Category:Mean Value Theorem
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This category contains pages concerning Mean Value Theorem:
Let $f$ be a real function which is continuous on the closed interval $\closedint a b$ and differentiable on the open interval $\openint a b$.
Then:
- $\exists \xi \in \openint a b: \map {f'} \xi = \dfrac {\map f b - \map f a} {b - a}$
Pages in category "Mean Value Theorem"
The following 10 pages are in this category, out of 10 total.
M
- Mean Value Theorem
- Mean Value Theorem for Holomorphic Functions
- Mean Value Theorem/Also known as
- Mean Value Theorem/Also presented as
- Mean Value Theorem/Examples
- Mean Value Theorem/Examples/x^3/Formulation 1
- Mean Value Theorem/Examples/x^3/Formulation 2
- Mean Value Theorem/Proof 1
- Mean Value Theorem/Proof 2
- Mean Value Theorem/Proof 3