The weights of packs of chewing gum for a certain brand have a mean of 47.1 grams and a standard deviation 2.4 grams. The weight of a randomly selected pack of gum has a z-score of 3.11. Which of the following statements is the best interpretation of the z-score? The weight of this pack of gum is lighter than the mean weight by 3.11 standard deviations. The weight of this pack of gum is heavier than the mean weight by 3.11 standard deviations. The weight of this pack of gum is lighter than the mean weight by 2.4 standard deviations. The weight of this pack of gum is heavier than the mean weight by 2.4 standard deviations.
The weights of packs of chewing gum for a certain brand have a mean of 47.1 grams and a standard deviation 2.4 grams. The weight of a randomly selected pack of gum has a z-score of 3.11. Which of the following statements is the best interpretation of the z-score? The weight of this pack of gum is lighter than the mean weight by 3.11 standard deviations. The weight of this pack of gum is heavier than the mean weight by 3.11 standard deviations. The weight of this pack of gum is lighter than the mean weight by 2.4 standard deviations. The weight of this pack of gum is heavier than the mean weight by 2.4 standard deviations.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
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Transcribed Image Text:The weights of packs of chewing gum for a certain brand have a mean of 47.1 grams and a standard deviation 2.4
grams. The weight of a randomly selected pack of gum has a z-score of 3.11. Which of the following statements is
the best interpretation of the z-score?
The weight of this pack of gum is lighter than the mean weight by 3.11 standard deviations.
The weight of this pack of gum is heavier than the mean weight by 3.11 standard deviations.
The weight of this pack of gum is lighter than the mean weight by 2.4 standard deviations.
The weight of this pack of gum is heavier than the mean weight by 2.4 standard deviations.
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