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Symmetric Reflection

Symmetric Reflection. Topics. Reflection Symmetry. Reflection Theory. Reflection Image. Application of Reflection. Make a kaleidoscope. Reflection Symmetry in Alphabets. Exercise. Reflection Symmetry.

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Symmetric Reflection

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  1. Symmetric Reflection

  2. Topics Reflection Symmetry Reflection Theory Reflection Image Application of Reflection Make a kaleidoscope Reflection Symmetry in Alphabets Exercise

  3. Reflection Symmetry A Reflection Symmetry is a type of symmetry in which one half of the object is the mirror image of the other. Reflection symmetry is also called line Symmetry or mirror symmetry because there is a line in the figure where a mirror could be placed, and the figure would look the same.

  4. Reflection Theory In reflection symmetry, there is a mirror and a object. In the mirror, an image is formed that is the reflection of the object in the mirror. The object and its image are symmetrical with reference to the mirror line.

  5. Reflection Image

  6. Application of Reflection Kaleidoscope Decorative paper cut-outs for festive occasions A kaleidoscope uses mirrors to produce images that have several lines of symmetry Kaleidoscope Images

  7. Make a kaleidoscope Take three mirror plates of size 2 cm × 10 cm (), polished on one side. Adjust these mirror plates in the form of triangular prism and tide it with thread or tape. Also, close the one end of prism with paper and tape it. Take some small piece of broken bangles and put inside the prism. Your Kaleidoscope is ready. Put your eye on open end and Enjoy the shade.

  8. Reflection Symmetry in Alphabets  What reflection symmetry does a letters has? A letter may has both horizontal and vertical lines of reflection. Both horizontal and vertical lines of reflection Vertical lines of reflection. Horizontal lines of reflection.

  9. Exercise Identify the line of symmetry in the given alphabets: Horizontal line of symmetry No line of symmetry No line of symmetry Vertical line of symmetry Vertical as well as Horizontal line of symmetry

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