The problem asks us to plot $-2$ and $-8$ on the given number line. Then, we need to find the distance between $-2$ and $-8$.

ArithmeticNumber LineAbsolute ValueDistanceIntegers
2025/3/27

1. Problem Description

The problem asks us to plot 2-2 and 8-8 on the given number line. Then, we need to find the distance between 2-2 and 8-8.

2. Solution Steps

First, we need to identify the positions of 2-2 and 8-8 on the number line.
We can calculate the distance between two numbers on a number line by taking the absolute value of their difference.
Let aa and bb be two numbers. The distance between aa and bb is given by ab|a - b|.
In this case, we want to find the distance between 2-2 and 8-8. So, a=2a = -2 and b=8b = -8.
Distance =2(8)=2+8=6=6= |-2 - (-8)| = |-2 + 8| = |6| = 6.
Alternatively, we can compute the distance as 8(2)=8+2=6=6|-8 - (-2)| = |-8 + 2| = |-6| = 6.

3. Final Answer

The distance between 2-2 and 8-8 is 6.

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