In the triangle given, you are asked to list the sides in order from shortest to longest. To determine this order, we can use the following principle:

In any triangle, the side opposite the smallest angle is the shortest, and the side opposite the largest angle is the longest.

From the triangle:

1. Angle $G = 28^\circ$
2. Angle $F = 110^\circ$
3. Since the sum of angles in a triangle is $180^\circ$, angle $H = 180^\circ - 28^\circ - 110^\circ = 42^\circ$

Now, in terms of side lengths:

• The side opposite angle $28^\circ$ (smallest angle) is the shortest.
• The side opposite angle $110^\circ$ (largest angle) is the longest.
• The side opposite angle $42^\circ$ is in between.

So, the order of the sides from shortest to longest is:

1. $GH$ (opposite $28^\circ$)
2. $GF$ (opposite $42^\circ$)
3. $HF$ (opposite $110^\circ$)

Therefore, the answer is: $GH$, $GF$, $HF$ (from shortest to longest).

Would you like more detailed explanations on how to apply these principles or any additional assistance?

Here are some questions you might explore next:

1. What if the triangle had a right angle? How would that affect side lengths?
2. How do you find the length of a side if you know two sides and the angle between them?
3. Can you use trigonometry (like the sine or cosine rule) to find exact lengths of sides here?
4. What would change if two angles in a triangle were equal?
5. How does the Pythagorean theorem relate to this kind of problem?

Tip: Always remember to add up the angles in a triangle to verify their correctness before deciding side lengths.