Which of the following has the same meaning as line of symmetry?
A.Rotational Symmetry
B.Point Symmetry
C.Translation Symmetry
D.Reflectional Symmetry.

The term **"line of symmetry"** refers to a line that divides a figure into two mirror-image halves. This concept is most closely related to **D. Reflectional Symmetry**. 

In **reflectional symmetry**, each half of a shape is a mirror image of the other across the line of symmetry.

Would you like further details or explanations? Here are 5 related questions to expand your understanding:

1. What is the difference between reflectional symmetry and rotational symmetry?
2. Can an object have both reflectional and rotational symmetry?
3. How do you find the line of symmetry for different shapes, like a triangle or a square?
4. What real-world objects exhibit reflectional symmetry?
5. How does reflectional symmetry relate to mathematical functions, such as parabolas?

**Tip:** For geometric shapes, you can often find the line of symmetry by folding the shape to see if both halves match exactly.

Which of the following has the same meaning as line of symmetry? A. Rotational Symmetry B. Point Symmetry C. Translation Symmetry D. Reflectional Symmetry.

Explore the concept of a line of symmetry and its connection to reflectional symmetry. This geometric principle involves dividing shapes into mirror-image halves. Suitable for students in Grades 6-8.

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