The document discusses statistics related to a specific baseball game and contains multiple questions about calculating means, medians, and standard deviations based on provided scenarios. Key statistics include the performance of players during the game and implications of changes in scores. It also includes questions regarding the properties of sample and population data, specifically focusing on range, interquartile range (IQR), and effects of score adjustments.

1. In the 2nd game of the 1989 World Series between Oakland and San Francisco (2 days before an earthquake postponed the series), 10 players went hitless, 8 players had one hit apiece, and one player (Rickey Henderson) had three hits. What were the mean and median number of hits? a. 11/19, 0 b. 11/19, 1 c. 1, 1 d. 0, 1 e. 1, 0

2. In the 2nd game of the 1989 World Series between Oakland and San Francisco (2 days before an earthquake postponed the series), 10 players went hitless, 8 players had one hit apiece, and one player (Rickey Henderson) had three hits. What were the mean and median number of hits? a. 11/19, 0 b. 11/19, 1 c. 1, 1 d. 0, 1 e. 1, 0

3. Which of the following are true statements? I. The range of the sample data set is never greater than the range of the population. II. The IQR is half the distance between the 1 st and 3 rd quartile. III. While the range is affected by outliers, the IQR is not. a. I only b. II only c. III only d. I and II e. I and III

4. Which of the following are true statements? I. The range of the sample data set is never greater than the range of the population. II. The IQR is half the distance between the 1 st and 3 rd quartile. III. While the range is affected by outliers, the IQR is not. a. I only b. II only c. III only d. I and II e. I and III

5. Suppose the average score on a national test is 500 with a standard deviation of 100. If each score is increased by 25, what are the new mean and standard deviation? a. 500, 100 b. 500, 125 c. 525, 100 d. 525, 105 e. 525, 125

6. Suppose the average score on a national test is 500 with a standard deviation of 100. If each score is increased by 25, what are the new mean and standard deviation? a. 500, 100 b. 500, 125 c. 525, 100 d. 525, 105 e. 525, 125

7. Suppose the average score on a national test is 500 with a standard deviation of 100. If each score is increased by 25%, what are the new mean and standard deviation? a. 500, 100 b. 525, 100 c. 625, 100 d. 625, 105 e. 625, 125

8. Suppose the average score on a national test is 500 with a standard deviation of 100. If each score is increased by 25%, what are the new mean and standard deviation? a. 500, 100 b. 525, 100 c. 625, 100 d. 625, 105 e. 625, 125

9. If Q1 = 20 and Q3 = 30, which of the following must be true? I. The median is 25 II. The mean is between 20 and 30 III. The standard deviation is at most 10. a. I only b. II only c. III only d. All are true e. None are true

10. If Q1 = 20 and Q3 = 30, which of the following must be true? I. The median is 25 II. The mean is between 20 and 30 III. The standard deviation is at most 10. a. I only b. II only c. III only d. All are true e. None are true