# The order of rotational symmetry of a rhombus is 4.

## Question

The order of rotational symmetry of a rhombus is 4.

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## Answer

The correct option is **B 2**.

A **rhombus** is a **quadrilateral** where all sides are equal, and opposite angles are also equal.

For a rhombus to look exactly the same after rotation, it needs to be rotated by **$180^{\circ}$**, which means that the angle of rotation for a rhombus is $180^{\circ}$.

Therefore, a rhombus needs to be rotated about its center **twice** ($360^{\circ} \div 180^{\circ}$) to match its original position.

$$\Rightarrow \text{ The order of rotational symmetry of a rhombus is } 2. $$

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