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Line of Symmetry worksheet for children to practice identifying and counting lines of symmetry in different shapes.

A worksheet titled "Line of Symmetry" with examples and exercises for identifying lines of symmetry in various geometric shapes, including a square, rectangle, regular hexagon, regular triangle, kite, rhombus, and regular star shape.

A worksheet titled "Line of Symmetry" with examples and exercises for identifying lines of symmetry in various geometric shapes, including a square, rectangle, regular hexagon, regular triangle, kite, rhombus, and regular star shape.

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Show Answer Key & Explanations Step-by-step solution for: Lines of Symmetry Worksheet 1 | All Kids Network
Let's solve the "Line of Symmetry" worksheet step by step and explain each answer.

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Understanding the Task:


We are asked to determine how many lines of symmetry each shape has. A line of symmetry is a line that divides a shape into two identical halves, such that one half is the mirror image of the other.

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Example Given:


- A square has 4 lines of symmetry.
- 2 diagonals
- 1 vertical line through the middle
- 1 horizontal line through the middle

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Now let’s go through each shape:

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1. Rectangle


- A rectangle has 2 lines of symmetry:
- One vertical line through the center (divides left and right)
- One horizontal line through the center (divides top and bottom)
- Answer: 2

> Not 4 like a square — because the diagonals are not lines of symmetry in a rectangle unless it's a square.

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2. Regular Hexagon


- A regular hexagon (6 equal sides) has 6 lines of symmetry:
- 3 lines through opposite vertices
- 3 lines through the midpoints of opposite sides
- Answer: 6

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3. Regular Triangle (Equilateral Triangle)


- An equilateral triangle has 3 lines of symmetry:
- Each line goes from a vertex to the midpoint of the opposite side (also called medians, which are also altitudes and angle bisectors)
- Answer: 3

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4. Kite


- A kite has 1 line of symmetry:
- Only along the axis that goes through the two opposite angles where the unequal sides meet (the longer diagonal).
- The other diagonal does not create symmetry.
- Answer: 1

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5. Rhombus


- A rhombus has 2 lines of symmetry:
- Both diagonals act as lines of symmetry (they split the rhombus into two congruent triangles).
- Note: This is only true for a rhombus (all sides equal), not a general parallelogram.
- Answer: 2

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6. Regular Star Shape (5-pointed star)


- This is a regular pentagram (a 5-pointed star formed by connecting every other vertex of a regular pentagon).
- It has 5 lines of symmetry:
- Each line goes from a point of the star to the midpoint of the opposite side (or "valley").
- Answer: 5

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Final Answers:



1. Rectangle → 2
2. Regular Hexagon → 6
3. Regular Triangle → 3
4. Kite → 1
5. Rhombus → 2
6. Regular Star → 5

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📝 Summary Table:



| Shape | Lines of Symmetry |
|-------------------|-------------------|
| Rectangle | 2 |
| Regular Hexagon | 6 |
| Regular Triangle | 3 |
| Kite | 1 |
| Rhombus | 2 |
| Regular Star | 5 |

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