a figure with one line of symmetry and no rotationsl symmetry

A figure that has **one line of symmetry but no rotational symmetry** could be something like an **isosceles triangle**. 

- **One line of symmetry**: The isosceles triangle has a vertical line passing through its apex and the midpoint of the base, dividing it into two mirror-image halves.
- **No rotational symmetry**: An isosceles triangle cannot be rotated by any amount (except a full 360°) and look the same as it originally did, meaning it lacks rotational symmetry.

Would you like further details on symmetry, or have any questions?

Here are five related questions for further exploration:
1. What is the difference between reflectional and rotational symmetry?
2. Can you think of other shapes with only one line of symmetry?
3. How do we find the number of lines of symmetry in different polygons?
4. How does rotational symmetry change with different types of triangles?
5. Can an object have both rotational symmetry and only one line of symmetry?

**Tip**: To identify a line of symmetry, imagine folding the shape along a line. If both sides align perfectly, it is a line of symmetry!

a figure with one line of symmetry and no rotational symmetry

Learn about figures that have one line of symmetry but no rotational symmetry. Explore examples like the isosceles triangle and understand how symmetry properties apply to geometric shapes. Suitable for students in Grades 4-6.

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