Middle school children's problem-solving behavior: A cognitive analysis from a reading comprehension perspective

被引:46
作者
Pape, SJ [1 ]
机构
[1] Ohio State Univ, Sch Teaching & Learning, Columbus, OH 43210 USA
关键词
arithmetic; children's strategies; cognitive style; constant comparative methods; middle grades; 5-8; problem solving;
D O I
10.2307/30034912
中图分类号
G40 [教育学];
学科分类号
040101 ; 120403 ;
摘要
Many children read mathematics word problems and directly translate them to arithmetic operations. More sophisticated problem solvers transform word problems into object-based or mental models. Subsequent solutions are often qualitatively different because these models differentially support cognitive processing. Based on a conception of problem solving that integrates mathematical problem-solving and reading comprehension theories and using constant comparative methodology (Strauss & Corbin, 1994), 98 sixth- and seventh-grade students' problem-solving behaviors were described and classified into five categories. Nearly 90% of problem solvers used one behavior on a majority of problems. Use of context such as units and relationships, recording information given in the problem, and provision of explanations and justifications were associated with higher reading and mathematics achievement tests, greater success rates, fewer errors, and the ability to preserve the structure of problems during recall. These results were supported by item-level analyses.
引用
收藏
页码:187 / 219
页数:33
相关论文
共 55 条
[1]   ON THE USE OF VERBAL REPORTS IN READING RESEARCH [J].
AFFLERBACH, P ;
JOHNSTON, P .
JOURNAL OF READING BEHAVIOR, 1984, 16 (04) :307-322
[2]  
Agresti A., 1990, Analysis of categorical data
[3]  
ANDERSON RC, 1984, LEARNING READ AM SCH, P469
[4]  
[Anonymous], 1992, THINKING PROBLEM SOL
[5]  
[Anonymous], 1996, AM PSYCHOL ASS, DOI DOI 10.1037/10213-000
[6]  
[Anonymous], SITUATED LEARNING
[7]  
[Anonymous], 2000, Principles and standards for school mathematics
[8]  
[Anonymous], 1989, CURR EV STAND SCH MA
[9]  
[Anonymous], COGNITIVE SCI MATH E
[10]  
Baroody A.J., 1986, Conceptual and procedural knowledge: The case of mathematics, P75