Crey | What is the relation between f(a) and f(h) according to another form of Rolle’s theorem? f(a) < f(a+h), f(a) = f(a+h), f(a) = f(a-h), f(a) > f(a+h)

Question

What is the relation between f(a) and f(h) according to another form of Rolle’s theorem?

Options :

f(a) < f(a+h)
f(a) = f(a+h)
f(a) = f(a-h)
f(a) > f(a+h)

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