It's for sure reflection symmetry, I think it's also point reflection (the point must be in the very middle of the figure). I hope it will help you somehow :)
Answer: The answer is both rotational and reflection symmetry.
**Step-by-step explanation: **We are given to find the types of symmetry that the given figure has.
We can say by looking at the figure that it is a square.
Since a square has both rotational and reflection symmetries, so the given figure will have rotational and reflection symmetries.
We see that when the given figure is **rotated through an angle of 90°, 180° and 270°, then the rotated figures will coincide with the original one. **
These are the rotational symmetries.
Also, when the figure is** reflected about the lines 'l', 'm', 'n' and 'o' drawn in the attached figure, then the reflected figures will coincide with the original one.**
These are the reflection symmetries.
Thus, the given figure has both rotational and reflection symmetries.
The figure in question can exhibit two main types of symmetry: rotational and reflectional symmetry. For regular shapes like squares and equilateral triangles, we can easily determine these symmetries based on their geometric properties. Each specific shape will have a different number of axes of symmetry and angles of rotation that can help identify these types.
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