2008Journal of Nanjing Institute of Industry TechnologyRequires access

A New Proof of Cauchy Mean-value Theorem and Two Applications of Mean-value Theorem

Yan Chen

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Abstract

This paper introduces a new proof of Cauchy mean-value theorem,and discusses the applications of mean-value theorem in calculating the limit and the proof of two different functions or two different points.It also discusses the importance to us for further understanding mean-value theorem and for gaining mastery in its applications.

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What this paper is about

This paper introduces a new proof of Cauchy mean-value theorem,and discusses the applications of mean-value theorem in calculating the limit and the proof of two different functions or two different points.It also discusses the importance to us for further understanding mean-value theorem and for gaining mastery in its applications.

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Available abstract

This paper introduces a new proof of Cauchy mean-value theorem,and discusses the applications of mean-value theorem in calculating the limit and the proof of two different functions or two different points.It also discusses the importance to us for further understanding mean-value theorem and for gaining mastery in its applications.

Key concepts: Mean value theorem (divided differences), Mathematics, Cauchy distribution, Mean value, Value (mathematics), Limit (mathematics), Picard–Lindelöf theorem, Proofs of Fermat's little theorem

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