Question: Show that for a quadratic function, f (3:) = (13:2 +b$+ e, the mean value theorem holds with the intermediate point being the midpoint of

 Show that for a quadratic function, f (3:) = (13:2 +b$+

Show that for a quadratic function, f (3:) = (13:2 +b$+ e, the mean value theorem holds with the intermediate point being the midpoint of the interval, that is Show that u) f(*v) = r () (uv)

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