishwavidyalaya 2012 B.B.A Qtor - exam paper

Tuesday, 28 May 2013 08:45Web



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Manaraja Agrasen institute or ivianagemeni studies First Internal Examination 2nd Semester - BBA (Gen), B&I Subject - QTOR, Subject code -106

Time:2 hrs

Note: Attempt all questions. All questions carrying equal marks.

Q1 Define Statistics. What are the scope and limitations of statistics? Jjonsider the following distribution

Wages

Frequencies

Wages

Frequencies

0-10

12

40-50

?

10-20

18

! 50 20

25

20-30

. ?

60-70

1&

30-40

40

Total

170

The median of the following wage distribution is known to be Rs. 35. The frequencies from the table are missing. Find these missing values.

c/fhe numbers 3.2, 5.8, 7.9 and 4.5 have frequencies x, x+2, x-3, and x+6 respectively. If arithmetic mean is 4.876. Find the value of

Q2. For 10 observations on price X and supply Y, the following data are ofeined.

SXY = 3467, =130, X2288, Y =220,1 f2 - 5504

(JbtaiiTthe line of regression of y on x and x ci: y. Also estimate the supply when the price of 16 units.

OR

jThe line of regression of marks in Statistics (X) cn marks in Accountancy (Y) for class of

50 students is:

Average marks.in Accountancy is 44 and variance of marks is 9/16 of variance of marks in Accountancy. Find:

i.    The average marks in Statistics.

ii.    Coefficient of corrdatic" between marks in Statistics and Accountancy.

fffical-mlate the coefficient of variance of th; following data.

\.

Marks

No. of 5iuder\ts

Marks

No. of students

More than 20 ~1

70

More than 50

*4

O

CO

i

More than 30 rc,

63 f

More than 80

|oo

More than 35

55 If

More than 65

10 J

More than 40..

40 p

More than 70

7 1

More tii.n 80

0 -t>

0R

The arithmetic mean ax i standard deviation of series of 20 items were calculated as 20 and 5 cm. But while calculating 13 was misread as 30, Find correct mean and correct standard deviation.


tSss than 10

Less than 20

Less than 30

L>Ss than 40

Less1 than 50

Less than 60

Less than 70

Less than 80

13

20

3T

CO

80

90

100

3 MakinS use of the data summarized below, calculate the coefficient of correlation using Rank correlation

OR

Compute the Karl Pearson coefficient of correlation of data given below

Case

i ' X1

X2

Case

X1

X2

A

10

9

E

12

11

B B

6

4

F

13

13

C

9

6

G

11

8

Q D

10

9

H

9

4









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