Integral Calculation Skills of Trigonometric Functions

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Integral Calculation Skills of Trigonometric Functions

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The integral solution of trigonometric rational function is a very important content in calculus. In the integration of trigonometric functions, converting the integrand into known trigonometric functions and using variable substitution are two important algorithms for calculating the inte-gration of trigonometric functions. But for the trigonometric function integration algorithm is not limited to the above two; we should master more methods to solve the trigonometric function in-tegration according to the characteristics of the integrand. In this paper, five methods and tech-niques for processing trigonometric rational function integration are given by practical examples. They are the same deformation of trigonometric function, variable substitution method, universal substitution method, parity and recursion method.

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《Pure Mathematics》 |2021年第7期|1416-1420|共5页
作者
徐晓静;
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作者单位

沈阳师范大学;

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原文格式 PDF
正文语种汉语
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Variable Substitution; Recursion; Trigonometric Function;

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Integral Calculation Skills of Trigonometric Functions

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