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Saurastra University 2006 B.A Statistical Methods (Optional - II) : - III (New ) - Question Paper

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SF-7445
Second Year B.A. exam
March/April-2006
Statistical Methods (Optional - II) : Paper - III (New Course)

*SF-7445*

SF-7445    Seat No._

Second Year B. A. Examination March/April - 2006 Statistical Methods (Optional - II) : Paper

- III


(New Course)

[Total Marks : 100

Time : 3 Hours]


fl Mf-ddi lHi l .

() iAdi AAi,i4 hh> i[/d hfll.    10

1


(/) A B VAdhi C2dil [> P(A) = 23, P(B) = 13 H

m dl P (A U B) ml.

/ \    s    s V        s *\    s     *\ *\    *\

(h) / HMi &i. ShAiHi iA dl    /fi 'ii 'flfii Mdl &flAi,l 5

A'<i A'<i 7 .i> dfil iAdi    mi'l.

3.1

() iAdid Hiihifld HH> &i[/d hfll.

1


10

10


\ /    VO VO    VO

(/) iAdidl i[Hi[dh T>iA>i fi mAqih c>ia>i HAl.

2 () ['& [AdflHi iAdi [A'> &i. HAl. (/) h ['l [AdflHifil <K>h =12 fi M. [A. = 2 . dl

10

10


iAdi [A'> <,Al.

3.1

() HiHd [AdflHi fi dfii Hi'Hl HAl. (/) HiHd [AdflHifi LA.i>lfi hfll


x

0

1

2

3

4

f

122

60

15

2

1


10

10


2


e_0-5 = 0.6464


[Contd.

3 () '(fliS'fil 'fllZlHl fi M.Hl[Hld ClX HmL.    10

(/) filfil Hlfedl 'fl / HHlHtLdl dmddl lidld 'fllZtHl iflL 10 n1 = 500, x1 = 300, n2 = 1000, x2 = 650

3.1

3    () J.2 (fik HlS / HK>iLHl dldLdl Mld 'flkHl HAL. 10

(/) fil l'& Hlfedl 'fl, / <K>iLfil ddfil Mld 'fllZlHl 10 HAL

n1 = 1000, n2 = 2000, x1 = 60, x2 = 70, o 1 = 3, o2 = 4.

4    (2x2) lfil HlS C2fi /h. &l(/d iflL.    20

3.1

4    () u[fil fi 3l2[dk q?dL dWd. HAL.    10

\ /    no    VDO

(/) filfil Hlfedl '2l / <K>iLdL dmdfil Mld 'fllZlHl    10

HAL.

n1 = 16, n2 = 25, x1 = 40, x2 = 50, 2 = 16, s| = 36.

5    M 'Hl /fil Gkfl L    20

(1)    MHlHM. [qdflHl fi /Hl'HL

(2)    F-'fllZlHl

(3)    Z-'fllZlHl.

SF-7445]    2    [Contd.

Instruction : All questions carry equal marks.

1 (a) State and prove, the addition theorem of probability. 10

(b)    If A and B are independent events, P(A) = 2,3,    5 P (B) = 13 then obtain P (A U B).

(c)    Two dices are thrown at a time, find the    5 probability that, the sum of number on upper side is

at most 7.

OR

1    (a) State and prove the multiplication theorem of    10

probability.

(b) Explain the mathematical probability and the    10

statistical probability.

2    (a) Explain Binomial distribution with p.d.f.    10

(b) For a binomial distribution, mean = 12, and s.d. = 2 10 then obtain p.d.f.

OR

2 (a) Explain Poisson distribution with properties.    10

(b) Fit a Poisson distribution e_0'5 = 0.6464    10

x

0

1

2

3

4

f

122

60

15

2

1

3 (a) Explain testing of hypothesis and standard error.    10

(b) For a given data test the significant difference    10

between two proportions.

n1 = 500, x1 = 300, n2 = 1000, x2 = 650

OR

3    (a) Explain the test of significance of difference between 10

two means for large samples.

(b) For a given data, test the significance of difference 10 between two means :

n1 = 1000, n2 = 2000, x1 = 60, x2 = 70, o 1 = 3, o2 = 4.

4    For (2x2) contingency table, prove the formula of    20 C - statistic.

OR

4    (a) Explain the difference between large sample and    10

small sample.

(b) For the given data, test whether the difference between 10 two means is significant or not ?

n1 = 16, n2 = 25, x1 = 40, x2 = 50, 2 = 16, = 36.

5    Answer any two :    20

(1)    Normal distribution and properties

(2)    F-test

(3)    Z-test.

SF-7445]    4    [ 600/13-12 ]

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