Order of Rotational Symmetry of a Circle

This video tutorial explains the concept of rotational symmetry, specifically focusing on the circle. It demonstrates that a circle has infinite rotational symmetry, meaning it can be rotated any number of times within 360° and still look the same. The video uses a marker to visually demonstrate this concept and discusses how even the smallest degree of rotation maintains the circle's appearance. The conclusion reinforces the idea that the order of rotational symmetry for a circle is infinite.

Can you describe an example of a small rotation of a circle?

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What conclusion can be drawn about the order of rotational symmetry of a circle?

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