.  On the number line a) The two numbers that are eight units from 0. b) The two numbers that are six units from 2.


### a) The two numbers that are eight units from 0 on the number line:
- The two numbers eight units away from 0 are found by adding and subtracting 8 from 0. So:
  \[
  0 + 8 = 8 \quad \text{and} \quad 0 - 8 = -8
  \]
- Thus, the two numbers are **8 and -8**.

### b) The two numbers that are six units from 2 on the number line:
- Similarly, the two numbers six units away from 2 are found by adding and subtracting 6 from 2. So:
  \[
  2 + 6 = 8 \quad \text{and} \quad 2 - 6 = -4
  \]
- Therefore, the two numbers are **8 and -4**.

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Here are 5 related questions:
1. What numbers are 10 units away from -3?
2. How do you find the midpoint between two numbers on a number line?
3. What is the distance between -5 and 7 on a number line?
4. How do you represent the absolute value of a number on a number line?
5. What numbers are 12 units from 5?

**Tip:** The distance between two numbers on a number line is the absolute value of their difference.

On the number line a) The two numbers that are eight units from 0. b) The two numbers that are six units from 2.

Learn how to find two numbers that are eight units from 0 and two numbers that are six units from 2 on the number line. This problem explores the concept of absolute value and distance, suitable for students in Grades 5-7.

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