Exam 2: Describing Data With Numerical Measures

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The value of the mean times the number of observations equals the sum of all of the observations.

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Measures of variability are numbers that indicate the spread or scatter of observations; they show the extent to which individual values in a data set differ from one another and, hence, differ from their central location.

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Number of Calories in Soft Drinks The following data represent the number of calories in 340 mL cans of a sample of 8 popular soft drinks: 124, 144, 147, 146, 148, 154, 150, and 234. -Refer to the Number of Calories in Soft Drinks statement. Construct a box plot for these data. Does the box plot indicate the presence of any outliers?

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A student scores 89, 75, 94, and 88 on four exams during the semester and 97 on the final exam. If the final is weighted double and the four others weighted equally, the student's final average would be 90.

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Manufacturing Operation Time In a time study conducted at a manufacturing plant, the length of time to complete a specified operation is measured for each one of n = 40 workers. The mean and standard deviation are found to be 15.2 and 1.40, respectively. -Refer to the Manufacturing Operation Time statement. Describe the sample data using Tchebysheff's Theorem.

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The 10th percentile of a set of measurements is the value that exceeds 90% of the measurements and is less than the remaining 10% of the measurements.

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Suppose the standard deviation for a given sample is known to be 12. If each data value in the sample is multiplied by 3, the standard deviation will be 36.

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One of the advantages of the standard deviation over the variance as a measure of variability is that the standard deviation is measured in the original units.

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The standard deviation is always smaller than the variance.

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If two data sets have the same range, which of the following characteristics do these data sets also share?

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The mean is a measure of the middle centre of a distribution.

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Which of the following represents a disadvantage of using the sample range to measure dispersion?

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Which of the following statements about the mean is NOT always correct?

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Which of the following is the most frequently used measure of variation?

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Which of the following statements describes the variance of a data set?

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Cracks in Bar The following data represent the number of small cracks per bar for a sample of eight steel bars: 4, 6, 10, 1, 3, 1, 25, and 8. -Refer to Cracks in Bar statement. Which, if any, of the observations appear to be outliers? Justify your answer.

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A sample of 2500 vehicles in Minnesota showed the following statistics related to the number of accidents per month: A sample of 2500 vehicles in Minnesota showed the following statistics related to the number of accidents per month:     and   Based on these data, we can conclude that the distribution of accidents is skewed. A sample of 2500 vehicles in Minnesota showed the following statistics related to the number of accidents per month:     and   Based on these data, we can conclude that the distribution of accidents is skewed. and A sample of 2500 vehicles in Minnesota showed the following statistics related to the number of accidents per month:     and   Based on these data, we can conclude that the distribution of accidents is skewed. Based on these data, we can conclude that the distribution of accidents is skewed.

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A sample of n = 10 measurements consists of the following values: 15, 12, 13, 16, 11, 12, 14, 15, 11, and 13. a. Can you use Tchebysheff's Theorem to describe this data set? Why or why not? b. Can you use the Empirical Rule to describe this data set? Why or why not?

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Suppose that a particular statistical population can be described, at least roughly, by the normal curve. Which of the following can we use to estimate the percentages of all population values that lie within specified numbers of standard deviations from the mean?

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In a histogram, what may be said of the proportion of the total area that must be to the right of the mean?

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