https://file.aiquickdraw.com/mathbot/file/1726839033891i66s4qv9.jpg

The image shows a table with mobile phone package sales data across different regions and packages, along with a question about revenue differences.

### Question:
What is the difference in revenue between the package with the lowest number of sales and the package with the highest number of sales over the 12-month period, across all regions combined?

### Approach:
1. **Identify the highest and lowest total sales** across all regions for different packages.
2. **Calculate total revenue** for these highest and lowest packages using the formula:  
   \[ \text{Revenue} = \text{Total Sales} \times \text{Cost per Package} \]
3. Find the **difference in revenue** between the two.

### Steps:
Let's start by calculating the total sales for each package across all regions.The difference in revenue between the package with the highest number of sales (Platinum, £936,600) and the package with the lowest number of sales (Bronze, £654,000) is **£282,600**.

Would you like further details or have any questions?

Here are five questions that could help expand your understanding:
1. How is total revenue calculated for different packages?
2. What factors could influence the difference in revenue between packages?
3. Can you break down the sales per region for a specific package?
4. How would the revenue change if the prices were adjusted?
5. How could the sales distribution across regions affect overall revenue?

**Tip**: Always check the consistency of your data when analyzing sales figures across different regions or time periods.

What is the difference in revenue between the package with the lowest number of sales and the package with the highest number of sales over the 12-month period, across all regions combined?

Learn how to calculate the difference in revenue between the mobile phone packages with the lowest and highest number of sales. This problem involves key mathematical concepts like revenue calculation and multiplication. Suitable for students in Grades 10-12.

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