浅析“等价无穷小替换”在求函数极限中的应用

Application of Seeking Functional Limit by Equivalent Infinitesimal Replacement

求解函数极限是高等数学中非常重要的内容之一。在求函数极限的过程中恰当应用等价无穷小代换可以使复杂的问题简单化,文章通过具体实例详细说明了等价无穷小替换在求解函数极限中的重要性。

Seeking functional limit is one of the most important parts in higher mathematics. It is simple and easy rather than difficult to use equivalent infinitesimal replacement in seeking functional limit. The paper discusses the importance of equivalent infinitesimal replacement in seeking functional limit with specific example.