Which angles are alternate interior angles with angle 3 ? $$ \angle 5 $$ and $$ \angle 13 $$ $$ \angle 7 $$ and $$ \angle 15 $$ $$ \angle 6 $$ and $$ \angle 16 $$ $$ \angle 8 $$ and $$ \angle 14 $$

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To determine which angles are **alternate interior angles** with **$$\angle 3$$**, we'll consider a common geometric setup: two parallel lines intersected by a transversal. In such a configuration, alternate interior angles are pairs of angles that lie between the two parallel lines and on opposite sides of the transversal.

**Here's a general labeling for reference:**

```
Parallel Line 1:  
      A ------ B
       \      / 
        \    /  
         \  /   
Transversal Line:  
          \/
          /\
         /  \
        /    \
      C ------ D
Parallel Line 2:
```

In this setup:
- **$$\angle 3$$** is formed where the transversal intersects the first parallel line.
- **$$\angle 5$$** and **$$\angle 13$$** are positioned such that they lie between the two parallel lines and are on opposite sides of the transversal, making them alternate interior angles with **$$\angle 3$$**.

**Therefore, the correct pair of alternate interior angles with $$\angle 3$$ is:**

- **$$\angle 5$$ and $$\angle 13$$**

**Answer:**  
• $$\angle 5$$ and $$\angle 13$$
$$\angle 5$$ and $$\angle 13$$ are alternate interior angles with $$\angle 3$$.

Which angles are alternate interior angles with angle 3 ? \( \angle 5 \) and \( \angle 13 \) \( \angle 7 \) and \( \angle 15 \) \( \angle 6 \) and \( \angle 16 \) \( \angle 8 \) and \( \angle 14 \)

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