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Saurastra University 2006 M.A Economics : – X (Quantitative & Research Methods) (New ) - Question Paper

Wednesday, 17 April 2013 05:05Web




SR-7723
M.A. Part-2 exam
April/May-2006
Economics : Paper – X (Quantitative & Research Methods) (New Course)

SR-7723    Seat No._

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M. A. (Part-II) Examination April/May - 2006 Economics : Paper - X

(Quantitative & Research Methods) (New Course)

Time : 3 Hours]

[Total Marks : 100


(l) ma    (3'MPlfil    .

C\    ' '    so

(2) WHO. /l l Hl ?|R .

() t>ia>i l :

(1)    [fldHHl

(2)    fl Hl

(3)    lHl

(4)    (3'lHl.

(/) l'l HlLfil l'lfl filfil HlL H,4l :

1 2


A = |l, 2, 3, 4, 5, 6, 7, 8, 9,10C B = |5, 7,10C C = |5, 6, 7C

(1)    B u C

(2)    B n C

(3)    B x C

(4)     A [hli oiHl dL C fiL fl Hl

(5)    Bfil (3'lHlL

(6)    A - B

[Contd.

3.1


1 () [fim>idi    10

(/) [A'fii A>ifi [qd Aid >[b> S&teflHi    5

(i) [A'fii Ztdi A>ifi qp> S&teflHi HAL.    5

() '[d'fi l[Hiidi S'MPl ifll fildi HliflHtLdL Si<H <,AL 10 x + 4 y + 2z = 10

2


3 y + z = 10 4x + 2 y = 10

(/) T>iA>i[>d iflL    5

(1)    HVAW' l(Hii

(2)    [Wi l(Hii

(3)    i< l(Hii

(4)    '[@d l(Hii

(5)    ?M. l[Hii.

(i) HPl [A'> D = 20 - 2p m dL p = 4 M, Hidl    5

H>i'Zidi ml.

C\

3.1

() Hll [q'> 8P + 12D = 40 fi HflA6i [q'>    5

2


*\ *\    *\    *\ r*    *n*n

S = 4P - 6 L> dL &<dM WL fi [i<d m'L.

(Hdidl fld D = S )

(/) [A'> C = x3 - 6x2 + 20x . inid [A'> 5

*\ , *\    N N *\    N    *\ *\

m'L fi dfiL i<HH LflL.

< \ dy

(i) m'L ax

(1)    y = t6x+7gx2+21

(2)    y = 7x2 + 3

(3)    y = -

x

(0 C = 16 + 0.8y fiL iiL i<HH (C fi y fi0< A'flil 4 fi iAi .)

3 () HMAdl [%[dfii HI'

(/) fil i' Hifedl ha <K>i, <k>v fi    rn'i

<*0l

5 -10

10 -15

15 - 20

20 - 25

25 - 30

30 - 35

35 - 40

40 - 45

y llrl

5

15

20

25

25

20

15

5

3.1

() iqfiifil T>iA>i Hqi.

3


5

5

5

5


(/) vqdhi C2fiii fi 'flV'fl [fiqifli Ctafiiifii A>i G&iflHi Hmi.

(i) i ki 5 fi 7 flKi ii . d<M i i ii qifil ifii ial & ?

() i 'alni 2 ii,i, 3 fi 5 i . d<M 2 i >E flld qiHi iq di /fi i iq dfil iqfii m'i.

4 () ./'fii A>i fi 'iifli Hqi.    8

(/) filfil Hifedl 'fll Hifi 'CM '[dfii i'ifl ./'ii m'i 1 2

X

30

28

26

24

22

20

18

16

14

12

Y

12

13

11

10

09

08

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07

06

05

3.1

() nmi

4


10


(1)    [qvdifl

(2)    di [qfi

(3)    flfli [qfi

(4)    fiii

(5)    [qflHi.

(/) fil i' iT[rl [qdflHi <ia Hfiii m'i

10

15 - 20

20 - 25

25 - 30

30 - 35

35 - 40

40 - 45

45 - 50

50 - 55

55 - 60

y lRt

3

9

14

20

35

9

6

2

2

[Contd.

