2014Journal of Bengbu CollegeRequires access

Determining the Same Order Infinitesimal and the Equivalenc Infinitesimal

Duan Su-fan

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Abstract

The two infinitesimal functions are the same order infinitesimal when their tangent slope ratio for non-zero not 1 constants at zero,and the two infinitesimal functions are the equivalenc infinitesimal when their tangent slope ratio for constant 1 at zero,these conclusions are verified by the Mc Laughlin formula,and the correctness of these conclusions are proved by the examples.

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What this paper is about

The two infinitesimal functions are the same order infinitesimal when their tangent slope ratio for non-zero not 1 constants at zero,and the two infinitesimal functions are the equivalenc infinitesimal when their tangent slope ratio for constant 1 at zero,these conclusions are verified by the Mc Laughlin formula,and the correctness of these conclusions are proved by the examples.

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Available abstract

The two infinitesimal functions are the same order infinitesimal when their tangent slope ratio for non-zero not 1 constants at zero,and the two infinitesimal functions are the equivalenc infinitesimal when their tangent slope ratio for constant 1 at zero,these conclusions are verified by the Mc Laughlin formula,and the correctness of these conclusions are proved by the examples.

Key concepts: Infinitesimal, Infinitesimal transformation, Mathematics, Tangent, Zero (linguistics), Constant (computer programming), Zero order, Mathematical analysis

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