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LessonThreeNeSGeometricBeautyofSnowflakesPrt3Rvsd121016.pptx

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Hexagonal Plate Geometrics:<br />

Rotational Symmetry<br />

• A regular hexagon<br />

• Rotational symmetry<br />

definition – at every turn,<br />

hexagon looks same at<br />

each turn<br />

• Nature’s snowflakes<br />

mostly asymmetrical<br />

because of atmospheric<br />

conditions & melting as<br />

flakes falls to earth<br />

Point of<br />

intersection of<br />

each symmetry<br />

line of axis (red<br />

lines)<br />

Imagine turning or rotating this hexagon to the right around its center point and<br />

stopping at each new hexagonal point until it rests where you began turning it by<br />

following the yellow arrows. Using the blue ball as a reference marker, imagine<br />

moving it to its next point, one point at a time. How many turns until the blue ball<br />

reaches its original resting position? Answer on next slide.

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