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MAPSY - 02

December - Examination 2015

M.A. Psychology (Previous) Examination Statistics and Psychological Measurement

gm§p»¶H$s¶ Ed§ ‘Zmod¡km{ZH$ ‘mnZ

Paper - MAPSY - 02

Time : 3 Hours ] [ Max. Marks :- 80

Note : The question paper is divided into three section A, B and C.

Write answers as per given instructions.

ZmoQ> : ¶h àý nÌ

A, B

Am¡a

C

VrZ IÊS>m| ‘| {d^m{OV h¡& à˶oH$ I§S> Ho$

{ZX}emZwgma àým| H$m CÎma Xr{O¶o&

Section - A 8 x 2 = 16

(Very Short Answer Type Questions)

Note : Answer all questions. As per the nature of the question you delimit your answer in one word, one sentence or maximum up to 30 words. Each question carries 2 marks.

IÊS> - "A'

(A{V bKw CÎma dmbo àíZ)

ZmoQ> : g^r àým| Ho$ CÎma Xr{OE& Amn AnZo H$mo àýmZwgma EH$ eãX, EH$

dm³¶, ¶m A{YH$V‘

30

eãXm| ‘| n[agr{‘V H$s{O¶o& à˶oH$ àý

2

234

(2)

1) (i) What do you mean by measure of Central Tendancy ?

Ho$pÝж àd¥{V Ho$ ‘mn go Amn ³¶m g‘PVo h¢ ?

(ii) Give the formulae of Quartile Deviation.

MVwWmªe {dMbZ H$m gyÌ {b{I¶o&

(iii) What do you mean by population in statistics ?

gm§p»¶H$s ‘| OZg§»¶m {H$go H$hVo h¢ ?

(iv) What is the other name of normal Probability curve ?

gm‘mݶ {dVaU dH«$ H$mo Aݶ {H$g Zm‘ go OmZm OmVm h¡ ?

(v) What is the formulae of kurtosis ?

H$Hw$XVm H$m gyÌ ³¶m h¡ ?

(vi) Name the types of correlation.

ghgå~ÝY Ho$ àH$mam| Ho$ Zm‘ {b{I¶o&

(vii) Who is the inventor of product moment method.

àmoS>³Q> ‘mo‘oÊQ> {d{Y Ho$ à{VnmXH$ H$m¡Z Wo&

(viii) In which condition critical Ratio Test will be used.

H«$mpÝVH$ AZwnmV narjU H$m Cn¶moJ {H$g n[apñW{V ‘| {H$¶m OmVm h¡&

Section - B 4 x 8 = 32

(Short Answer Type Questions)

Note : Answer any four questions. Each answer should not exceed 200 words. Each question carries 8 marks.

(3)

(IÊS> - ~) (bKw CÎma dmbo àíZ)

ZmoQ> : {H$Ýht Mma àým| Ho$ CÎma Xr{OE& Amn AnZo CÎma H$mo A{YH$V‘

200

eãXm| ‘| n[agr{‘V H$s{O¶o& à˶oH$ àý

8

A§H$m| H$m h¡&

2) What are the utilities of chi-square test.

H$mB© dJ© narjU H$s Cn¶mo{JVmE± {b{I¶o&

3) Calculate Spearmen Rank coefficient of correlation Rho () between X and Y.

X

Am¡a

Y

Ho$ ‘ܶ ñnr¶a‘oZ H$moQ>r AÝVa ghgå~ÝY JwUm§H$ amo

()

H$s JUZm H$s{OE&

X 24 14 24 25 27 28 19 14 26 30

Y 19 30 14 15 16 18 29 25 15 17

4) What is Biserial correlation explain with suitable example.

{Ûnm§p³VH$ ghgå~ÝY ³¶m h¡ ? Cn¶w³V CXmhaU H$s ghm¶Vm go ñnîQ>

H$s{OE&

5) What do you mean by signticant level and degree of freedom.

