https://file.aiquickdraw.com/mathbot/file/17298880942523z6yyome.jpg

To help you with the details from the image you uploaded, let’s start by identifying the necessary parts of the question.

### 1. Five-number summary:
The boxplot indicates the following key statistics:
- **Minimum**: This is the lowest point on the boxplot, which looks close to 0.
- **Quartile 1 (Q1)**: This is the edge of the box on the left side, estimated around 1.
- **Median**: The line in the middle of the box, estimated around 3.5.
- **Quartile 3 (Q3)**: The right edge of the box, estimated around 5.25.
- **Maximum**: The highest point on the boxplot, estimated close to 7.5.

So, the five-number summary should be approximately:
- Minimum: 0
- Quartile 1 (Q1): 1
- Median: 3.5
- Quartile 3 (Q3): 5.25
- Maximum: 7.5

### 2. Cumulative Frequency Table:
To complete the table on the right side, you’ll need to first estimate the frequencies for each "Outcome by Face" based on the histogram, then compute the cumulative frequencies.

#### Next Steps:
1. Do you want help estimating the frequencies from the histogram?
2. Should I guide you in completing the cumulative frequency column?
3. Would you like more explanation on how the boxplot represents the five-number summary?
4. Do you need help plotting the Ogive once the cumulative frequencies are completed?
5. Would you like an explanation of any of the statistical concepts involved in this problem?

### Tip:
When interpreting a boxplot, always start with identifying the minimum, maximum, and median, as these are clear markers for understanding the spread of the data.

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From the boxplot, list the five-number summary for your data and complete the cumulative frequency table based on the histogram.

Learn how to extract a five-number summary from a boxplot and complete a cumulative frequency table using a histogram. This lesson involves understanding descriptive statistics concepts like the minimum, quartiles, and the cumulative frequency. Suitable for Grades 9-12.

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