X₁... Xin random sample size n for I group, Y.... Ym random sample size m in another group. Assume X & Y are mutually independent and follow NI Mx, 0%) & N ( My, og) (a) Assuming of 20% are known, snow the MLE of ratio 10 = My / Mx is ô = Y/X (b) Following (a), snow that & is a pirotal quantify where Q = 7-0X √ozy lm +6% of fin use this quantity to find an approximate (1-x) confidence interval for σ. Is it possible to find an exact confidence interval for o. (C) To compare Mx & My you can also construct a (1-x) confidence interval for n = My - Mx- Find the confidence interval exactly or approximately, and say it that interval is better than the one in D
X₁... Xin random sample size n for I group, Y.... Ym random sample size m in another group. Assume X & Y are mutually independent and follow NI Mx, 0%) & N ( My, og) (a) Assuming of 20% are known, snow the MLE of ratio 10 = My / Mx is ô = Y/X (b) Following (a), snow that & is a pirotal quantify where Q = 7-0X √ozy lm +6% of fin use this quantity to find an approximate (1-x) confidence interval for σ. Is it possible to find an exact confidence interval for o. (C) To compare Mx & My you can also construct a (1-x) confidence interval for n = My - Mx- Find the confidence interval exactly or approximately, and say it that interval is better than the one in D
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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Please help. I’m trying to complete these problems as review and they’re stumping me. No code please just math
![X₁... Xin random sample size n for I group, Y.... Ym
random sample size m in another group.
Assume X & Y are mutually independent and follow
NI Mx, 0%) & N ( My, og)
(a) Assuming of 20% are known, snow the MLE of
ratio
10 = My / Mx is ô = Y/X
(b) Following (a), snow that & is a pirotal quantify
where
Q = 7-0X
√ozy lm +6% of fin
use this quantity to find an approximate (1-x)
confidence interval for σ. Is it possible to find an
exact confidence interval for o.
(C) To compare Mx & My you can also construct a
(1-x) confidence interval for n = My - Mx- Find the
confidence interval exactly or approximately, and
say it that interval is better than the one in
D](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe8816e36-fdc7-4731-bb1c-618fba879105%2Fcffc73ec-ed7c-4708-802f-e4e74ca32eb4%2F4w3spxo_processed.jpeg&w=3840&q=75)
Transcribed Image Text:X₁... Xin random sample size n for I group, Y.... Ym
random sample size m in another group.
Assume X & Y are mutually independent and follow
NI Mx, 0%) & N ( My, og)
(a) Assuming of 20% are known, snow the MLE of
ratio
10 = My / Mx is ô = Y/X
(b) Following (a), snow that & is a pirotal quantify
where
Q = 7-0X
√ozy lm +6% of fin
use this quantity to find an approximate (1-x)
confidence interval for σ. Is it possible to find an
exact confidence interval for o.
(C) To compare Mx & My you can also construct a
(1-x) confidence interval for n = My - Mx- Find the
confidence interval exactly or approximately, and
say it that interval is better than the one in
D
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