Let the density function of a random variable X be given by fx(x) = 0x®-', 0

Let the density function of a random variable X be given by<br>fx(x) = 0x®-', 0<x<1<br>Suppose X,, X,., X, be a random sample, taken from above population. Define an<br>estimator W, = - log (X,). Then, E<br>1<br>is equals to,<br>205w,<br>i=1<br>1<br>2 (п-1)<br>1<br>b)<br>2n<br>c)<br>2(п-1)<br>d)<br>2n<br>a)<br>

Extracted text: Let the density function of a random variable X be given by fx(x) = 0x®-', 0<><1 suppose="" x,,="" x,.,="" x,="" be="" a="" random="" sample,="" taken="" from="" above="" population.="" define="" an="" estimator="" w,="-" log="" (x,).="" then,="" e="" 1="" is="" equals="" to,="" 205w,="" i="1" 1="" 2="" (п-1)="" 1="" b)="" 2n="" c)="" 2(п-1)="" d)="" 2n="">

Jun 02, 2022

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Let the density function of a random variable X be given by fx(x) = 0x®-', 0

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