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All Journal Tarbawi : Jurnal Ilmu Pendidikan Journal of Education and Learning Mathematics Research (JELMaR) Journal of Didactic Mathematics
Xinxin Li
Guangxi Normal University
Education Mathematics

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The Correlation between Mathematics and Physics Achievement of Senior High School Students Chen Jihe; Jerito Pereira; Xinxin Li; Ying Zhou; Maximus Tamur; Syaharuddin Syaharuddin
Tarbawi : Jurnal Ilmu Pendidikan Vol. 17 No. 1 (2021): Tarbawi : Jurnal Ilmu Pendidikan
Publisher : Fakultas Tarbiyah dan Ilmu Keguruan Institut Agama Islam Negeri Kerinci

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.32939/tarbawi.v17i1.768

Abstract

Physics and mathematics are the two most closely related natural rudimentary subjects. In physics, students often need to rely on rigorous mathematical reasoning and argumentation and use various mathematical methods for investigation, reasoning, calculus, test, and discussion, but students often appear in these difficulties. This research aims to explain the influence of mathematics achievement on physics achievement from the high school mathematics achievement and physics achievement. The results of math and physics in the first semester of 6 classes of senior high school student's grade 12 were selected, and the data were analyzed with SPSS.22 software, and three students of different learning abilities were interviewed in detail. The innovation of this paper lies in the use of hierarchical research methods to compare classes of mathematics achievement and physics achievement. The conclusions are (1) in objective level, there is a positive linear relationship between math achievement and physics achievement; (2) on the subjective level, students accept the view that the performance of mathematics can promote the performance of physics; students' subjective cognition will affect their cognitive structure and learning behavior, to actively seek for the relationship between mathematical knowledge and physical knowledge, and then slowly affect the objective level of students, and then in mathematics and physics performance, and (3) applying mathematical thinking to physics learning can improve the efficiency of learning physics. Use mathematical knowledge of trigonometry to solve the force analysis problem of physical movement. The finding shows that math scores play a significant role in physics scores. Remind us that in teaching, we should pay attention to the integration of mathematical ideas into physics learning and help students learn physics knowledge better with mathematical ideas.
Reviewing Lessons With Mind Mapping By The Help of 6 Questions Cognitive Model To Help Students Learn Better Xinxin Li; Ying Zhou; Jihe Chen; Zhengang Li
Journal of Education and Learning Mathematics Research (JELMaR) Vol 2 No 1 (2021): Mei 2021
Publisher : Department of Mathematics Education, Faculty of Teacher Training and Education, Wisnuwardhana University of Malang

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.37303/jelmar.v2i1.46

Abstract

Review lessons after class can help students increase student achievement but not necessarily students know how to review effective and efficient learning. This learning goal is to explain how to review effective and efficient lessons using Mind Mapping and 6 Cognitive Model Questions. The subject on this study is a junior high school student. The topic of Linear Mathematics Equations in Two variables is described using a qualitative tendency. Study shows that Mind Mapping and 6 Cognitive Model Questions can improve critical thinking skills, high order thinking abilities and systematic thinking skills. Mind Mapping and 6 Cognitive Models Helping Students to review Linear Equations in Two Variables and get Deep Learning.
Using 6 questions cognitive method and polya’s model to helps students solve mathematical problem Xinxin Li; Ying Zhou; Liwen Liang
Journal of Didactic Mathematics Vol 2, No 2 (2021): August
Publisher : Mahesa Research Center

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.34007/jdm.v2i2.828

Abstract

The ability to solve the mathematical equation problem is very important for the thinking development of middle school students.  “How to solve it” of George Polya is famous in the world. 6 questions cognitive model proposed by Professor Zhou are monitored through metacognition, and the 6 questions are coherent, complete and sequential. This paper found that the 6 questions cognitive model can help implement “How to solve it” of George Polya and reduce students' cognitive load. At the same time, this study found that 6 questions cognitive model can help students solve the mathematical equation problem better.
Co-Authors Chen Jihe Jerito Pereira Jihe Chen Liwen Liang Syaharuddin Syaharuddin Tamur, Maximus Ying Zhou Zhengang Li