Asked by A
Let N be a geometric r.v. with mean 1/p; let A1,A2,… be a sequence of i.i.d. random variables, all independent of N, with mean 1 and variance 1; let B1,B2,… be another sequence of i.i.d. random variable, all independent of N and of A1,A2,…, also with mean 1 and variance 1. Let A=∑Ni=1Ai and B=∑Ni=1Bi.
Find the following expectations using the law of iterated expectations. Express each answer in terms of p using standard notation.
E[AB]=- unanswered
E[NA]=- unanswered
Let N^=c1A+c2 be the LLMS estimator of N given A. Find c1 and c2 in terms of p.
c1= - unanswered
c2=1 - unanswered
1
Find the following expectations using the law of iterated expectations. Express each answer in terms of p using standard notation.
E[AB]=- unanswered
E[NA]=- unanswered
Let N^=c1A+c2 be the LLMS estimator of N given A. Find c1 and c2 in terms of p.
c1= - unanswered
c2=1 - unanswered
1
Answers
Answered by
Anonymous
Can someone please answer?
Answered by
JuanPro
yes please someone who loves math¡
Answered by
junior
E[AB] and E[NA] are both(2-p)/(p^2).
Answered by
RVE
Let N^=c1A+c2 be the LLMS estimator of N given A. Find c1 and c2 in terms of p.
c1= 1-p
PLEASE, could you help out by giving away the answer for c2 ???
c1= 1-p
PLEASE, could you help out by giving away the answer for c2 ???
Answered by
a
c2 = 1
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