Problem-Solving Models Using Procedural Knowledge in Solving Mathematics Problems of Junior High School Students

Syaiful*, Puspayanti, Puspayanti Puspayanti
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Abstract

The ability of students to build problem-solving models using procedural knowledge can be viewed from several aspects, including Mastery of Mathematical Problem Solving (MPS), understanding concepts and application of concepts, the relationship between learning outcomes of mathematics and interest in learning, and examine the contribution of the ability to understand concept problems, the application of concepts to the ability of MPS, as well as student difficulties and some of the advantages of students in solving problems. This experimental study aims to explain the effect of the MPS model using procedural knowledge on solving mathematical problems for Junior High School Students (JHSS). The findings showed that 1) The MPS method using procedural knowledge significantly improved learning outcomes, but the mastery of MPS for JHSS was still unsatisfactory. 2) MPS teaching could still not improve meaningful learning outcomes. However, when JHSS applied the concepts, calculations, and problem-solving aspects, MPS teaching improved meaningful learning outcomes. 3) Students' interest in learning mathematics in the two sample classes was classified as positive. Shortly, MPS teaching accustoms students to think systematically and creatively and not just give up on the problems they face.
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运用程序知识解决初中生数学问题的问题解决模式
学生利用程序性知识构建问题解决模型的能力可以从数学问题解决的掌握、概念的理解和概念的应用、数学学习成果与学习兴趣的关系等几个方面来考察,并考察理解概念问题的能力、概念的应用对MPS能力的贡献。以及学生的困难和学生在解决问题方面的一些优势。本实验研究旨在解释程序知识在初中生数学问题解决中的MPS模型效应。结果表明:1)使用程序性知识的MPS方法显著提高了JHSS的学习效果,但对MPS的掌握程度仍不理想。2) MPS教学仍不能提高有意义的学习成果。然而,当JHSS应用概念、计算和解决问题方面时,MPS教学提高了有意义的学习成果。3)两个样本班的学生对数学的学习兴趣都是积极的。简而言之,MPS教学使学生习惯于系统地、创造性地思考,而不是放弃他们面临的问题。
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CiteScore
1.60
自引率
0.00%
发文量
28
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