5 IH d /dl W/ HI    20

(1)    (fiA    A ? fiHdl '&. flAlfil '[dl ih<l AHlAl.

' '    \D    C\    On

(2)    Hlfedl h[hld hflAlfil <p.l <p.l &ld AHlAl.

(3)    [fifllZtHl Hlfedl h[hld flAlfil '[d - Hmi.

(4)    'ffilA&fil ZlHll AlAl.

(5)    lfe <mfil C2M =HH.Al.

ENGLISH VERSION

Instructions: (1) Use of simple calculator is permitted.

(2) Figures in the right hand side indicate marks.

1 (a) Define following :    8

(1)    Empty set

(2)    Complement set

(3)    Intersection set

(4)    Sub-set.

(b) Obtain following sets with the help of given sets : 12 A = |1, 2, 3, 4, 5, 6, 7, 8, 9,10C B = |5, 7,10C C = |5, 6, 7C

(1)    B u C

(2)    B n C

(3)    B x C

(4)    If A is universal set, the complementary set of C

(5)    Subsets of B

(6)    A - B

OR

(a)

(b)

(c)

(a)


2


(b)


(c)

(a)


2


Properties of determinates.    10

Explain in detail the concept of 'Function' with    5

suitable illustration.

With the help of appropriate example explain the    5

concept of the limit of a function.

Solve the following equations by using inverse matrix :10 x + 4 y + 2z = 10 3 y + z = 10 4x + 2 y = 10

Define following :    5

(1)    Symmetric matrix

(2)    Diagonal matrix

(3)    Identity matrix

(4)    Row vector

(5)    Null matrix

Let D = 20 - 2p be a demand function. Find    5

elasticity of demand when p = 4.

OR

Let be a demand function : 8P + 12D = 40 and supply 5 function : g = 4p - 6 then find equilibrium quality and price. (Equilibrium condition is D = S)


C = x3 - 6x2 + 20x is total cost function. Find the marginal cost function and draw its sketch.

(b)


5


Find dy ax

(c)


6


= t6x + 7(px2 + 2 1

(1)

(2)


y


y = 7x2 + 3

(3) y = -x

[Contd.


(d) Draw rough sketch of C = 16 + 0.8y (C and y shows 4 consumption and income respectively)

3 (a) Explain the measures of central tendancy.    8

(b) Calculate Mean, Median and Mode for the data    12

given below :

Class:

5 -10

10 -15

15 - 20

20 - 25

25 - 30

30 - 35

35 - 40

40 - 45

Frequency:

5

15

20

25

25

20

15

5

OR

3 (a) Explain the definition of probability.    5

(b)    Explain the concept of 'Mutually Exclusive Events' 5 and 'Independent Events' with illustration.

(c)    A bag contains 5 white and 7 red balls. Find the    5 probability that a ball will be red when a ball is drawn.

(d)    A box contains 2 black, 3 white and 5 red balls. If 5 two balls are drawn randomly out of it then find the probability that both are red.

4 (a) Explain the concept of correlation and its types.    8

(b) Find the coefficient of correlation with the help of 12 product moment method for the data given below :

X

30

28

26

24

22

20

18

16

14

12

Y

12

13

11

10

09

08

09

07

06

05

OR

4 (a) Explain :

10


(1)    Range

(2)    Quartile deviation

(3)    Average deviation

(4)    Coefficient of variance

(5)    Variance.

[Contd.

(b) Find coefficient of variance (C.V.) for the frequency 10 distribution given below :

Class

15 - 20

20 - 25

25 - 30

30 - 35

35 - 40

40 - 45

45 - 50

50 - 55

55 - 60

Frequency

3

9

14

20

35

9

6

2

2

5 Attempt any two of the following :    20

(1)    What is sampling ? Describe briefly the different techniques of sampling.

(2)    Describe the different sources of collecting data.

(3)    Observation is a method of collecting data. - Explain.

(4)    State the characteristics of questionnaire.

(5)    Explain the components of economic model.

[500/11-17]

SR-7723]    7

d by dei    d http:/    .dooudei







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