https://file.aiquickdraw.com/mathbot/file/1727068439229w9zombf6.jpg

Based on the box and whisker plot shown in the image, we can extract the following information:

- **Median (Q2)**: The median is represented by the vertical line in the box. The value for the median appears to be **45.5**.
- **Least Value of the Second Group**: The second group lies between the first quartile \(Q_1\) and the median \(Q_2\). The least value for this group would be at **34.7**, the value of \(Q_1\).
- **Greatest Value of the Third Group**: The third group lies between \(Q_2\) and \(Q_3\), and the greatest value of this group would be at **63.6**, which is the value of \(Q_3\).

Here's how you can fill out the answers in the boxes:
- **Median** = 45.5
- **Least Value** = 34.7
- **Greatest Value** = 63.6

Would you like further explanations on how to read box and whisker plots or the meaning of quartiles? 

Here are 5 related questions to deepen your understanding:
1. How are quartiles calculated from raw data?
2. What does the interquartile range (IQR) represent in a box and whisker plot?
3. How do outliers affect a box plot?
4. What is the significance of the whiskers in a box plot?
5. Can a box plot be used to identify skewness in data?

**Tip**: In box plots, the line in the middle of the box always represents the median, which splits the data into two equal halves.

Use this box and whisker plot to answer the following questions. What is the overall median of the data? What is the least value of the second group? What is the greatest value of the third group?

Learn how to analyze a box and whisker plot to find the median (Q2), least value in the second group (Q1), and the greatest value in the third group (Q3). This tutorial walks through the key data points of a box plot, including the quartiles and how to interpret them.

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