Chest out, Soldier! In$1846$, a published paper provided chest measurements (in inches) of $5738$

Scottish militiamen. The table below summarizes the data

(a) Make a histogram.

(b) Describe the shape, center, and spread of the chest measurements distribution. Why might this

information be useful?

A histogram is an often used graphing tool. It's used to summarise discrete or continuous data that are measured on an interval scale. It's a popular method for displaying key characteristics of data distribution in a user-friendly manner.

The following is a histogram of the percentage of words with 1 to 15 letters:

Thus, the histogram is made for the given data.

The distribution is regularly distributed and the shape is symmetric. Due to the lack of skewness, the bulk of Scottish military personnel has chest sizes ranging from to. Few people have a chest size of fewer than $45$ inches or more than $45$ inches. It has a single peak and is Unimodal. Because the center of asymmetric distribution is nearly in the middle of the tallest bar, the center is roughly at $40$ The range is $33$ to $48$, with $33$ being the smallest and $48$ being the largest chest size. Because all of the bars in the histogram are nearby, there are no outliers or extreme values in the data.