A rhombus with right angles is a **square**. Here's why:

- A **rhombus** is a quadrilateral with all sides equal in length.
- A **right angle** means the angle measures \(90^\circ\).

For a rhombus to have right angles, all four angles must be \(90^\circ\). This means the rhombus also satisfies the definition of a square, which is a quadrilateral with all sides equal and all angles \(90^\circ\). Hence, a rhombus with right angles is essentially a square.

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Here are five related questions that expand on this topic:

1. How can you find the area of a square given its side length?
2. What are the properties of a square in terms of symmetry?
3. How does the diagonal of a square relate to its side length?
4. What is the perimeter of a square if one side is given?
5. How does a square differ from a generic rhombus?

**Tip:** The diagonals of a square bisect each other at right angles and are equal in length.

Explore why a rhombus with right angles is considered a square. This problem covers essential geometric concepts like the properties of quadrilaterals, rhombuses, and squares. Learn key formulas and theorems to understand the relationship between these shapes. Suitable for students in Grades 6-8.

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