The expression \( m\angle Q + m\angle P = 90^\circ \) means that the measures of angles \( \angle Q \) and \( \angle P \) add up to 90°. Therefore, these two angles are **complementary angles**.

Complementary angles are two angles whose measures sum to \( 90^\circ \). 

Would you like to know more about complementary angles or how this property can be applied in different geometric problems? 

Here are five related questions to explore this concept further:
1. If \( m\angle Q = 60^\circ \), what is \( m\angle P \)?
2. Can two obtuse angles be complementary?
3. How are complementary angles used in right triangles?
4. If \( \angle Q \) is twice the size of \( \angle P \), what are the measures of both angles?
5. Can complementary angles be adjacent?

**Tip:** In a right triangle, the two non-right angles are always complementary.

Explore the concept of complementary angles through the equation m∠Q + m∠P = 90°. Learn how these angles work together in geometry problems, including their relationship in right triangles. This is ideal for students in Grades 6-8 looking to understand angle relationships.

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