本科毕业论：数形结合思想在解题中的应用.doc
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本科毕业论：数形结合思想在解题中的应用,目录摘要1关键词1abstract1key words11 前言22 数形结合思想在解题中的应用22．1实数与数轴上的点的对应关系中的应用22．2函数与图像的对应关系中的应用32．3曲线与方程的对应关系中的应用42．4以几何关系和几何条件为背景建立起来的概念中的应用52．5所给的等式或代数式的结构含有明显的几何意义中的...
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目录
摘要 1
关键词 1
ABSTRACT 1
KEY WORDS 1
1 前言 2
2 数形结合思想在解题中的应用 2
2．1实数与数轴上的点的对应关系中的应用 2
2．2函数与图像的对应关系中的应用 3
2．3曲线与方程的对应关系中的应用 4
2．4以几何关系和几何条件为背景建立起来的概念中的应用 5
2．5所给的等式或代数式的结构含有明显的几何意义中的应用 6
3 结束语 7
参考文献： 8
致谢 8
数形结合思想在解题中的应用
汪 锦
数学与信息学院数学与应用数学专业 2009级 指导老师：赵勇
摘要：数形结合是中学数学的基本思想方法之一。所谓数形结合思想，就是根据数与形之间的对应关系，通过数与形的对应关系和转换来解决数学问题的思想。它被广泛的运用在解决数学问题中。本文首先阐述了什么是数形结合，其次结合相关例题着重阐述数形结合思想的重要作用及如何应用。这样不仅有利于学生顺利的、高效的学习数学知识，更有利于学生学习兴趣的培养、智力的培养、智力的开发、能力的增强，使教学收到事半功倍的效果，从而让学生体会到数学教学充满乐趣。
关键词：数形结合思想；解题；应用；抽象；直观
Application of the figure and shape combination in solving problems
Wangjin
College of Mathematic&Information Grade 2009 Instructor:zhaoyong
ABSTRACT: The combination of number and shape is one of the basic ideas and methods in middle school mathematics。The so-called number form combining thought is according to the corresponding relationship between the number and shape to solve mathematical problems by the number and shape of correspondence and transformation of thought。It is widely used in solving mathematical problems. This paper focuses on the combination of thinking in solving problems. And combined with some examples to explain. This is not only conducive to the student's smooth and efficient learning mathematical knowledge is more conducive to student interest in learning culture the culture of intelligence the development of intelligence capabilities make teaching a multiplier effect allowing students to understand mathematics teachingfun.。
KEY WORDS: The idea of combining numbers with shapes；Problem solving; application; abstract; intuitive
摘要 1
关键词 1
ABSTRACT 1
KEY WORDS 1
1 前言 2
2 数形结合思想在解题中的应用 2
2．1实数与数轴上的点的对应关系中的应用 2
2．2函数与图像的对应关系中的应用 3
2．3曲线与方程的对应关系中的应用 4
2．4以几何关系和几何条件为背景建立起来的概念中的应用 5
2．5所给的等式或代数式的结构含有明显的几何意义中的应用 6
3 结束语 7
参考文献： 8
致谢 8
数形结合思想在解题中的应用
汪 锦
数学与信息学院数学与应用数学专业 2009级 指导老师：赵勇
摘要：数形结合是中学数学的基本思想方法之一。所谓数形结合思想，就是根据数与形之间的对应关系，通过数与形的对应关系和转换来解决数学问题的思想。它被广泛的运用在解决数学问题中。本文首先阐述了什么是数形结合，其次结合相关例题着重阐述数形结合思想的重要作用及如何应用。这样不仅有利于学生顺利的、高效的学习数学知识，更有利于学生学习兴趣的培养、智力的培养、智力的开发、能力的增强，使教学收到事半功倍的效果，从而让学生体会到数学教学充满乐趣。
关键词：数形结合思想；解题；应用；抽象；直观
Application of the figure and shape combination in solving problems
Wangjin
College of Mathematic&Information Grade 2009 Instructor:zhaoyong
ABSTRACT: The combination of number and shape is one of the basic ideas and methods in middle school mathematics。The so-called number form combining thought is according to the corresponding relationship between the number and shape to solve mathematical problems by the number and shape of correspondence and transformation of thought。It is widely used in solving mathematical problems. This paper focuses on the combination of thinking in solving problems. And combined with some examples to explain. This is not only conducive to the student's smooth and efficient learning mathematical knowledge is more conducive to student interest in learning culture the culture of intelligence the development of intelligence capabilities make teaching a multiplier effect allowing students to understand mathematics teachingfun.。
KEY WORDS: The idea of combining numbers with shapes；Problem solving; application; abstract; intuitive
