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i.i.d Assume X1,..., Xn N(μ, 1). To test Hoμ<0 v.s. H₁ > 0, the size a test rejects when χ- μο Z= > Za σ√√n where μo = 0 and σ = 1 in this question. Let a = ẞ= 0.025. The smallest n such that power of the size-a test at μ = 0.01 at least 1-ẞ is (A) 153664 (B) 38416 (C) 392 (D) 196

i.i.d Assume X1,..., Xn N(μ, 1). To test Hoμ<0 v.s. H₁ > 0, the size a test rejects when χ- μο Z= > Za σ√√n where μo = 0 and σ = 1 in this question. Let a = ẞ= 0.025. The smallest n such that power of the size-a test at μ = 0.01 at least 1-ẞ is (A) 153664 (B) 38416 (C) 392 (D) 196

Elementary Geometry For College Students, 7e
Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter3: Triangles
Section3.5: Inequalities In A Triangles
Problem 35E: Prove by the indirect method: Given: MPN is not isosceles Prove: PMPN
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i.i.d Hoμ≤0 Assume X1,..., XN(μ, 1). To test Ho: <0 v.s. H₁ > 0, the size a test rejects when Χ - μο >Za, Z= where μo = 0 and σ = 1 in this question. Let a = ẞ=0.025. The smallest n such that power of the size-a test at μ = 0.01 at least 1-Bis (A) 153664 (B) 38416 (C) 392 (D) 196
Transcribed Image Text:i.i.d Hoμ≤0 Assume X1,..., XN(μ, 1). To test Ho: <0 v.s. H₁ > 0, the size a test rejects when Χ - μο >Za, Z= where μo = 0 and σ = 1 in this question. Let a = ẞ=0.025. The smallest n such that power of the size-a test at μ = 0.01 at least 1-Bis (A) 153664 (B) 38416 (C) 392 (D) 196
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