Find the range of the data. \( 52,40,49,48,62,54,44,58,39 \) The range is

To find the range of the data set, you subtract the smallest value from the largest value. In your case, the smallest value is \( 39 \) and the largest is \( 62 \). So, the calculation is: \[ \text{Range} = \text{Largest value} - \text{Smallest value} \] \[ \text{Range} = 62 - 39 = 23 \] The range of the data is \( 23 \). But did you know that the concept of range helps in understanding the variability within a data set? It gives you a simple measure of how spread out the values are, making it a quick insight into the distribution of data. Moreover, in statistics, while the range is a useful measure, relying on it alone can be misleading, especially in the presence of outliers. It's often beneficial to use additional measures such as the interquartile range (IQR) to get a more comprehensive view of data spread.