Explain with suitable example.

gmW©H$Vm ñVa Ed§ ñdVÝÌVm Ho$ A§e H$m ³¶m AW© h¡ Cn¶w³V CXmhaU go g‘PmB¶o&

6) What do you mean by measurement and Evaluation. Explain difference between them.

‘mnZ Ed§ ‘yë¶m§H$Z go Amn ³¶m g‘PVo h¢ XmoZm| ‘| AÝVa ñnîQ> H$s{OE&

7) What do you mean by Norms. Explain its various types.

(4)

8) What is utility of standard scores ? Give its types also.

à{V‘mZ àmßVm§H$m| H$s ³¶m Cn¶mo{JVm h¡ ? BgHo$ àH$mam| H$m ^r CëboI H$s{OE&

9) Explain different methods of finding validity coefficient.

d¡ÚVm JwUm§H$ kmV H$aZo H$s {d{^ÝZ {d{Y¶m| H$mo ñnîQ> H$s{OE&

Section - C 2 x 16 = 32 (Long Answer Type Questions)

Note : Answer two questions. You have to delimit your each answer maximum up to 500 words. Each question carries 16 marks.

(IÊS> - g) (XrK© CÎma dmbo àíZ)

ZmoQ> : {H$Ýhr Xmo àým| Ho$ CÎma Xr{OE& AnZo à˶oH$ CÎma H$mo A{YH$V‘

500

eãXm| ‘| n[agr{‘V H$s{O¶o& à˶oH$ àý

16

A§H$m| H$m h¡&

10) What do you mean by standardization of Test. Describe its process and importance.

narjU ‘mZH$sH$aU H$m ³¶m AW© h¡ ? BgH$s à{H«$¶m Ed§ ‘hËd H$m dU©Z H$s{OE&

11) What do you mean by validity. Classify validity according to internal and external criteria and describe them.

d¡ÚVm H$m ³¶m AW© h¡ ? AmÝV[aH$ Ed§ ~mhç H$gm¡{Q>¶m| Ho$ AmYma na BÝh|

dJuH¥$V H$s{OE Ed§ BZH$m dU©Z ^r H$s{OE&

(5)

12) Two sample are drawn from the population independently and their statistics are as follows.

Group A B

Mean 52 48

S.D. 13 12

Sample 65 60

Apply ‘t’ test for significance of difference between two means and interpret the result.

[Table value of ‘t’ for 123 df at .05 level (1.98) and at .01 level (2.62)]

{H$gr OZg§»¶m go Xmo ݶmXe© ñdV§Ì ê$n go M¶Z {H$¶o J¶o {OZH$s gm§p»¶H$s {ZåZ{b{IV h¡ &

g‘yh A ~

‘mܶ

52 48

‘mZH$ {dMbZ

13 12

'

ݶmXe©

65 60

XmoZm| ‘ܶ‘mZmo ‘| gmW©H$ AÝVa kmV H$aZo hoVw Q>r narjU bJmB©¶o Am¡a AnZo n[aUm‘ H$s ì¶m»¶m H$s{OE&

[123

ñdV§Í¶ A§e na Q>r gmaUr ‘mZ

.05

ñVa na

1.98

Ed§

.01

ñVa na

2.62]

(6)

13) A class of 45 students are classified on the basis of their performance into three categories. Test the hypothesis of equal distribution and interpret your result.

42

{dÚm{W©¶m| H$s EH$ H$jm H$mo CZH$s {ZînmXZ Ho$ AmYma na VrZ dJm}

‘| ~m±Q>m J¶m g‘mZ {dVaU Ho$ AmYma na n[aH$ënZm H$s Om±M H$s{OE Am¡a AnZo CÎma H$s ì¶m»¶m H$s{OE&

H$‘Omoa

(Poor)

Am¡gV

(Average)

AÀN>m

(good)

9 20 16

Table value of x2 at 2 d.f. and at .05 level 5.99 and at .01 level 9.21.

Xmo ñdVÝÌ A§e na H$mB© dJ© H$m gmaUr ‘mZ

.05

ñVa na

5.99

VWm

.01

ñVa na

9.21.

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