The image shows a geometric figure, which includes a triangle inscribed within another construction. Here's what I observe:

• The larger triangle appears to be an equilateral triangle (since all three sides seem to be marked as congruent with small ticks).
• There is a right triangle in the lower-left corner, with one of its angles marked as $\alpha$, and another as $\beta$. This right triangle is drawn in such a way that it shares a side with the larger equilateral triangle.

It seems like the problem could be asking you to relate the angles $\alpha$ and $\beta$, or the dimensions of the smaller and larger triangles, possibly leveraging trigonometric identities or properties of equilateral triangles and right triangles.

Would you like more specific help on how to solve a particular aspect of this diagram? Let me know if you have more details or a specific question in mind related to this figure!

Here are five questions related to this figure:

1. What are the properties of an equilateral triangle, and how do they apply here?
2. How does the sum of the angles in a triangle relate to this diagram?
3. Could we use trigonometric identities to relate angles $\alpha$ and $\beta$?
4. How can you prove that the smaller triangle is a right triangle?
5. What relationships exist between the side lengths of the small triangle and the larger triangle?

Tip: In an equilateral triangle, all interior angles are $60^\circ$. This fact can be very helpful in solving for unknown angles in related geometric problems.