https://file.aiquickdraw.com/mathbot/file/1729628741591paaroa1y.jpg

The image shows two absolute value expressions that need to be evaluated:

1. \( | -7 | = \)
2. \( | 11 | = \)

Let's evaluate each:

1. The absolute value of \(-7\) is 7, because the absolute value represents the distance from zero on the number line, which is always positive. So, \( | -7 | = 7 \).

2. The absolute value of \(11\) is simply \(11\), as positive numbers stay the same under absolute value. So, \( | 11 | = 11 \).

Answers:
- \( | -7 | = 7 \)
- \( | 11 | = 11 \)

Would you like more detailed explanations on absolute values or have any further questions?

Here are 5 related questions to explore:
1. What is the absolute value of \( -15 \)?
2. How do you graph absolute value functions?
3. What is the geometric meaning of absolute value?
4. Can absolute values ever be negative?
5. How do you solve equations involving absolute value expressions?

**Tip**: When solving absolute value problems, remember that it only affects the sign of the number, making it non-negative.

Evaluate the absolute values: | -7 | and | 11 |.

Learn how to evaluate the absolute values of -7 and 11 with simple arithmetic steps. This problem explains how absolute value works and how to handle positive and negative numbers, suitable for middle school students.

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