https://file.aiquickdraw.com/mathbot/file/1726264316936mcr2dw1g.jpg

The question asks for the order of rotational symmetry for the shape shown in the image.

**Rotational symmetry** refers to how many times a shape can be rotated and still look exactly the same as it did before the rotation, within a 360° turn.

The shape in the image seems to consist of a vertical line with two black rectangles, one on each side. This arrangement appears to only match itself after a full 360° rotation, which suggests that it has **no rotational symmetry other than the trivial rotation**.

Hence, the order of rotational symmetry for this shape is **1** because the shape looks the same only after a full 360° rotation.

Would you like further details or have any questions?

Here are 5 related questions for practice:
1. What is the order of rotational symmetry for an equilateral triangle?
2. How is the order of rotational symmetry determined for a regular polygon?
3. Can a shape have an order of rotational symmetry greater than 4? If so, give an example.
4. What is the relationship between rotational symmetry and reflective symmetry in geometric shapes?
5. How do you calculate the angle of rotation for shapes with rotational symmetry?

**Tip:** The order of rotational symmetry is always a whole number, and it can be calculated by dividing 360° by the smallest angle at which the shape looks the same.

What is the order of rotational symmetry for the shape below?

Explore how to determine the order of rotational symmetry for a shape consisting of rectangular segments on a vertical line. This problem covers rotational symmetry concepts and the calculation method using the angle of rotation. Suitable for students in Grades 6-8.

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