Exercise 20. Let X₁,..., Xn~ N(μ, o2) be independent, where u and o are unknown. In lectures we only discussed symmetric confidence intervals. Following the arguments we used in lectures, find an unbounded interval of the form [u, ∞) so that the mean μ in satisfies P(μ € [u, ∞)) = 95%.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.8: Probability
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Exercise 20. Let X₁,..., Xn~ N(μ, o2) be independent, where and o are unknown. In lectures
we only discussed symmetric confidence intervals. Following the arguments we used in lectures,
find an unbounded interval of the form [u, ∞) so that the mean u in satisfies P( [u, x)) = 95%.
Transcribed Image Text:Exercise 20. Let X₁,..., Xn~ N(μ, o2) be independent, where and o are unknown. In lectures we only discussed symmetric confidence intervals. Following the arguments we used in lectures, find an unbounded interval of the form [u, ∞) so that the mean u in satisfies P( [u, x)) = 95%.
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