行列式函数几何意义应用于微积分的一点注记  

Some notes on application of geometric meaning of determination function to differential-integral

作　　者：谭杰锋[1] 

机构地区：[1]湖北三峡职业技术学院基础课部,湖北宜昌443000

出　　处：《重庆工商大学学报（自然科学版）》2007年第5期435-438,共4页Journal of Chongqing Technology and Business University:Natural Science Edition

摘　　要：探讨将行列式、向量代数、解析几何与微积分结合起来,用于微积分定理的证明,通过微分中值定理的归一性和微分中值定理与积分中值定理的联系等实际例子,讨论了行列式函数几何意义的应用.This paper discusses the combination of determinant, vector algebra, analytic geometry and calculus, and discusses the application of. geometric meaning of determinant function by real examples such as the proof of differential -integral theorem,generalization of mean value theorem,the connection of mean value theorem of differential and integral and so on.

关 键 词：行列式函数 几何意义 微积分 

分 类 号：O151.22[理学—数学]