7.40 The z statistic, distributions of means, and height, question 2: Another teacher decides to average the heights of all 15-year-old male students in his classes throughout the day. By the end of the day, he has mea- sured the heights of 57 boys and calculated an average of 68.1 inches (remember, for this population µ 3.19 inches). 67 inches and o = a. Calculate the mean and the standard error of the distribution of mean heights. b. Calculate the z statistic for this group. C What percentage of groups of people would we expect to have mean heights, based on samples of this size (57), taller than this group? d. How often do mean heights equal to or more extreme than 68.1 occur in this population? How does this result compare to the statistical sig- nificance cutoff of 5%

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7.40 The z statistic, distributions of means, and height,
question 2: Another teacher decides to average the
heights of all 15-year-old male students in his classes
throughout the day. By the end of the day, he has mea-
sured the heights of 57 boys and calculated an average
of 68.1 inches (remember, for this population µ
3.19 inches).
67
inches and o =
a. Calculate the mean and the standard error of the
distribution of mean heights.
b. Calculate the z statistic for this group.
C What percentage of groups of people would we
expect to have mean heights, based on samples of
this size (57), taller than this group?
d. How often do mean heights equal to or more
extreme than 68.1 occur in this population?
How does this result compare to the statistical sig-
nificance cutoff of 5%
Transcribed Image Text:7.40 The z statistic, distributions of means, and height, question 2: Another teacher decides to average the heights of all 15-year-old male students in his classes throughout the day. By the end of the day, he has mea- sured the heights of 57 boys and calculated an average of 68.1 inches (remember, for this population µ 3.19 inches). 67 inches and o = a. Calculate the mean and the standard error of the distribution of mean heights. b. Calculate the z statistic for this group. C What percentage of groups of people would we expect to have mean heights, based on samples of this size (57), taller than this group? d. How often do mean heights equal to or more extreme than 68.1 occur in this population? How does this result compare to the statistical sig- nificance cutoff of 5%
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