From the image, you are asked to use the angle measures of triangle $\triangle ABC$ to determine the correct order for the given statement. The measures of the angles in the triangle are:

• $m\angle A = 43.8^\circ$
• $m\angle B = 102.9^\circ$
• $m\angle C = 33.3^\circ$

The order of the angles is likely asking you to sort them based on their size. From the triangle, the sizes of the angles are as follows:

1. Largest: $m\angle B = 102.9^\circ$
2. Second largest: $m\angle A = 43.8^\circ$
3. Smallest: $m\angle C = 33.3^\circ$

Thus, the correct answer corresponds to the order: $m\angle B > m\angle A > m\angle C.$

This matches option b: $m\angle B > m\angle A > m\angle C$.

Would you like a detailed explanation of triangle angle properties or further clarifications?

Here are five related questions to deepen your understanding:

1. Why do the angles in a triangle always add up to $180^\circ$?
2. What is the relationship between the size of an angle and the length of its opposite side in a triangle?
3. How can you determine if a triangle is obtuse, acute, or right from its angle measures?
4. Can a triangle have two obtuse angles? Why or why not?
5. What happens to the angle measures when the triangle becomes equilateral?

Tip: In any triangle, the largest angle is always opposite the longest side!