Sent dy Temperature 8 AM (C) dy Temperature 4 PM (C) erence A 46.22 46.67 -0.45 A. 1.112 B. 1.580 C. 0.875 D. -0.953 B 49.39 48.39 1 с 42.22 40.61 1.61 ssume a normal distribution of the population of differences. What is the upper limit for the 95% confidence interval on the mean difference of the 8 AM temperatures and 4 temperatures? B. There is evidence to suggest that the 8 AM temperatures are greater than the body temperatures at 4 PM. D 44.67 44.39 0.28 E 41.94 42.83 -0.89 Calculate the 95% lower confidence level limit of the mean difference of 8 AM temperatures and 4 PM temperatures. We can conclude using this information that A. There is evidence to suggest that the 8 AM temperatures are less than the body temperatures at 4 PM. C. That the temperatures at 8 AM are independent of the body temperatures at 4 PM. D. There is not sufficient evidence to conclude that the difference between body temperatures is different than 0.
Sent dy Temperature 8 AM (C) dy Temperature 4 PM (C) erence A 46.22 46.67 -0.45 A. 1.112 B. 1.580 C. 0.875 D. -0.953 B 49.39 48.39 1 с 42.22 40.61 1.61 ssume a normal distribution of the population of differences. What is the upper limit for the 95% confidence interval on the mean difference of the 8 AM temperatures and 4 temperatures? B. There is evidence to suggest that the 8 AM temperatures are greater than the body temperatures at 4 PM. D 44.67 44.39 0.28 E 41.94 42.83 -0.89 Calculate the 95% lower confidence level limit of the mean difference of 8 AM temperatures and 4 PM temperatures. We can conclude using this information that A. There is evidence to suggest that the 8 AM temperatures are less than the body temperatures at 4 PM. C. That the temperatures at 8 AM are independent of the body temperatures at 4 PM. D. There is not sufficient evidence to conclude that the difference between body temperatures is different than 0.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 94E
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