1. Two classes took the same test. Class A's scores had a median of 85 and an IQR of 10. Class B's scores had a median of 80 and an IQR of 20. What can be concluded?
2. The box plot for daily sales at Store 1 shows Q1 at 150 dollars and Q3 at 210 dollars. The box plot for Store 2 shows Q1 at 160 dollars and Q3 at 200 dollars. What is the IQR for Store 1? ___ dollars
3. The box for a dataset of fish lengths has its lower end (Q1) at 8 cm and its upper end (Q3) at 14 cm. The whiskers extend to a minimum of 5 cm and a maximum of 19 cm. What is the interquartile range? ___ cm
4. Two sets of data are compared using box plots. Both plots have the exact same median value. Which statement must be true?
5. A farm compares the weights of two breeds of chickens. Breed A's weights have Q1=4 lbs and Q3=7 lbs. Breed B's weights have Q1=5 lbs and Q3=9 lbs. How much greater is the IQR for Breed B than for Breed A? ___ lbs
6. A box-and-whisker plot for a dataset shows a first quartile ($Q_1$) of 30 and a third quartile ($Q_3$) of 55. What is the interquartile range (IQR) of this data? ___
7. In a box-and-whisker plot, which part of the plot represents the middle 50% of the data?
8. Consider the following set of daily rainfall amounts in millimeters: 5, 8, 10, 12, 14, 17, 20. What is the median ($Q_2$) of this data set? ___
9. Which of the following values is NOT one of the five key values used to construct a box-and-whisker plot?
10. A box plot of weekly sales data has an interquartile range (IQR) of 20. If the third quartile ($Q_3$) is 85, what is the value of the first quartile ($Q_1$)? ___