Lagrange's mean value theorem:
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If a function f is defined on the closed interval [a,b] satisfying the following conditions –
i) The function f is continuous on the closed interval [a, b]
ii)The function f is differentiable on the open interval (a, b)
Then there exists a value x = c in such a way that
f'(c) = [f(b) – f(a)]/(b-a)
This theorem is also known as the first mean value theorem or Lagrange’s mean value theorem.
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The Mean Value Theorem (MVT)
f(b)−f(a)=f′(c)(b−a). This theorem (also known as First Mean Value Theorem) allows to express the increment of a function on an interval through the value of the derivative at an intermediate point of the segment.
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