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The problem states:

- The **range** of a set of numbers is 6.
- The **maximum** value is 4.

The **range** of a set of numbers is calculated as the difference between the maximum and minimum values:

\[
\text{Range} = \text{Maximum} - \text{Minimum}
\]

Given that the range is 6 and the maximum is 4, we can set up the equation:

\[
6 = 4 - \text{Minimum}
\]

To solve for the minimum value:

\[
\text{Minimum} = 4 - 6 = -2
\]

So, the **minimum value** is **-2**.

Would you like more details on this or have any further questions?

Here are five related questions:
1. How is the range of a dataset useful in statistics?
2. Can the range ever be negative?
3. If the minimum value were known, how would you find the maximum value?
4. What other measures of spread can be used besides range?
5. How does the range change if the maximum value increases by 3?

**Tip**: The range is sensitive to outliers, which can significantly affect its value. Consider using other measures like the interquartile range (IQR) for more robust analysis.

The range of a set of numbers is 6. The maximum value is 4. What is the minimum value?

This problem helps you understand how to calculate the minimum value in a set of numbers when the range is 6 and the maximum value is 4. Learn how to apply the formula for range (Maximum - Minimum) in this step-by-step guide. Suitable for students in Grades 6-8.

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