Mean-Value Theorem
Let 
be Differentiable on the Open Interval 
and Continuous on the Closed Interval 
. Then there is at least one point 
in such that
See also Extended Mean-Value Theorem, Gauss's Mean-Value Theorem
References
Gradshteyn, I. S. and Ryzhik, I. M. Tables of Integrals, Series, and Products, 5th ed. San Diego, CA: Academic Press, pp. 1097-1098, 1993.
- Neville's Algorithm
- Neville Theta Function
- Newcomb's Paradox
- Newman-Conway Sequence
- Newton-Cotes Formulas
- Newtonian Form
- Newton Number
- Newton-Raphson Fractal
- Newton-Raphson Method
- Newton's Backward Difference Formula
- Newton's Diverging Parabolas
- Newton's Divided Difference Interpolation Formula
- Newton's Formulas
- Newton's Forward Difference Formula
- Newton's Identities
- Newton's Iteration
- Newton's Method
- Newton's Parallelogram
- Newton's Relations
- Newton's Theorem
- Next Prime
- Nexus Number
- Neyman-Pearson Lemma
- Nicholson's Formula
- Nicomachus's Theorem