Warm-up Express using radicals.

Understanding Symmetry and Its Relationship to Even and Odd Functions

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

Look at the following groups of letters and determine if they are symmetrical vertically, horizontally, or by point symmetry. H I O X D

Look at the following groups of letters and determine if they are symmetrical vertically, horizontally, or by point symmetry. ZHX

Which letters are symmetrical both vertically and horizontally?

write a paragraph explaining the differences between point and line symmetries.

Graph the following functions and look for lines or points of symmetry.

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)]

Example

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