https://file.aiquickdraw.com/mathbot/file/1726541142422vieo4api.jpg

From the image, we are asked to find the difference in time between the **most common** and **least common** flight times.

### Step-by-step:
1. **Most common flight time:** The most common time is the one with the highest number of flights. Looking at the graph, the highest point occurs at **5 hours**, as there are the most "X"s at that point.
  
2. **Least common flight time:** The least common time is the one with the fewest number of flights. From the graph, the fewest points are at **3 hours** and **6 hours**, with only two flights each at these times.

### Calculating the difference:
The difference between the most common (5 hours) and the least common (either 3 or 6 hours) is:
\[
5 \text{ hours} - 3 \text{ hours} = 2 \text{ hours}
\]
Thus, the difference in time is **2 hours**.

Would you like more details on the graph interpretation or any part of this? 

Here are 5 related questions to explore:
1. What is the total number of flights represented on the graph?
2. How would you calculate the average flight time from the graph?
3. What is the median flight time based on the data provided?
4. How could the data be represented using a different type of graph (e.g., a pie chart)?
5. How would this graph change if each flight time was measured more precisely (not to the nearest half hour)?

**Tip:** When interpreting graphs, always pay attention to both axes, as they provide critical information about how data is distributed.

What is the difference in time between the most common and least common flight times?

Learn how to calculate the difference in time between the most common and least common flight times based on the graph provided. The problem involves analyzing a bar graph, identifying the highest and lowest values, and calculating the difference. Suitable for students in Grades 3-5.

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