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1)  problem-solving ideas
解题思路
1.
Making use of advanced mathematics′ knowledge to reveal elementary mathematics can improve ideation of mathematics,widen ways of mathematics′ problem-solving ideas,enhance students′ technique of solving mathematical problem.
利用高等数学知识揭示初等数学的解题方法,有利于提高学生的数学思维能力,拓宽解题思路,加强学生对数学问题的证题技巧。
2)  techniques for taking examinations
解题思路及方法
1.
Referring to the college English teaching experiences and theories concerned and taking the vocabulary tests in CET-4 for examples, the author gives a thorough analysis on the main six types in this part, and puts forward five detailed techniques for taking examinations.
本文以历年典型CET-4词汇测试题为例,结合有关教学理论和自身的大学英语教学体会,作者分析并归纳出六种常考词汇题型,并提出了具体的解题思路及方法。
3)  Problem Solving Ideas
解题思想
1.
Briefly on Problem Solving Ideas and Methods in Function Integral of one Variable;
浅谈一元函数积分学的解题思想与方法
4)  problem-solving thinking
解题思维
1.
Basing on the theory of educational psychology, this article studies the process of problem-solving thinking in senior mathematics competition by analyzing the characteristics of the test paper and some concrete exa.
本文在对高中数学竞赛试题的特点分析下,结合具体的一些高中数学竞赛试题实例,以教育心理学为理论依据,对高中数学竞赛的解题思维过程进行探讨,对常用的解题思维策略做了进一步研究,提出了如何培养解题思维能力的见解。
5)  ideas for topic selection
选题思路
6)  the train of thought of the theme
主题思路
1.
The fundamental key of the mental state and the train of thought of the theme are in a system of creation, and .
心境基调和主题思路是一个创作系统,二者相互制约,相互依存。
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