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Reflectional Symmetry Video Lecture | Mathematics for Class 6
FAQs on Reflectional Symmetry Video Lecture - Mathematics for Class 6
| 1. What is reflectional symmetry? |  |
Ans.Reflectional symmetry, also known as line symmetry or mirror symmetry, occurs when a shape can be divided into two identical halves that are mirror images of each other. If you draw a line (the line of symmetry) through the shape, both sides will look the same.
| 2. How can I find the line of symmetry in a shape? | |
Ans.To find the line of symmetry in a shape, you can fold the shape along a potential line of symmetry. If the two halves match perfectly when folded, then that line is indeed a line of symmetry. Alternatively, you can visually assess the shape and look for lines that divide it into mirror-image halves.
| 3. Can you give examples of shapes with reflectional symmetry? | |
Ans.Yes, common examples of shapes with reflectional symmetry include a square, rectangle, and an isosceles triangle. Each of these shapes can be divided into two identical halves along their lines of symmetry.
| 4. Are there shapes that do not have reflectional symmetry? | |
Ans.Certain shapes do not have reflectional symmetry. For example, a scalene triangle and a circle have no lines of symmetry, as they cannot be divided into two identical mirror-image halves.
| 5. How is reflectional symmetry different from rotational symmetry? | |
Ans.Reflectional symmetry is when a shape can be divided into two identical parts by a line, while rotational symmetry refers to a shape that looks the same after being rotated around a center point. For instance, a star may have both reflectional and rotational symmetry, but a rectangle only has reflectional symmetry.
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