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The question asks which pair of figures shows an example of rotational symmetry. Let's analyze both options:

1. **Top pair (F-like shape)**:
   The figure on the left looks like the letter "F," while the one on the right is a horizontally flipped version of it. If you try rotating the first figure by 180 degrees, it will not match the second figure. Hence, this pair does **not** demonstrate rotational symmetry.

2. **Bottom pair (C-like shape)**:
   The figure on the left looks like a "C" with a notch, and the one on the right is also a "C" with a notch but rotated. If you rotate the left figure by 180 degrees, it matches the one on the right. This indicates that the **bottom pair** shows rotational symmetry.

Thus, the **second pair (C-like shapes)** demonstrates rotational symmetry. 

Do you have any further questions, or would you like more details?

### Related Questions:
1. What is the definition of rotational symmetry?
2. Can rotational symmetry apply to any geometric shape?
3. How do you determine the angle of rotational symmetry?
4. What are some examples of real-world objects with rotational symmetry?
5. How is rotational symmetry different from reflectional symmetry?

### Tip:
When analyzing symmetry, always check if a shape matches its original after rotating by 90, 180, or 360 degrees.

Which pair of figures shows an example of rotational symmetry?

Learn how to identify rotational symmetry in geometric figures. This problem focuses on rotational symmetry using C-like shapes and discusses how figures maintain symmetry when rotated by 180 degrees. Suitable for students in Grades 5-7.

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