In the image, we are asked to identify a pair of adjacent angles. Adjacent angles share a common side and a common vertex but do not overlap.

From the diagram, we can see the following:

• The angle marked $110^\circ$ is formed between ray $RT$ and ray $TL$ at point $T$.
• Another angle can be formed by ray $TS$ and ray $TL$.

Thus, the two adjacent angles are:

• $\angle RTS$ and $\angle LTS$.

These two angles are adjacent because they share a common vertex $T$, and they share the side $TS$.

Would you like more details on adjacent angles or explanations about other types of angles present in this figure?

Here are 5 related questions for deeper understanding:

1. What defines a linear pair of angles, and do you see any in this figure?
2. How can we calculate unknown angles using adjacent angle properties?
3. What is the sum of adjacent angles that form a straight line?
4. How would you classify $\angle LTN$ based on its size?
5. What is the relationship between adjacent angles and complementary angles?

Tip: Adjacent angles can be used to form straight angles, which always sum up to $180^\circ$.