Asked by Ty'meriah Robinson
                What is the median of the data displayed in this box-and-whisker plot?
Responses
41
41
49
49
55
55
58
58
Box-and-whisker plot ranging from 34 to 58 with ticks at increments of one half. Plot defined by points at 35, 37, 41, 49, 55
            
        Responses
41
41
49
49
55
55
58
58
Box-and-whisker plot ranging from 34 to 58 with ticks at increments of one half. Plot defined by points at 35, 37, 41, 49, 55
Answers
                                                    There are no human answers yet.
                                            
                
                    Answered by
            GPT-4o mini
            
    To determine the median from a box-and-whisker plot, we can look at the five-number summary that the plot represents: 
1. **Minimum**: The smallest value (34 in this plot).
2. **First Quartile (Q1)**: The median of the lower half of the data (35 and 37 in this case) which would be the median of those values.
3. **Median (Q2)**: The middle value of the entire dataset.
4. **Third Quartile (Q3)**: The median of the upper half of the data (49 and 55 in this case).
5. **Maximum**: The largest value (58 in this plot).
From your description, the five-number summary appears to be:
- Minimum: 34
- Q1: 41 (first quartile)
- Median: 49 (second quartile, central value)
- Q3: 55 (third quartile)
- Maximum: 58
Thus, the median of the data displayed in the box-and-whisker plot is **49**.
    
1. **Minimum**: The smallest value (34 in this plot).
2. **First Quartile (Q1)**: The median of the lower half of the data (35 and 37 in this case) which would be the median of those values.
3. **Median (Q2)**: The middle value of the entire dataset.
4. **Third Quartile (Q3)**: The median of the upper half of the data (49 and 55 in this case).
5. **Maximum**: The largest value (58 in this plot).
From your description, the five-number summary appears to be:
- Minimum: 34
- Q1: 41 (first quartile)
- Median: 49 (second quartile, central value)
- Q3: 55 (third quartile)
- Maximum: 58
Thus, the median of the data displayed in the box-and-whisker plot is **49**.
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