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6A Symmetry

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of it is the mirror image of the other half. Symmetry exists all around us and many people see it ... Kaleidoscope. ElabTransformations. What are tessellations? ... – PowerPoint PPT presentation

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Title: 6A Symmetry


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6A Symmetry
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Line Symmetry
  • Shape has line symmetry when one halfof it is
    the mirror image of the other half.
  • Symmetry exists all around us and many people see
    it as being a thing of beauty.

3
Is a butterfly symmetrical?
4
Line Symmetry exists in nature but you may not
have noticed.
5
At the  beach there are a variety of shells with
line symmetry.
6
Under the sea there are also many symmetrical
objects such as these crabs and this
starfish.
7
Animals that have Line Symmetry
  • Here are a few more great examples of mirror
    image in the animal kingdom.

8
THESE MASKS HAVE SYMMETRY
  • These masks have a line of symmetry from the
    forehead to the chin.  
  • The human face also has a line of symmetry in the
    same place.

9
The Taj Mahal
  • Symmetry exists in architecture all around the
    world.  The best known example of this is the Taj
    Mahal.

10
TransmoGrapher
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See It 
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Transformations
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kali
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Symmetry and Pattern - Oriental
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Symmetry from Australia
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Kaleidoscope 
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ElabTransformations
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What are tessellations? Basically, a tessellation
is a way to tile a floor (that goes on forever)
with shapes so that there is no overlapping and
no gaps. Remember the last puzzle you put
together? Well, that was a tessellation! The
shapes were just really weird.
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REGULAR TESSELLATIONS RULE 1   The
tessellation must tile a floor (that goes on
forever) with no overlapping or gaps. RULE
2  The tiles must be regular polygons - and all
the same. RULE 3   Each vertex must look the
same.
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Construct a parallelogram.
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Construct a random shape on the left side of the
parallelogram
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Select D and then C, and Mark Vector "D-gtC" in
the Transform menu. Then select all of the random
shape and Translate it By Marked Vector using the
Transform menu.
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Construct a 2nd random shape on the top of the
parallelogram.
35
Mark D to A as a vector, and translate the 2nd
random shape.
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Select the vertices of your polygon in
consecutive order and Construct Polygon Interior
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Translate the whole polygon (vertices, sides and
interior) by a vector DC and then by a vector DA
to create a tessellation. Use different colors
for adjacent polygons. Drag any point to change
your tessellation.
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JavaSketchpad Tessellations
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ROTATION is another technique. It is shown here
using an equilateral triangle.
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Tesselations
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Rotational Tessellation
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Translational Tessellation
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Contest
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