2012Journal of Hebei North UniversityRequires access

First and Second Derivative of Tangent and Secant Function of Plane Curve

Yue Chong-shan

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Abstract

By geometry analysis,two groups of formal computation formula are constructed and the first and second derivative expressions of the tangent and secant function are calculated.The limits of the discontinuity points of the tangent and secant function of plane curve are discussed obtaining a result:if given the proper value,the first and second derivatives of the tangent and secant function are continuous everywhere.

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What this paper is about

By geometry analysis,two groups of formal computation formula are constructed and the first and second derivative expressions of the tangent and secant function are calculated.The limits of the discontinuity points of the tangent and secant function of plane curve are discussed obtaining a result:if given the proper value,the first and second derivatives of the tangent and secant function are continuous everywhere.

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Available abstract

By geometry analysis,two groups of formal computation formula are constructed and the first and second derivative expressions of the tangent and secant function are calculated.The limits of the discontinuity points of the tangent and secant function of plane curve are discussed obtaining a result:if given the proper value,the first and second derivatives of the tangent and secant function are continuous everywhere.

Key concepts: Tangent, Tangent vector, Secant method, Mathematics, Mathematical analysis, Function (biology), Tangent stiffness matrix, Tangent cone

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