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To determine the **range of scores** from the box plot, we look at the minimum and maximum values represented by the "whiskers" at each end of the plot.

1. **Minimum score** (left whisker): 50
2. **Maximum score** (right whisker): 100

The **range** of scores is calculated as:
\[
\text{Range} = \text{Maximum score} - \text{Minimum score} = 100 - 50 = 50
\]

### Answer
The range of scores is **50**.

Would you like more details on interpreting box plots, or do you have any other questions?

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Here are some additional related questions:
1. What does the interquartile range (IQR) represent in a box plot?
2. How would the median be identified on this box plot?
3. What does it mean if a box plot has outliers?
4. How could we interpret the symmetry of data from a box plot?
5. What information can we gain about data spread from a box plot compared to a histogram?

**Tip:** In a box plot, the range gives a quick overview of the spread of data, but the interquartile range (IQR) is often more informative for understanding the spread around the median.

The scores from the final exam in an English 101 course are given in the box plot. What was the range of scores?

Learn how to calculate the range of scores from a box plot using data from an English 101 exam. This guide explains how to identify the minimum and maximum scores in a box plot and use them to find the data range. Ideal for students in Grades 7-10.

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