Nutritionist Nina decided to work in a gym one summer. She really wanted to use her knowledge of statistics and decided to research the age of people who show up at the station's spinning class. Let us now assume that we know the age distribution of the participants in the spinning classes and that it follows the normal distribution with an average of 30 years and a standard deviation of 3 years. Questions 1-3 deal with participants in spinning classes. 1. What is the probability that a randomly selected spinner participant is over 33 years old? 1. 8% 2. 15.9% 3. 84.1% 4. 99.9% 2. One morning, 9 students attended the spinning class. What is the probability that their average age is lower than 33 years? 1. 8% 2. 15.9% 3. 84.1% 4. 99.9% 3. john really wants to attend spinning class but is afraid of being older than 99% of the participants. How old would he have to be for that to happen? 1. At least 23 years old 2. At least 33 years old 3. At least 37 years old 4. At least 45 years old

A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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Nutritionist Nina decided to work in a gym one summer. She really wanted to use her
knowledge of statistics and decided to research the age of people who show up at the
station's spinning class. Let us now assume that we know the age distribution of the
participants in the spinning classes and that it follows the normal distribution with an
average of 30 years and a standard deviation of 3 years.
Questions 1-3 deal with participants in spinning classes.
1. What is the probability that a randomly selected spinner participant is over 33 years
old?
1. 8%
2. 15.9%
3. 84.1%
4. 99.9%
2. One morning, 9 students attended the spinning class. What is the probability that
their average age is lower than 33 years?
1. 8%
2. 15.9%
3. 84.1%
4. 99.9%
3. john really wants to attend spinning class but is afraid of being older than 99% of the
participants. How old would he have to be for that to happen?
1. At least 23 years old
2. At least 33 years old
3. At least 37 years old
4. At least 45 years old
Transcribed Image Text:Nutritionist Nina decided to work in a gym one summer. She really wanted to use her knowledge of statistics and decided to research the age of people who show up at the station's spinning class. Let us now assume that we know the age distribution of the participants in the spinning classes and that it follows the normal distribution with an average of 30 years and a standard deviation of 3 years. Questions 1-3 deal with participants in spinning classes. 1. What is the probability that a randomly selected spinner participant is over 33 years old? 1. 8% 2. 15.9% 3. 84.1% 4. 99.9% 2. One morning, 9 students attended the spinning class. What is the probability that their average age is lower than 33 years? 1. 8% 2. 15.9% 3. 84.1% 4. 99.9% 3. john really wants to attend spinning class but is afraid of being older than 99% of the participants. How old would he have to be for that to happen? 1. At least 23 years old 2. At least 33 years old 3. At least 37 years old 4. At least 45 years old
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