基于SOLO分类理论的2024年高考数学II卷分析
Analysis of the 2024 College Entrance Examination Mathematics Paper II Based on SOLO Taxonomy Theory
摘要: 本文运用SOLO分类理论对2024年高考数学新课标II卷题目划分为单点结构、多元结构、关联结构和拓展抽象结构四个层次,并展开深入剖析。该试卷还通过情境化、开放性问题强化了知识整合与迁移能力的考查,充分体现了新课标对数学核心素养的要求。通过对试题的结构、知识点分布以及思维层次的细致分析,揭示试卷如何通过分层设计评估学生的数学思维深度,并基于此提出优化教学策略的建议。强化基础,构建完整的知识体系;聚焦核心素养,提升思维品质;培养创新思维,突破思维定式;强化综合能力,灵活整合知识;适应试卷结构变化,提升应变能力,以促进学生数学思维能力的全面发展。
Abstract: This paper uses the SOLO classification theory to divide the questions of the 2024 college entrance examination mathematics New Curriculum Standard Volume II into four levels: single-point structure, multivariate structure, related structure and extended abstract structure, and conducts an in-depth analysis. This test paper also strengthened the examination of knowledge integration and transfer abilities through contextualized and open-ended questions, fully reflecting the requirements of the new curriculum standards for core mathematical literacy. Through a detailed analysis of the structure of the test questions, the distribution of knowledge points and the thinking levels, it reveals how the test papers evaluate the depth of students’ mathematical thinking through hierarchical design, and based on this, suggestions for optimizing teaching strategies are put forward. Strengthen the foundation and build a complete knowledge system; Focus on core literacy and enhance the quality of thinking; Cultivate innovative thinking and break through fixed thinking patterns; Strengthen comprehensive abilities and flexibly integrate knowledge; Adapt to the changes in the structure of the test paper, enhance the ability to respond, and promote the all-round development of students’ mathematical thinking ability.
文章引用:张雨涵, 刘愉宇, 邹心茹. 基于SOLO分类理论的2024年高考数学II卷分析[J]. 教育进展, 2025, 15(6): 656-664. https://doi.org/10.12677/ae.2025.1561043

参考文献

[1] 林飞猛. 基于SOLO分类理论对高考生物试题考查的研究[D]: [硕士学位论文]. 桂林: 广西师范大学, 2020.
[2] 周莹, 陆宥伊, 吴晓红. 基于SOLO分类理论的中考数学试题比较研究——以2017-2019年南宁市中考试卷为例[J]. 数学通报, 2020, 59(3): 41-46+60.
[3] 喻平. 关于高中数学学业质量评价的几点思考[J]. 江苏教育, 2020(3): 23-27.
[4] 王亚婷. 新课标背景下高考数学试卷的比较研究[D]: [硕士学位论文]. 桂林: 广西师范大学, 2020.
[5] 王喆. 基于SOLO理论的高考数学试题比较研究[D]: [硕士学位论文]. 昆明: 云南师范大学, 2023.