2. ca) Let X: { x, X2 ... Xn j be probability density sgunction : f (x; O) rundom sample rom the distri bution with öther wise where e>0 is an untn own peri meter : mcx (X, X2,., Xn) is the mcximum likelihoud i. Given thot 6: Xm) : estimator 0. Determine the bics of of of esti mctor Ii. Derive the unbicsed estimgtor X cm), denoting this of that e by trens yorming an unbiased esti mabor of estima tor é. Show e and derive its variance. Ii. Is the estimalor obtained in par t ii G consis tent estimctor of you Justi sy your ans wer.
2. ca) Let X: { x, X2 ... Xn j be probability density sgunction : f (x; O) rundom sample rom the distri bution with öther wise where e>0 is an untn own peri meter : mcx (X, X2,., Xn) is the mcximum likelihoud i. Given thot 6: Xm) : estimator 0. Determine the bics of of of esti mctor Ii. Derive the unbicsed estimgtor X cm), denoting this of that e by trens yorming an unbiased esti mabor of estima tor é. Show e and derive its variance. Ii. Is the estimalor obtained in par t ii G consis tent estimctor of you Justi sy your ans wer.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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