Find the distance between 13 and 0 on the real number line

The distance between two points on the real number line is found by taking the absolute value of the difference between those points. So, for points \( a = 13 \) and \( b = 0 \), the distance \( d \) is:

\[
d = |a - b| = |13 - 0| = |13| = 13
\]

Thus, the distance between 13 and 0 on the real number line is **13**.

Would you like more details or have any questions?

Here are related questions to explore:
1. How do you find the distance between any two points on the real number line?
2. What is the formula for finding the distance between points in a 2D coordinate plane?
3. How do absolute values impact distance calculations on a number line?
4. How do you calculate the midpoint between two points on a number line?
5. What would be the distance between -13 and 0 on the real number line?

**Tip:** For any two points on a line, taking the absolute difference ensures the distance is always positive.

Find the distance between 13 and 0 on the real number line.

Learn how to find the distance between two points on the real number line, specifically between 13 and 0. This problem uses the absolute value distance formula and is ideal for students in Grades 6-8.

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