To classify this triangle, we can analyze it based on its angles and sides.

1. Classification by Angles:

   • The triangle has angles of $59^\circ$, $59^\circ$, and $62^\circ$.
   • Since none of the angles are $90^\circ$ or greater, this triangle is an acute triangle (all angles are less than $90^\circ$).

2. Classification by Sides:

   • Two of the angles are equal ($59^\circ$), indicating that two of the sides are also equal (by the property of isosceles triangles).
   • Therefore, this triangle is an isosceles triangle (two sides are equal in length).

Final Classification:

The triangle is an acute isosceles triangle.

Would you like more details or have any questions?

Here are some related questions:

1. How do we classify triangles based on their sides?
2. How do we classify triangles based on their angles?
3. What makes a triangle an isosceles triangle?
4. What are the other types of triangles based on angle classification?
5. How does the sum of angles in a triangle help in classification?

Tip: In any triangle, the sum of the angles is always $180^\circ$. This can help verify the classification.