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Question
deviation?
a on average, the number of students going to an office hour varies from the mean by about 2.2 students.
b for a randomly selected office hour, the number of students who will go is 2.2
c for a randomly selected office hour, the number of students expected to go will vary from the mean by 2.2 students.
d for a random selection of office hours, the average number of students expected to go is 2.2.
e for a random selection of office hours, the average number of students expected to go will vary from the mean by 2.2 students.
The standard deviation measures the average amount that individual data points vary from the mean of a dataset. Option A correctly interprets this: it states that on average, each data point (number of students per office hour) differs from the overall mean by about 2.2 students. The other options misinterpret standard deviation: B confuses it with a single value, C applies it incorrectly to a single random selection, D describes a mean value not standard deviation, and E misapplies the concept to the average of a sample rather than individual points.
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A. On average, the number of students going to an office hour varies from the mean by about 2.2 students.