https://file.aiquickdraw.com/mathbot/file/17274508283106lp3zmzw.jpg

To help you match each angle pair with its corresponding drawing, let's break down the key types of angle pairs:

1. **Vertical Angles**: These are pairs of opposite angles formed by two intersecting lines. They are congruent (equal).  
   - **Corresponding Drawing**: This is **a**, where two intersecting lines create opposite angles labeled A and B.

2. **Complementary Angles**: Two angles are complementary if the sum of their measures is 90°.  
   - **Corresponding Drawing**: This is **b**, where angles A and B combine to form a right angle.

3. **Adjacent Angles**: These are angles that share a common side and vertex but do not overlap.  
   - **Corresponding Drawing**: This is **c**, where angles A and B share a side but are distinct angles.

4. **Supplementary Angles**: Two angles are supplementary if their measures sum to 180°.  
   - **Corresponding Drawing**: This is **d**, where angles A and B together form a straight line (180°).

### Final Answer:
1. **Vertical Angles** – a  
2. **Complementary Angles** – b  
3. **Adjacent Angles** – c  
4. **Supplementary Angles** – d

Would you like more details or have any further questions? Here are some related questions you might explore:

1. What is the difference between complementary and supplementary angles?
2. Can two adjacent angles be complementary or supplementary?
3. How do you calculate the measure of an unknown angle if two angles are complementary?
4. Why are vertical angles always congruent?
5. What is the sum of adjacent angles on a straight line?

**Tip**: When working with angles, always look for key clues like perpendicular lines for complementary angles and straight lines for supplementary angles.

Match each angle pair with the corresponding drawing: Vertical Angles, Complementary Angles, Adjacent Angles, and Supplementary Angles.

Learn how to identify different types of angle pairs: vertical, complementary, adjacent, and supplementary angles. This problem involves geometry concepts suitable for Grades 6-9, and includes matching angle pairs with corresponding drawings.

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