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A histogram is an often used graphing tool. It's used to summarise discrete or continuous data that's 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:

The form is regular and slightly tilted to the right. Because of the skewness to the right, the majority of words contain letters between $7$ and $15$, although a few have letters between $7$ and $15$. It's unimodal, having only one peak at $3$ o'clock. The data is centered on $4$ letters. There are $14$ letters in the spread, ranging from$1$ to $15$. The data has no outliers or extreme values. As a result, a distribution histogram is created.

Shape: regular and skewed towards the right.

Center: $4$ letters.

Spread $14$ from $1$letter to $15$ letters.

The percentage of words with $1$to $15$letters as compared to the distribution of word lengths used in Shakespeare's plays, particularly in short words ($2,3,$and $4$letters are used most often). Long words (more than $10$letters) are used at rates ranging from $1\%$to $4\%$