If a function is odd its graph is symmetric with respect to the origin

1.	If a function is odd its graph is symmetric with respect to the origin. Explain.
Answer» The graph of an odd function which is always symmetric with respect to the origin, satisfies the condition f(-x) = -f(x). Functions are very important concepts in mathematics. Every advanced topic in mathematics has to deal with functions at some point in time; be it trigonometry, linear algebra, or calculus. We can tell if a function is even or not by looking at its graph. Let's see how.

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