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Pedagogical Content Knowledge: Knowledge of Pedagogy Novice Teachers in Mathematics Learning on Limit Algebraic Function

机译:教学内容知识:对数学学习的教育学新手教师了解限制代数功能

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Teacher is one of the key aspects of student's achievement. Teachers should master content material taught, how to teach it, and can interpret the students' thinking so that students easily understand the subject matter. This research was a qualitative research that aimed at describing profile of PCK's teachers in mathematics on limit algebraic functions in terms of the differences of teaching experience. Pedagogical Content Knowledge (PCK) and understanding of teachers is defined as involving the relationship between knowledge of teaching materials, how to transfer the subject matter, and the knowledge of students in mathematics on limit algebraic functions that the subject matter may be understood by students. The PCK components in this research were knowledge of subject matter, knowledge of pedagogy, and knowledge of students. Knowledge of pedagogy defines as knowledge and understanding of teachers about the planning and organization of the learning and teaching strategy of limit algebraic function. The subjects were two mathematics high school teachers who teach in class XI IPS. Data were collected through observation of learning during five meetings and interviews before and after the lesson continued with qualitative data analysis. Focus of this article was to describe novice teacher's knowledge of student in mathematics learning on limit algebraic function. Based on the results of the analysis of qualitative data the data concluded that novice teacher's knowledge of pedagogy in mathematics on limit algebraic function showed: 1) in teaching the definitions tend to identify prior knowledge of the student experience with the material to be studied, but not in the form of a problem, 2) in posing the questions tend to be monotonous non lead and dig, 3) in response to student questions preservice teachers do not take advantage of the characteristics or the potential of other students, 4) in addressing the problem of students, tend to use the drill approach and did not give illustrations easily to understand by students, 5) in teaching application concepts, tend to explain procedurally, without explaining the reasons why these steps are carried out, 6) less varied in the use of learning strategies.
机译:老师是学生成就的关键方面之一。教师应该掌握内容的材料教导,如何教授它,并可以解释学生的思维,以便学生容易理解主题。该研究是一个定性研究,旨在描述PCK教师在数学中的概况,就教学经验的差异而言,限制代数职能。教学内容知识(PCK)和对教师的理解被定义为涉及教学材料知识之间的关系,如何转移主题,以及学生中学生的数学中学生的知识,学生可以理解主题。本研究中的PCK组件是对主题的知识,教育学知识以及学生的知识。教育学知识定义了对教师的知识和理解,了解限制代数功能的学习和组织的规划和组织。受试者是两位数学高中教师,在XI IP中教授。通过在课程之前和之后的五次会议和访谈中持续存在于定性数据分析之前和之后,通过观察学习来收集数据。本文的重点是描述新手教师对数学学习的知识,以限制代数功能。基于定性数据分析的结果,数据得出结论认为,新手教师在数学上对数学的教育学知识在限制代数函数中显示:1)在教学中,定义倾向于确定学生经历的学生经验,但是不是以问题的形式,2)在构成问题往往是单调的非引导和挖掘,3)回应学生问题,保留教师不利用其他学生的特点或潜力,4)在寻址中学生的问题,往往使用钻探方法,并没有通过学生轻松理解的插图,5)在教学应用程序的概念中,倾向于在程序上解释,而无需解释这些步骤的原因,6)较少使用学习策略。

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