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Published byPrimrose Gibson Modified over 9 years ago
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Warm-up Express using radicals.
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Understanding Symmetry and Its Relationship to Even and Odd Functions
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Look at the following groups of letters and determine if they are symmetrical vertically, horizontally, or by point symmetry. A H I M O T U V W X Y
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Look at the following groups of letters and determine if they are symmetrical vertically, horizontally, or by point symmetry. H I O X D
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Look at the following groups of letters and determine if they are symmetrical vertically, horizontally, or by point symmetry. ZHX
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Which letters are symmetrical both vertically and horizontally?
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write a paragraph explaining the differences between point and line symmetries.
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Graph the following functions and look for lines or points of symmetry.
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Define even and odd functions. Even function – function whose graphs are symmetric with respect to the y-axis [f(x)=f(-x)] Odd function – function whose graphs are symmetric with respect to the origin [f(-x)=-f(x)]
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Example
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Time for worksheet
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