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基于SOLO分类理论的高考数学多选题分析——以2020~2023新高考I卷为例
Analysis of Multiple-Choice Questions in College Entrance Examination Mathematics Based on SOLO Classification Theory—Taking the 2020~2023 New College Entrance Examination I Paper as an Example

DOI: 10.12677/CES.2023.119435, PP. 2952-2959

Keywords: SOLO分类理论,新高考数学,多选题,教学建议
SOLO Classification Theory
, New College Entrance Examination Mathematics, Multiple Choice Questions, Teaching Advice

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Abstract:

基于SOLO分类理论对2020年~2023年全国新高考数学I卷的多选题进行分析,结果表明:试卷主干知识覆盖全面,布局合理,体现基础性、综合性、应用性和创新性的考查要求;试题整体思维层次分布全面,但略有差异;试题思维层次分布与题号具有一定的关联性;试题在各大领域中的考查与SOLO层次是分布不均、差异较大的。针对试题考查特点提出教学建议:强基础、重情境、深探究、精训练。
Based on SOLO classification theory, the multiple-choice questions of the mathematics I volume of the national new college entrance examination from 2020 to 2023 are analyzed, and the results show that: The main knowledge of the examination paper covers a comprehensive range and has a reasonable layout, reflecting the basic, comprehensive, applied and innovative examination requirements; The overall thinking hierarchy of the questions is comprehensive, but there are slight differences; The hierarchical distribution of test question thinking has a certain correlation with the question number; The examination of test questions in major fields and the SOLO level are unevenly distributed and different. According to the characteristics of the test questions, teaching suggestions are put forward: strong foundation, heavy situation, in-depth inquiry, and intensive training.

References

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[2]  姚运国, 化存才. 新高考中多选题的命制及其重点考查内容分析[J]. 中学数学教学, 2021(4): 6-10.
[3]  于涛. 基于SOLO分类理论的高考数学试题评价研究——以2020-2021年全国新高考数学Ⅰ卷为例[J]. 中学数学月刊, 2022(4): 49-53.
[4]  姜苗苗. 新高考背景下数学多选题SOLO思维层次研究[J]. 理科考试研究, 2023, 30(1): 5-8.
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