In ΔLMN and ΔXYZ it is given that ∠L = ∠Y and ∠M = ∠X. Which similarity statement writes the vertices in the correct corresponding order?

**Congruent**: same shape AND same size. All corresponding parts equal.
**Similar**: same shape, possibly DIFFERENT size. Corresponding angles equal; corresponding sides PROPORTIONAL (in fixed ratio k).

If two triangles are similar with scale factor $k$:
- Corresponding sides differ by factor $k$.
- Corresponding angles are equal (always, by definition).
- Areas differ by factor $k^2$ — critical fact, and a common test question.

**Examples**:
- Equilateral triangles are ALL similar (same angles 60°-60°-60°).
- A photograph and its enlarged print are similar.
- Two right triangles sharing one acute angle are similar (AA).