Point K is located at minus, 20−20. Points L and M are each 88 units away from point K. Plot point L and point M on the number line below. Use the answer blanks below to state where L and M are located.


Point K is located at \(-20\). We need to plot points \(L\) and \(M\) such that they are each 88 units away from point \(K\) on the number line.

### Step 1: Determine the coordinates of \(L\) and \(M\).

Since point \(L\) is 88 units away from \(K\), its coordinates could be found by adding 88 units to \(K\) or subtracting 88 units from \(K\).

- The coordinate of point \(L_1\):  
  \( L_1 = K + 88 = -20 + 88 = 68 \)

- The coordinate of point \(L_2\):  
  \( L_2 = K - 88 = -20 - 88 = -108 \)

Thus, the points are \(L_1 = 68\) and \(L_2 = -108\).

### Final Answer:
- Point \(L_1\) is located at \(68\).
- Point \(L_2\) is located at \(-108\).

Do you want more details or have any questions?

Here are some related questions you might find useful:
1. How do you calculate distances between points on a number line?
2. Can both points be on the same side of point K?
3. How do you plot points on a number line if they are fractions or decimals?
4. Can you explain the concept of absolute distance on a number line?
5. What if point K had been a positive number instead of negative?

**Tip:** On a number line, distances are always considered positive, even when moving to the left or right.

Point K is located at minus, 20−20. Points L and M are each 88 units away from point K. Plot point L and point M on the number line below. Use the answer blanks below to state where L and M are located.

Learn how to plot points L and M on a number line when they are 88 units away from point K at -20. This solution demonstrates key concepts like absolute distance and basic coordinate geometry, ideal for students in Grades 6-8.

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