Question: Extra Credit: (+2 points) An odd function is a function that is symmetric about the origin. That is, if we flip it across the y-axis

 Extra Credit: (+2 points) An odd function is a function that

is symmetric about the origin. That is, if we "flip" it across

Extra Credit: (+2 points) An odd function is a function that is symmetric about the origin. That is, if we "flip" it across the y-axis and then "flop" it across the r-axis, the graph will land back on itself. (f(x) = 13 is an example of an odd function.) Explain visually why, if g is an odd function, then (x ) de = 0

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