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Notice that if the graph were folded vertically on the y-axis, the marked points would lie on top of each other. This is true for every point on f. Thus, f(x) has even symmetry. A function is said to have odd symmetry if it's symmetric about the origin. In other words, if one half of the graph can be rotated 180∘ to match the other half of the graph exactly.
Notice that the portion of the graph below the y-axis could be rotated so that it lies directly on top of the portion above the y-axis. Thus, f has odd symmetry.