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The question asks for the frequency of times the limit was exceeded by more than 1 item.

Looking at the histogram:

- The x-axis represents the number of items over the limit (in intervals), and the y-axis shows the frequency for each interval.
- The first bar (centered at 0.5) corresponds to violations where customers exceeded the limit by **less than or equal to 1 item**.
- Therefore, we are interested in all bars where the number of items exceeded the limit by **more than 1 item**, which corresponds to the bars centered at 1.5, 2.5, 3.5, 4.5, 5.5, and 6.5.

To find the total frequency:

1. For the bar at 1.5, the frequency is **7**.
2. For the bar at 2.5, the frequency is **10**.
3. For the bar at 3.5, the frequency is **9**.
4. For the bar at 4.5, the frequency is **12**.
5. For the bar at 5.5, the frequency is **7**.
6. For the bar at 6.5, the frequency is **5**.

Summing these values gives:  
7 + 10 + 9 + 12 + 7 + 5 = **50**.

Thus, the frequency of times the limit was exceeded by more than 1 item is **50**.

Would you like further clarification or details? Here are 5 follow-up questions you could consider:

1. How is frequency related to histograms in general?
2. Can you explain why the first bar is excluded from the count?
3. What if the question asked for violations exceeding 3 items?
4. How would the graph change if fewer violations occurred?
5. What other types of data can be represented in histograms?

**Tip**: When reading histograms, always check both the x-axis intervals and y-axis frequency to ensure accurate interpretation!

What is the frequency of times the limit was exceeded by more than 1 item?

Analyze the frequency of times a limit was exceeded based on a histogram. Learn how to interpret histograms, particularly focusing on the intervals where the limit was exceeded by more than 1 item. Suitable for Grades 6-9.

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