**Minimum:** 60

**First Quartile (Q1):** 70

**Median (Q2):** 80

**Third Quartile (Q3):** 90

**Maximum:** 120 box plot of this data

Here is the box plot based on your data, displaying the minimum, Q1 (first quartile), median (Q2), Q3 (third quartile), and the maximum.

- The **whiskers** extend from the minimum (60) to the first quartile (70) on the left side, and from the third quartile (90) to the maximum (120) on the right.
- The **box** represents the interquartile range, with the **median** shown by the red line inside the box.

Would you like more details or have any questions about this? Here are five related questions to expand the topic:

1. How is the interquartile range (IQR) calculated from a box plot?
2. What does the median tell us about the dataset?
3. How can outliers be identified in a box plot?
4. What are the common uses of a box plot in data analysis?
5. How can skewness be interpreted from a box plot?

**Tip**: The distance between Q1 and Q3 is a good indicator of data spread—it's known as the interquartile range (IQR).

Minimum: 60, Q1: 70, Median (Q2): 80, Q3: 90, Maximum: 120 box plot of this data

Learn how to create a box plot for the given data. Minimum = 60, Q1 = 70, Median = 80, Q3 = 90, Maximum = 120. This problem highlights key statistical concepts such as quartiles and interquartile range (IQR). Suitable for students in Grades 9-12.

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