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[/img][br][/td][/tr][tr][td]C:[br][img]data:image/png;base64,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[/img][br][/td][td]D:[br][img]data:image/png;base64,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[/img][/td][/tr][/table]
[list][*]the name of your shape[/*][*]the definition of your shape[/*][*]drawings of each rotation that creates symmetry[/*][*]a description in words of each rotation that creates symmetry, including the center, angle, and direction of rotation[/*][*]one non-example (a description and drawing of a rotation that does [i]not[/i] result in symmetry)[/*][/list]
[size=150]But with a pattern that continues on forever, it is possible. Patterns like this one that have translation symmetry in only one direction are called [i]frieze patterns.[/i][br][/size][br]What are the lines of symmetry for this pattern?[br]
What angles of rotation produce symmetry for this pattern?[br]
What translations produce symmetry for this pattern if we imagine it extending horizontally forever?[br]
[size=150][br]Clare says, "Last class I thought the parallelogram would have reflection symmetry. I tried using a diagonal as the line of symmetry but it didn’t work. So now I’m doubting that it has rotation symmetry."[br][br]Lin says, "I thought that too at first, but now I think that a parallelogram does have rotation symmetry. Here, look at this."[/size]
How could Lin describe to Clare the symmetry she sees?