Chapter 12, Problem 10MCQ

To determine

To find: Whether the angles are corresponding, alternate interior, or alternate exterior angles.

Answer to Problem 10MCQ

The angles $\angle 2\text{ and }\angle \text{6}$ are corresponding angles.

Explanation of Solution

Given information:

  

Calculation: When, a transversal line intersects parallel lines corresponding angles are formed.

Corresponding angles are congruent (equal to each other).

Therefore, the angles $\angle 2\text{ and }\angle \text{6}$ are corresponding angles.

Hence, The angles $\angle 2\text{ and }\angle \text{6}$ are corresponding angles.