64 m kj izns'k jktf"kZ V.Mu eqDr fo'ofo|ky;] bykgkckn
64 m kj izns'k jktf"kZ V.Mu eqDr fo'ofo|ky;] bykgkckn
64 m kj izns'k jktf"kZ V.Mu eqDr fo'ofo|ky;] bykgkckn
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196<br />
103<br />
m <strong>kj</strong> izns’k jktf"<strong>kZ</strong> V.<strong>Mu</strong> <strong>eqDr</strong> fo’ofo|ky;] <strong>bykgkckn</strong><br />
vf/kU;kl (Assignment) 2012-2013<br />
Lukrd foKku dk;ZØe ¼ch0,l0lh0½<br />
Bachlor of Science Programme (B.Sc)<br />
(ii)<br />
Possion distribution with parameter q<br />
[k.M & c<br />
Section B<br />
vf/kdre vad % 12<br />
Max. Marks:12<br />
fo’k; % la[;dh<br />
Subject : Statistics<br />
dkslZ “kh’<strong>kZ</strong>d %<br />
Subject Title : Advanced Stahncal<br />
Inference<br />
fo’k; dksM% ;w0th0,l0Vh0,0Vh0<br />
Subject Code : UGSTAT<br />
dkslZ dksM % ,e0,0,l0Vh0,0Vh0&08<br />
Course Code : UGSTAT-8<br />
uksV % ykq mRrjh; iz”uA vius iz”uksa ds mRrj 200 ls 300 “kCnksa esa fy[ksaA lHkh<br />
iz”u vfuok;Z gSA<br />
Note : Short Answer Questions. Answer should be given in 200 to 300 words.<br />
Answer all questions.<br />
Section - A<br />
[k.M & v<br />
vf/kdre vad % 30<br />
Maximum Marks:30<br />
vf/kdre vad % 18<br />
Max. Marks:18<br />
uksV % nh<strong>kZ</strong> mRrjh; iz”uA vius iz”uksa ds mRrj 800 ls 1000 “kCnksa esa fy[ksaA lHkh<br />
iz”u vfuok;Z gSA<br />
Note : Long Answer Questions. Answer should be given in 800 to 1000 words.<br />
Answer all questions.<br />
1- Explain the significance of Rao Blackwell theorem. 6<br />
4- What do you mean by shortest length confidence interval. Illustrate with an<br />
example. 3<br />
5- Describe likelihood ratio test giving at least one example. Is the likelihood<br />
ratio test unbiased test 3<br />
6- Giving necessary argument prove that sequential probability Ratio Test<br />
terminates with probability one. 3<br />
7- What do you mean by Best Linear unbiased estimator Is Best linear<br />
unbiased estimator unique 3<br />
2- How can you find the uniformly minimum varance Unbaised estimator of an<br />
unknown parameter using Rao Blackwell Lehmann Scheffe Theorem 6<br />
3- Define one parameters exponential family of distribution and its<br />
completeness. Are the following family of probability density function/<br />
probability mass function complete. 6<br />
(i)<br />
Normal distribution with mean q and variance unity.