https://file.aiquickdraw.com/mathbot/file/17296450852813nm36yhy.jpg

The hexagon shown in the image is a regular hexagon, which means all sides are equal and all internal angles are equal.

A regular hexagon has **6 lines of symmetry**. These lines of symmetry can be described as:
1. Three lines that pass through opposite vertices.
2. Three lines that pass through the midpoints of opposite sides.

So, the correct answer is **6**.

Would you like more details on how lines of symmetry work or have any other questions?

Here are 5 related questions for further exploration:
1. How do you calculate the lines of symmetry for other polygons, like a square or an octagon?
2. What is the relationship between rotational symmetry and lines of symmetry in polygons?
3. Can irregular polygons have lines of symmetry?
4. How do lines of symmetry relate to the overall symmetry group of a polygon?
5. How can symmetry be used in solving geometry problems?

**Tip:** A regular polygon with \( n \) sides always has \( n \) lines of symmetry.

How many lines of symmetry does this hexagon have?

Discover the number of lines of symmetry in a regular hexagon. This geometry problem is perfect for students in Grades 5-7, exploring concepts such as polygon symmetry and geometric properties.

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