Question 9: A manufacturer of a certain brand of rice cereal claims that the average saturated fat content does not exceed 1.5 grams per serving. Which of the following states the correct null and alternative hypothesis, and where is the critical region located? (a) Ho: µ = 1.5 and H1: µ < 1.5, and the critical region is on the upper tail of the distribution (b) Ho:H = 1.5 and Hq: µ > 1.5, and the critical region is on the upper tail of the distribution (c) Ho: µ = 1.5 and H1:µ < 1.5, and the critical region is on the lower tail of the distribution (d) Ho:H = 1.5 and H:µ > 1.5, and the critical region is on the lower tail of the distribution

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.1: Measures Of Center
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Question 9: A manufacturer of a certain brand of rice cereal claims that the average saturated
fat content does not exceed 1.5 grams per serving. Which of the following states the correct null
and alternative hypothesis, and where is the critical region located?
(a) Ho: H = 1.5 and H1: µ < 1.5, and the critical region is on the upper tail of the distribution
(b) Ho:H = 1.5 and Hq: µ > 1.5, and the critical region is on the upper tail of the distribution
%3!
(c) Ho: µ = 1.5 and H1:µ < 1.5, and the critical region is on the lower tail of the distribution
(d) Ho:H = 1.5 and H: µ > 1.5, and the critical region is on the lower tail of the distribution
Transcribed Image Text:Question 9: A manufacturer of a certain brand of rice cereal claims that the average saturated fat content does not exceed 1.5 grams per serving. Which of the following states the correct null and alternative hypothesis, and where is the critical region located? (a) Ho: H = 1.5 and H1: µ < 1.5, and the critical region is on the upper tail of the distribution (b) Ho:H = 1.5 and Hq: µ > 1.5, and the critical region is on the upper tail of the distribution %3! (c) Ho: µ = 1.5 and H1:µ < 1.5, and the critical region is on the lower tail of the distribution (d) Ho:H = 1.5 and H: µ > 1.5, and the critical region is on the lower tail of the distribution
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