the maximum is not 660 and the minimum is 149 redo the question

Given that the minimum value is 149 and the maximum value is not 660, the problem asks to determine the maximum value.

Since the maximum cannot be 660, we interpret that the highest possible value is the closest number less than 660. Therefore, if we are dealing with whole numbers, the maximum would be **659**.

Would you like more details or have any questions about this?

Here are some related questions:

1. How do you determine the range of a set of values?
2. What is the significance of the maximum value in a data set?
3. How would the situation change if the maximum value was exactly 660?
4. What methods can be used to find maximum values in a continuous function?
5. How does the context of a problem affect the interpretation of maximum and minimum values?

**Tip:** When a maximum value is specified as "not" a certain number, always consider the next closest value below that number.

Explore how to determine the maximum value given a minimum of 149 and the maximum not being 660. Learn the principles of maximum and minimum values in number sets. Suitable for Grades 7-9 students.

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