he ten top-grossing movies of a certain film studio are shown, in millions of dollars. Complete Gross ($ Millions)^ a and b below. Arrange the gross income from smallest (on the left) to largest (showing the arrangement), and find the median by averaging the two middle numbers. Interpret the median in context. .Arrange the gross incomes from smallest to largest. Find the median by averaging the two middle numbers. The median of this data set is . (Type an integer or a decimal.) Interpret the median in context. Choose the correct answer below. The median of the top 10 grossing movies suggests that 25% of the top 10 grossing movies made more than the median, and 75% of the top 10 grossing movies made less than the median. The median of the top 10 grossing movies is the typical income for the top 10 grossing movies. The median is the gross income that appears most often in the top 10. The median of the top 10 grossing movies is equal to the average of the top 10 grossing movies. Using the sorted data, find Q1 and Q3. Then find the interquartile range and interpret it in context. Find Q1 and Q3. (Type integers or decimals.) Find the interquartile range. (Type an integer or a decimal.) Interpret the interquartile range in context. Choose the correct answer below. The interquartile range shows the difference between the highest grossing movie and the lowest grossing movie. The interquartile range is the average of the first 25% of the sorted incomes and the last 25% of the sorted incomes. The interquartile range is the range of the middle 50% of the sorted incomes of the top ten grossing movies. The interquartile range is the difference between the lower 25% of the data and the median.