摘要
针对根式函数具体的不同表现形式,相应地提出其不定积分的求解方法,旨在培养学生求解根式函数不定积分时对换元积分法的理解、掌握和灵活运用,从而更深层次地体会换元积分法的本质,丰富和抬高对微积分学理解层次的深度和厚度.
Several methods were proposed to solve the indefinite integrals of radical functions according to their specific expressions.The purpose of these methods are aiming at cultivating the understanding ability,mastering ability and flexible applicable ability of students in solving indefinite integrals of radical functions by substitution method,and helping the students to deeply understand the essence and efficiency of integration method by substitution,then finally enriching and enhancing the depth and thickness of student's understanding-level in calculus learning.
作者
赵继红
ZHAO Ji-hong(School of Mathematics and Information Science, Baoji University of Arts and Sciences, Baoji, Shaanxi 721013, China)
出处
《杨凌职业技术学院学报》
2020年第2期14-16,共3页
Journal of Yangling Vocational & Technical College
基金
宝鸡文理学院人才引进项目(209040020)。
关键词
不定积分
根式函数
换元积分法
indefinite integrals
radical functions
integration method by substitution