Let's analyze the angle relationships shown in the image you've uploaded:

1. For the first diagram, the red line intersects two parallel lines, forming several angles. The angles labeled as "1" and "2" are on opposite sides of the transversal and are between the two parallel lines. This configuration indicates that these are Alternate Interior Angles.

2. In the second diagram, similarly, the angles labeled as "1" and "2" are on opposite sides of the transversal but are outside the parallel lines. This configuration identifies these angles as Alternate Exterior Angles.

Here are the correct answers:

• For question 1: The correct answer is $b)$ Alternate Interior Angles.
• For question 2: The correct answer is $c)$ Alternate Exterior Angles.

Would you like more details on how these angle relationships work or have any other questions?

1. What properties define alternate interior and alternate exterior angles?
2. How can you use these angle relationships to solve for unknown angles?
3. What are corresponding angles and how do they relate to these examples?
4. What role does the transversal play in defining these angle relationships?
5. Can you give examples of real-world applications of these angle relationships?
6. Tip: Remember, in geometry, understanding the relationships between angles formed by parallel lines and a transversal can help simplify many problems involving angle calculations.