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The impact of RADEC learning model on the problem-solving ability of high school students Mallo, Bakri; Idris, Mustamin; Nurhayadi; Pathuddin; Dasa Ismaimuza
Journal of Honai Math Vol. 8 No. 2 (2025): Journal of Honai Math
Publisher : Universitas Papua

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.30862/jhm.v8i2.822

Abstract

The low learning outcomes and problem-solving abilities of students in Palu City are the driving force for finding a student-centered learning model that can improve the problem-solving abilities of high school students in Palu City. This research method is a quasi-experimental design with an intact group comparison design consisting of two groups, namely the experimental class with the RADEC Model learning treatment with a differentiated learning strategy and the control class with direct learning models. The study population was 3656 students, while the sample was 186 students in the experimental class and 186 students in the control class. The researcher selected the sample by purposive random sampling technique. The instruments used were problem-solving ability tests and learning style questionnaires. Data were analyzed using t-test statistics and two-way ANOVA. The results showed that the RADEC learning model with a differentiated learning strategy had a greater impact when compared to the direct instruction model on the mathematical problem-solving abilities of high school students in Palu City, with a significance value of p = 0.000. The average score of problem-solving ability of students who follow the RADEC learning model is 79.63. While the average score of problem solving of students who follow the direct instruction model is 50.72 that the difference in the impact of the learning model is 28.91. The RADEC learning model does not have a different impact on the mathematical problem-solving ability of high school students in Palu city based on learning styles, so that teachers can implement it in classes that have heterogeneous students in terms of learning styles.
Tracing how students make sense of convergent sequences through their preferred mathematical representations: A phenomenological exploration Nursupiamin; Rochaminah, Sutji; Pathuddin; Sukayasa; Sudarsana, I Wayan
Journal of Advanced Sciences and Mathematics Education Vol. 5 No. 2 (2025): Journal of Advanced Sciences and Mathematics Education
Publisher : CV. FOUNDAE

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.58524/jasme.v5i2.886

Abstract

Background: Many students struggle to understand convergent sequences when they depend on only one form of mathematical representation, which limits how they interpret the idea of a sequence approaching its limit. Aim: This study explores how students who naturally rely on symbolic, visual, or verbal representations experience the process of solving convergent sequence problems. The goal is to understand how they construct meaning, the strategies they choose, and the points at which they feel uncertain when shifting between different modes of representation. Method: A descriptive phenomenological approach was used with seven participants selected through AHP–TOPSIS classification of Dominant Mathematical Representations. Data were gathered from written work, observations, and individual interviews, then analyzed using Colaizzi’s stages. Themes were refined through triangulation to ensure consistency and credibility. Results: Symbolic-oriented students tended to rely on procedural steps and showed little inclination to move beyond formulas. Students who preferred visual thinking used sketches to build intuition but hesitated when expressing their ideas in symbolic form. Those with a verbal orientation explained their reasoning narratively yet were less confident when formal notation was required. Across all participants, shifts between representations occurred rarely, and emotional responses—such as hesitation or relief—often accompanied these moments. Conclusion: The findings indicate that students’ understanding of convergence is shaped strongly by the representational mode they depend on. This limited flexibility suggests the need for instructional approaches that actively support transitions between symbolic, visual, and verbal representations so students can develop a more connected and meaningful understanding of convergent sequences
ANALISIS REPRESENTASI MATEMATIS PADA MATERI SISTEM PERSAMAAN LINEAR DUA VARIABEL DI SMP NEGERI 1 SIGI DITINJAU DARI PERBEDAAN GENDER: Analysis of Mathematical Representation in a Linear Equation System with Two Variables Material at SMP Negeri 1 Sigi Reviewed from Gender Differences Nugroho Alfarizi; Baharuddin Paloloang; Dasa Ismaimuza; Pathuddin Pathuddin
Jurnal Elektronik Pendidikan Matematika Tadulako Vol. 12 No. 3 (2025): Jurnal Elektronik Pendidikan Matematika Tadulako (JEPMT)
Publisher : Universitas Tadulako

