A geometric object has radial symmetry if it has congruent parts radiating out from a central point. The five-pointed star in figure 1 has radial symmetry. Each of the points is identical to the other points. All of the points extend out the same way from the central point. Another way to think of radial symmetry, involves rotating the object around the central point. If the object is rotated by any angle other than a full circle and lies exactly on top of the preimage, then the object has radial symmetry.
Objects that are radially symmetric can differ on how many points of symmetry they have. The star in figure 1 has 5 point radial symmetry. In nature, there are many plants and animals that have 3 point, 5 point, 6 point and 8 point symmetry. Some of these are shown in the table below.
|This apple was cut in two across the middle. Notice the five seeds radiating out from the middle.|
|Most sea stars have 5 point symmetry. This one has 11 point symmetry.|
|Sea anemones have radial symmetry.|
|A chicory flower has radial symmetry. The different levels of petals each have radial symmetry and are offset from each other.|
|Table 1: Radial symmetry in nature. Click on the images to see a larger version.|
All Math Words Encyclopedia is a service of
Life is a Story Problem LLC.
Copyright © 2018 Life is a Story Problem LLC. All rights reserved.
This work is licensed under a Creative Commons Attribution-ShareAlike 4.0 International License