Question

what is the relationship between \\(\angle m\\) and \\(\angle n\\)?
choose 1 answer:
a vertical angles
b complementary angles
c supplementary angles

Explanation:

To determine the relationship between \( \angle m \) and \( \angle n \), we analyze the diagram. From the figure, we can see that \( \angle m \) and \( \angle n \) are adjacent angles formed by a right angle (since \( AD \) and \( AF \) seem to be perpendicular, forming a \( 90^\circ \) angle, and \( \angle m + \angle n = 90^\circ \)). Complementary angles are two angles whose sum is \( 90^\circ \). Vertical angles are opposite angles formed by intersecting lines (they are equal), and supplementary angles sum to \( 180^\circ \). Since \( \angle m + \angle n = 90^\circ \), they are complementary.

Answer:

B. Complementary angles