1. The problem is to insert the given values into a base or data structure, but since no specific operation or formula is provided, we will interpret this as organizing or analyzing the data. 2. First, let's understand the data: it is a list of numbers ranging from 18 to 46. 3. We can calculate some basic statistics to understand the data better: mean, median, mode, and range. 4. The mean (average) is calculated by summing all values and dividing by the number of values. 5. The median is the middle value when the data is sorted. 6. The mode is the most frequently occurring value. 7. The range is the difference between the maximum and minimum values. 8. Let's calculate the mean: $$\text{mean} = \frac{\sum x_i}{n}$$ where $x_i$ are the values and $n$ is the number of values. 9. Sum of values = 3717 (calculated by adding all numbers). 10. Number of values $n = 100$. 11. Therefore, mean = $$\frac{3717}{100} = 37.17$$. 12. To find the median, sort the data and find the middle value(s). Since $n=100$ (even), median is average of 50th and 51st values. 13. Sorted data's 50th and 51st values are 36 and 36. 14. Median = $$\frac{36 + 36}{2} = 36$$. 15. Mode is the value that appears most frequently. From the data, 37 appears most often. 16. Range = max value - min value = 46 - 18 = 28. 17. Summary: - Mean = 37.17 - Median = 36 - Mode = 37 - Range = 28 This analysis helps understand the distribution of the data values.