Design a template:
\Step 1:
\Consider a 3 inches by 3 inches square index paper.
\Step 2:
\Cut down a piece in top in a Wavy manner.
\Step 3:
\Cut down a piece in right side in a Wavy manner.
\Step 4:
\Cut down a piece in down in a Wavy manner.
\Step 5:
\Cut down a piece in left in a Wavy manner.
\The template resembles a bird flying.
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\
Consider a and
sheet of paper.
A tessellation of a flat surface is the tiling of a plane using one or more geometric shapes, called tiles, with no overlaps and no gaps.
\Draw a tessellate using the template.
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\
Transformation:
\Transformations are a fundamental part of computer graphics.
\Transformations are used to position objects, to shape objects, to change viewing positions and even to change they are viewed.
\Types of transformation:
\They are four types of transformation.
\1. Translation.
\2. Rotation
\3. Reflection
\4. Dilation.
\Translation :
\Moving an object/figure in space without changing its size, shape or orentation.
\Foot steps, moving a box is best example for translation.
\Rotation :
\Rotating an object/figure about a fixed point without changing its size or shape.
\Earth revolving around the Sun is example for rotation.
\Reflection :
\Reflection an object/Figure across a line without changing its size or shape.
\Mirror reflects your image is example of reflection.
\Dilation :
\This is defined as either enlargement of reduction of a figure in plane movements.
\If the scale factor is greater than , then it is said to be enlargement.
If the scale factor is between 0 and 1, then it is said to be reduction.
\Enlarging a picture from wallet-size to wall-hanging size dilation is used.
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(c)
\Tessellation: \ \
\A tessellation is created when a shape is repeated over and over again covering a plane without any gaps or overlaps.
\(d)
\Tessellations affect your everyday lives like in nature, homes, buildings, and on roofs, walls, and windows.
\Architect, mathematicians and designers use tessellations.