https://file.aiquickdraw.com/mathbot/file/1727201563348aw67uenm.jpg

Let's work through the questions based on the diagram provided.

1. **Vertical Angles (Question 10)**: Vertical angles are opposite angles formed by two intersecting lines, and they are always equal.
   - In the diagram, **Angle 1** and **Angle 3** are vertical angles.
   - Another pair would be **Angle 2** and **Angle 4**.

2. **Supplementary Angles (Question 11)**: Supplementary angles are two angles whose measures add up to 180°.
   - In this case, **Angle 5** and **Angle 7** are supplementary, as they form a straight line.
   - Another pair would be **Angle 6** and **Angle 8**.

3. **Linear Pair (Question 12)**: A linear pair consists of two adjacent angles that are supplementary (they form a straight line).
   - **Angle 1** and **Angle 2** form a linear pair.
   - Another linear pair would be **Angle 3** and **Angle 4**.

Would you like a more detailed explanation or any clarifications on these types of angles?

### Relative Questions:
1. Can vertical angles be supplementary? Why or why not?
2. How can you find the measure of an unknown angle if you know it's part of a linear pair?
3. What are adjacent angles, and how do they differ from vertical angles?
4. How do you determine if two angles are complementary versus supplementary?
5. What is the relationship between corresponding angles in parallel line intersections?

### Tip:
When identifying angle pairs, always look for intersecting lines. Vertical angles are directly across from each other, while linear pairs share a common side.

Name a pair of vertical angles, supplementary angles, and linear pair of angles from the given diagram.

This page explains how to classify pairs of angles from a given diagram, focusing on vertical angles, supplementary angles, and linear pairs. Ideal for students in Grades 6-8 learning basic geometric angle relationships.

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