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Old Exam Papers June 2012 (Set 2)

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fuEu lehdj.k dks gy dhft;s %<br />

2<br />

x 45x 324 0<br />

6. Obtain the Regression equation of X on Y and find the most<br />

probable value of X if Y = 90 with the help of following<br />

data :<br />

X Y<br />

Mean 18 100<br />

Standard deviation 14 20<br />

Coefficient of correlation +.8<br />

X dh Y ij izrhixeu js[kk Kkr dhft;sA fuEu leadksa dh<br />

lgk;rk ls X dk loksZÙke vuqekfur ewY; Kkr dhft;s ;fn<br />

Y = 90 gks %<br />

X Y<br />

vkSlr 18 100<br />

izeki fopyu 14 20<br />

lglEcU/k xq.kkad +.8<br />

7. Calculate Fisher's Ideal Index No. from the following<br />

data :<br />

200 6 EEC-03<br />

Or<br />

Twenty balls are marked with serial nos. and placed in a<br />

bag. Find the chance that the first drawn ball is a multiple<br />

of 3 or 5.<br />

20 xsansa ,d FkSys esa Øekuqlkj j[kh xbZ gSaA izFke ckj fudkyh<br />

xbZ xsan dh 3 ;k 5 dk xq.kd gksus dh D;k izkf;drk<br />

gksxh \<br />

Part-B<br />

Hkkx-c<br />

Attempt any four questions from<br />

Part-B. Each question carries 7 marks.<br />

Hkkx&c esa ls fdUgha pkj iz'uksa ds mÙkj nhft;sA<br />

izR;sd iz'u 7 vad dk gSA<br />

4. What points should be kept in mind in construction of<br />

graph ?<br />

fcUnq js[kh; izn'kZu djrs le; fdu&fdu ckrksa dk /;ku j[kuk<br />

pkfg, \<br />

5. Solve the following equation :<br />

2<br />

x 45x 324 0<br />

EEC-03 5 PTO

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