Pre-service mathematics teachers investigating the attributes of inscribed circles by technological and theoretical scaffolding

被引:0
作者
Segal, Ruti [1 ,2 ]
Stupel, Moshe [2 ,3 ]
机构
[1] Oranim Acad Coll Educ, Kiryat Gat, Israel
[2] Shannan Acad Coll Educ, Haifa, Israel
[3] Gordon Acad Coll Educ, Haifa, Israel
关键词
dynamic geometry environment; GeoGebra; inscribed circles; pre-service mathematics teachers; task design; GEOMETRY; IF;
D O I
10.29333/iejme/12803
中图分类号
G40 [教育学];
学科分类号
040101 ; 120403 ;
摘要
The benefits of technological and theoretical scaffolding were observed when pre-service teachers aiming to teach upper elementary grades were given three learning-based geometrical inquiry tasks involving inscribed circles. They were asked to collaboratively examine the accompanying geometrical illustration and data for some new or interesting feature and then propose a hypothesis resulting from their observations and prove them.Due to the difficulty generally involved in proposing and proving geometrical hypotheses, two forms of scaffolding were provided: theoretical scaffolding based on revising previous learning or specific attributes of the given data and technological scaffolding in the form of specifically designed GeoGebra applets that allowed dynamic observation of the attributes of the geometrical shapes and the changes they underwent during modification.We found that the two forms of scaffolding led to relatively pre-service teachers' high levels of success. They exhibited high levels of interest and participation, were engaged in the tasks, and underwent high-quality learning processes. In follow-up interviews, they confirmed that the exercise improved their inquiry skills, and developed their pedagogical and technological knowledge.
引用
收藏
页数:10
相关论文
共 29 条
  • [1] Social and analytic scaffolding in middle school mathematics: managing the dilemma of telling
    Baxter, Juliet A.
    Williams, Steven
    [J]. JOURNAL OF MATHEMATICS TEACHER EDUCATION, 2010, 13 (01) : 7 - 26
  • [2] Bingimlas K.A., 2009, EURASIA J MATH SCI T, V5, P235, DOI [10.12973/ejmste/75275, DOI 10.12973/EJMSTE/75275]
  • [3] Brown S.I., 1993, Problem posing: Reflections and applications, P16
  • [4] Cirillo M., 2021, P 14 INT C MATH ED S
  • [5] Teaching with digital technology
    Clark-Wilson, Alison
    Robutti, Ornella
    Thomas, Mike
    [J]. ZDM-MATHEMATICS EDUCATION, 2020, 52 (07): : 1223 - 1242
  • [6] Teachers' scaffolding of students' learning of geometry while using a dynamic geometry program
    Dove, Anthony
    Hollenbrands, Karen
    [J]. INTERNATIONAL JOURNAL OF MATHEMATICAL EDUCATION IN SCIENCE AND TECHNOLOGY, 2014, 45 (05) : 668 - 681
  • [7] From digital literacy to digital competence: the teacher digital competency (TDC) framework
    Falloon, Garry
    [J]. ETR&D-EDUCATIONAL TECHNOLOGY RESEARCH AND DEVELOPMENT, 2020, 68 (05): : 2449 - 2472
  • [8] Investigating students' geometrical proofs through the lens of students' definitions
    Haj-Yahya, Aehsan
    Hershkowitz, Rina
    Dreyfus, Tommy
    [J]. MATHEMATICS EDUCATION RESEARCH JOURNAL, 2023, 35 (03) : 607 - 633
  • [9] Hanna G., 2000, EDUC STUD MATH, V44, P5, DOI [10.1023/A:1012737223465, DOI 10.1023/A:1012737223465]
  • [10] KIHOZA P, 2016, INT J ED DEV USING I, V0012