Question

arrange the sides from shortest to longest based on their lengths.

Explanation:

Step1: Find the measure of angle \( C \)

The sum of angles in a triangle is \( 180^{\circ} \). So, \( \angle C=180^{\circ}-\angle A - \angle B \). Substituting \( \angle A = 73^{\circ} \) and \( \angle B=75^{\circ} \), we get \( \angle C=180^{\circ}-73^{\circ}-75^{\circ}=32^{\circ} \).

Step2: Apply the side - angle relationship in a triangle

In a triangle, the side opposite the smaller angle is shorter. Since \( \angle C = 32^{\circ}\), \( \angle A=73^{\circ}\), \( \angle B = 75^{\circ}\), and the side opposite \( \angle C\) is \( AB\), the side opposite \( \angle A\) is \( BC\), and the side opposite \( \angle B\) is \( AC\). So, \( AB

Answer:

\(\overline{AB},\overline{BC},\overline{AC}\)