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我们知道数学问题具有千变万化的特点,因此学生要想做到解题既快又准,只靠固定解题方案那是行不通的,处理的途径与方法应该是对学生解题思维上的变通.概述数学解题思维特点,本文认为其具体有思维的变通性、思维的反思性、思维的严密性,以及思维的开拓性.本文通过数学考试解题的观察、联想和问题转化等三个维度对其进行了阐述,希望文章能给同行们提供一些参考.一、迈出解题第一步:观察观察是解题过程中第一步,也是比较关键的一步.如果说把数学的解题看作是一场小型战役,那么其观察就是作战前的
We know that mathematics has the characteristics of ever-changing. Therefore, if students want to solve the problem quickly and accurately, it is impracticable to solve the problem by solving the problem. The ways and methods of dealing with the problem should be the solution to the students’ problem-solving thinking. In this paper, we summarize the characteristics of mathematical problem-solving, this paper argues that the specific thinking of the adaptability, thinking of thinking, thinking rigor, and thinking pioneering.This article through the mathematical examination problem-solving, association and problem transformation in three dimensions Its elaboration, I hope the article can give some reference to colleagues.One, take the solution to the problem The first step: observation and observation is the first step in the process of solving problems, but also a more crucial step.If the mathematical problem solving As a small battle, then its observation is pre-war