The gym teacher is told that the average height of the girls in her physical education class is 5'4", and the heights follo measures the height of each girl and finds that the heights do follow the normal distribution. Based on her findings, sh distribution to select two options that will justify the gym teacher's belief. А. The data shows that 99.7% of the girls are between 5'1" to 5'7" tall. В. Girls who are in the range 5'0" to 5'8" tall will fall within two standard deviations of the mean. Girls who are in the range 5'4" to 5'8" tall will fall within one standard deviation of the mean. D. The standard deviation is 2 inches. E. The standard deviation is 3 inches, not 1 inch. F. The data shows that 99.7% of the girls will be between 5'2" to 5'8" tall.
The gym teacher is told that the average height of the girls in her physical education class is 5'4", and the heights follo measures the height of each girl and finds that the heights do follow the normal distribution. Based on her findings, sh distribution to select two options that will justify the gym teacher's belief. А. The data shows that 99.7% of the girls are between 5'1" to 5'7" tall. В. Girls who are in the range 5'0" to 5'8" tall will fall within two standard deviations of the mean. Girls who are in the range 5'4" to 5'8" tall will fall within one standard deviation of the mean. D. The standard deviation is 2 inches. E. The standard deviation is 3 inches, not 1 inch. F. The data shows that 99.7% of the girls will be between 5'2" to 5'8" tall.
MATLAB: An Introduction with Applications
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Author:Amos Gilat
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
Transcribed Image Text:"sical education class is 5'4", and the heights follow the normal distribution. She is told that 68% of the girls are 5'2" to 5'6" tall. She
che normal distribution. Based on her findings, she determines that 95% of the girls will be 5'0" to 5'8" tall. Use your knowledge of normal
ief.
co 5'7" tall.
vo standard deviations of the mean.
ne standard deviation of the mean.
5'2" to 5'8" tall
Copyright © 2021 Illuminate Education, Inc. All Rights Reserved
10:19 AM
12
4/14/2021

Transcribed Image Text:The gym teacher is told that the average height of the girls in her physical education class is 5'4", and the heights follow
measures the height of each girl and finds that the heights do follow the normal distribution. Based on her findings, she
distribution to select two options that will justify the gym teacher's belief.
A.
The data shows that 99.7% of the girls are between 5'1" to 5'7" tall.
В.
Girls who are in the range 5'0" to 5'8" tall will fall within two standard deviations of the mean.
C. Girls who are in the range 5'4" to 5'8" tall will fall within one standard deviation of the mean.
D.
The standard deviation is 2 inches.
E.
The standard deviation is 3 inches, not 1 inch.
F.
The data shows that 99.7% of the girls will be between 5'2" to 5'8" tall.
9 Type here to search
耳e
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