Helping low-achieving students to comprehend the area of basic geometric shapes using an enclosing-rectangle scaffold via computer-assisted instruction

被引:1
作者
Lee, Chun-Yi [1 ]
Lei, Kin Hang [2 ]
Chen, Ming-Jang [3 ]
Lee, Chia-Rong [4 ]
Chen, Chao-Chi [5 ]
机构
[1] Natl Taipei Univ, Ctr Teacher Educ, 151 Univ Rd, New Taipei City 23741, Taiwan
[2] Escola Oficial Zheng Guanying, Taipa, Macao, Peoples R China
[3] Natl Chiao Tung Univ, Ctr Gen Educ, Hsinchu City, Taiwan
[4] Natl Yunlin Univ Sci & Technol, Gen Educ Ctr, Yunlin, Taiwan
[5] Chung Ming Sr High Sch, Jr High Div, Taichung, Taiwan
关键词
area; geometric shapes; low-achieving students; scaffold; visualisation; 8TH GRADE STUDENTS; DYNAMIC GEOMETRY; COGNITIVE LOAD; MULTIMEDIA; PRESENTATIONS; PERFORMANCE; INTEGRATION; ANIMATIONS; TEXT;
D O I
10.1080/2331186X.2023.2277576
中图分类号
G40 [教育学];
学科分类号
040101 ; 120403 ;
摘要
This study combined the principles of multimedia message design with an enclosing-rectangle scaffold to facilitate instruction on deriving the area of basic geometric shapes. A pretest/posttest/delayed-posttest design was used to compare the effectiveness of the enclosing-rectangle scaffold with that of conventional dissection/rearrangement methods among low-achieving seventh-grade students. These fifty-six low-achieving students were averagely assigned to one of two teaching methods. In immediate and delayed testing, an enclosing-rectangle scaffold proved significantly more effective than the conventional approach (posttest: F (1,53) = 16.148, p = <.001, eta(2) = .234; delayed posttest: F (1,53) = 13.502, p = <.001, eta(2) = .203). These findings demonstrate the effectiveness of stepwise visualisation within a coherent context in facilitating the selection, organisation, and integration of mathematical concepts. Given the ongoing challenges that students face in comprehending the formula for calculating the area of a trapezoid, there is a need for further research in this area to identify effective instructional approaches and strategies.
引用
收藏
页数:14
相关论文
共 69 条
[1]  
Acuna C., 2013, Paper presented at the Eighth Congress of European Society for Research in Mathematics Education
[2]  
Adelabu FM, 2019, ELECTRON J E-LEARN, V17, P52
[3]  
Amin H.U., 2014, EEG/ERP Analysis, P219
[4]   SCAFFOLDING PRACTICES THAT ENHANCE MATHEMATICS LEARNING [J].
Anghileri, Julia .
JOURNAL OF MATHEMATICS TEACHER EDUCATION, 2006, 9 (01) :33-52
[5]  
[Anonymous], 2010, COMM COR STAT STAND
[6]   Impact of reducing intrinsic cognitive load on learning in a mathematical domain [J].
Ayres, P .
APPLIED COGNITIVE PSYCHOLOGY, 2006, 20 (03) :287-298
[7]   Can the isolated-elements strategy be improved by targeting points of high cognitive load for additional practice? [J].
Ayres, Paul .
LEARNING AND INSTRUCTION, 2013, 23 :115-124
[8]   Scaffolding and dialogic teaching in mathematics education: introduction and review [J].
Bakker A. ;
Smit J. ;
Wegerif R. .
ZDM, 2015, 47 (7) :1047-1065
[9]  
Battista M., 2007, 2 HDB RES MATH TEACH, P843
[10]   Does animation enhance learning? A meta-analysis [J].
Berney, Sandra ;
Betrancourt, Mireille .
COMPUTERS & EDUCATION, 2016, 101 :150-167