Geometry 9.6b, Tessellations, Regular, Semi-regular, or neither

An explanation of a tessellation as a repeating pattern that completely covers a plane with no gaps or overlaps. How the measures of the angles that meet at each vertex must add up to 360°. How we can use transformations to create tessellations. We discuss how to classify tessellations as regular, semi-regular, or neither. Lastly, we determine if polygons will tessellate by finding if the measures of the angles that meet at each vertex will add up to 360°.

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Geometry 9.6a, Frieze Patterns and Translation Symmetry
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High School Geometry Playlist
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