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Match each Test Situation with the correct Critical Value. For a two-sided test, find only the positive value. Test Situation Critical Value One sample, o is unknown, n = 32, Ha:u > Po, and a 0.10 a. 1.960 v One sample, o is known, n = 100, Ha:u po, and a = 0.06 b. 2.054 %3D v One sample, o is unknown, n%3D 27, Ha:u # µo, and a = 0.05 C. -3.090 %3! One sample, n 150, Ha:p < Po, and a 0.001 d. -1.426 One sample, ơ is unknown, n = 52, Ha: u < Ho, and a 0.08 e. 1.881 f. 2.056 v One sample, o is known, n = 28, Ha:u > Ho, and a 0.05 v One sample, n = 35, Ha:p+ Po, and a - 0.05 g. 1.645 h. 1.309 One sample, n- 15, Ha:p > Po, and a = 0.02

Match each Test Situation with the correct Critical Value. For a two-sided test, find only the positive value. Test Situation Critical Value One sample, o is unknown, n = 32, Ha:u > Po, and a 0.10 a. 1.960 v One sample, o is known, n = 100, Ha:u po, and a = 0.06 b. 2.054 %3D v One sample, o is unknown, n%3D 27, Ha:u # µo, and a = 0.05 C. -3.090 %3! One sample, n 150, Ha:p < Po, and a 0.001 d. -1.426 One sample, ơ is unknown, n = 52, Ha: u < Ho, and a 0.08 e. 1.881 f. 2.056 v One sample, o is known, n = 28, Ha:u > Ho, and a 0.05 v One sample, n = 35, Ha:p+ Po, and a - 0.05 g. 1.645 h. 1.309 One sample, n- 15, Ha:p > Po, and a = 0.02

MATLAB: An Introduction with Applications
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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**Match each Test Situation with the Correct Critical Value** For a two-sided test, find only the positive value. --- **Test Situations:** 1. One sample, \( \sigma \) is unknown, \( n = 32 \), \( H_a: \mu > \mu_0 \), and \( \alpha = 0.10 \). 2. One sample, \( \sigma \) is known, \( n = 100 \), \( H_a: \mu \neq \mu_0 \), and \( \alpha = 0.06 \). 3. One sample, \( \sigma \) is unknown, \( n = 27 \), \( H_a: \mu \neq \mu_0 \), and \( \alpha = 0.05 \). 4. One sample, \( n = 150 \), \( H_a: p < p_0 \), and \( \alpha = 0.001 \). 5. One sample, \( \sigma \) is unknown, \( n = 52 \), \( H_a: \mu < \mu_0 \), and \( \alpha = 0.08 \). 6. One sample, \( \sigma \) is known, \( n = 28 \), \( H_a: \mu > \mu_0 \), and \( \alpha = 0.05 \). 7. One sample, \( n = 35 \), \( H_a: p \neq p_0 \), and \( \alpha = 0.05 \). 8. One sample, \( n = 15 \), \( H_a: p > p_0 \), and \( \alpha = 0.02 \). **Critical Values:** a. 1.960 b. 2.054 c. 3.090 d. 1.426 e. 1.881 f. 2.056 g. 1.645 h. 1.309 --- **Instructions:** Use these details to correctly match each test situation with its corresponding critical value.
Transcribed Image Text:**Match each Test Situation with the Correct Critical Value** For a two-sided test, find only the positive value. --- **Test Situations:** 1. One sample, \( \sigma \) is unknown, \( n = 32 \), \( H_a: \mu > \mu_0 \), and \( \alpha = 0.10 \). 2. One sample, \( \sigma \) is known, \( n = 100 \), \( H_a: \mu \neq \mu_0 \), and \( \alpha = 0.06 \). 3. One sample, \( \sigma \) is unknown, \( n = 27 \), \( H_a: \mu \neq \mu_0 \), and \( \alpha = 0.05 \). 4. One sample, \( n = 150 \), \( H_a: p < p_0 \), and \( \alpha = 0.001 \). 5. One sample, \( \sigma \) is unknown, \( n = 52 \), \( H_a: \mu < \mu_0 \), and \( \alpha = 0.08 \). 6. One sample, \( \sigma \) is known, \( n = 28 \), \( H_a: \mu > \mu_0 \), and \( \alpha = 0.05 \). 7. One sample, \( n = 35 \), \( H_a: p \neq p_0 \), and \( \alpha = 0.05 \). 8. One sample, \( n = 15 \), \( H_a: p > p_0 \), and \( \alpha = 0.02 \). **Critical Values:** a. 1.960 b. 2.054 c. 3.090 d. 1.426 e. 1.881 f. 2.056 g. 1.645 h. 1.309 --- **Instructions:** Use these details to correctly match each test situation with its corresponding critical value.
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