1. The problem asks us to analyze a histogram showing the distribution of Hispanic or Latino population percentages across bins. 2. The bins are: 0–4.9, 5.0–9.9, 10.0–14.9, 15.0–19.9, 20.0–24.9, 25.0–29.9, 30.0–34.9, 35.0–39.9, 40.0–44.9, 45.0–49.9. 3. The bar heights (frequencies) are approximately: 15, 15, 10, 4, 2, 1, 1, 2, 0, 1. 4. To determine the range of the data, we consider the smallest and largest possible values based on the bins with nonzero frequencies. 5. The smallest bin with frequency > 0 is 0–4.9, so the smallest possible value is 0. 6. The largest bin with frequency > 0 is 45.0–49.9, so the largest possible value is 49.9. 7. The smallest possible range is the difference between the smallest and largest values actually observed. Since the smallest bin is 0–4.9 and the largest bin with frequency is 45.0–49.9, the smallest possible range is $49.9 - 0 = 49.9$. 8. The largest possible range assumes the data could be anywhere within the bins, so the largest possible range is also $49.9 - 0 = 49.9$. 9. The histogram shows that the percentages of Hispanic or Latino people are spread mostly between 0 and 49.9 percent, with the highest frequencies in the lower bins (0–9.9%). Final answers: - The percentages of Hispanic or Latino people are mostly low to moderate. - The smallest possible range for the data set is 49.9. - The largest possible range for the data set is 49.9.