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.22487/jepmt.v12i3.3997

Abstract

This study aims to obtain a description of students' mathematical representation in solving problems of two-variable linear equation systems in grade IX students at SMP Negeri 1 Sigi based on gender differences. This type of research is descriptive research with a qualitative approach. The subjects in this study were 2 students, including male and female students with moderate mathematical abilities. The results of this study indicate that (1) In the visual representation indicator, male students can already represent problems in the form of tables, but have not been able to make solution graphs, while female students cannot represent the problems given in the form of pictures/graphs to solve problems. (2) In the verbal representation indicator, male students have errors in writing several words, while female students have deficiencies in making efficient sentences, but can explore the answers further during the interview. (3) In the symbol representation indicator, male students can represent the given problem into a mathematical expression to find the right solution, while female students cannot solve the problem completely.  
PROFIL PEMECAHAN MASALAH POLYA MATEMATIKA SISWA KELAS VIII SMP NEGERI 6 PALU PADA MATERI STATISTIKA DITINJAU DARI TINGKAT EfFIKASI DIRI Nurul Alfahira; Mustamin Idris; Pathuddin Pathuddin
Jurnal Elektronik Pendidikan Matematika Tadulako Vol. 13 No. 1 (2025): Jurnal Elektronik Pendidikan Matematika Tadulako (JEPMT)
Publisher : Universitas Tadulako

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.22487/jepmt.v13i1.4236

Abstract

This study aims to describe the Polya's mathematical problem-solving profile of Grade VIII students at SMP Negeri 6 Palu on statistics material reviewed from self-efficacy level. This research is a descriptive study using a qualitative approach. The subjects of this study were three Grade VIII F students at SMP Negeri 6 Palu, each representing high, moderate, and low self-efficacy levels. The research data were obtained using questionnaires, tests, and interviews. The results of this study indicate that: (1) The subject with high self-efficacy:On indicator I, the subject was able to state the information known and asked;On indicator II, the subject was able to plan problem solving by applying formulas;On indicator III, the subject was able to solve problems according to the previously made plan by considering known factors;On indicator IV, the subject rechecked the answers and verified the calculation results.(2) The subject with moderate self-efficacy:On indicator I, the subject was able to state the information known and asked;On indicator II, the subject did not write the mean formula but was able to solve the given problem;On indicator III, the subject was able to solve the given problem according to the previously made plan;On indicator IV, the subject forgot to recheck the final answer.(3) The subject with low self efficacy:On indicator I, the subject was able to state the information known and asked; On indicator II, the subject did not know the plan to be used to solve the problem, did not know the mean formula, and misused the formula to solve the median; On indicator III, the subject was unable to solve part a and b of the problem due to difficulty with high multiplication calculations, but was able to determine the mode of the data;On indicator IV, the subject did not recheck the answers because they were unsure of their answers. Keywords: Problem Solving Profile, Statistical Material, Self-Efficacy
PROFIL PEMECAHAN MASALAH SOAL SISTEM PERSAMAAN LINEAR DUA VARIABEL SISWA KELAS VIII SMPN 21 PALU DITINJAU DARI KEMAMPUAN MATEMATIKA Nur Padila Susanti; Ibnu Hadjar; Pathuddin Pathuddin
Jurnal Elektronik Pendidikan Matematika Tadulako Vol. 13 No. 2 (2025): Jurnal Elektronik Pendidikan Matematika Tadulako (JEPMT)
Publisher : Universitas Tadulako

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.22487/jepmt.v13i2.4364

Abstract

This study aims to obtain a problem-solving profile of a two-variable linear equation system for grade VIII students of SMP Negeri 21 Palu reviewed from the student’s mathematical abilities based on Polya steps. This study uses a qualitative method with a qualitative descriptive approach based on the problem-solving steps proposed by Polya. The results of the study showed that the subjects used in this study were three students, namely students with high mathematical ability (ZN), students with moderate mathematical ability (LT), and students with low mathematical ability (KB). The results of the study showed that subjects who had high, medium and low mathematical abilities in solving SPLDV mathematical problems were as follows: (1) in understanding problems, subjects with high mathematical abilities and were reading problems repeatedly, as well as their knowledge of "statement" sentences and "question" sentences. In contrast to subjects with low mathematical skills, they can identify the information available with their knowledge of "statement" sentences and "question" sentences, but subjects with low ability cannot understand every information in the problem even though they have read the problem repeatedly, (2) in planning problem solving, subjects with high mathematical ability and have a solution plan that The same is by using a combined method between elimination and substitution. In contrast to subjects with low mathematical ability who do not have a single mathematical solution plan at all, (3) in carrying out the problem-solving plan, subjects with high and medium mathematical ability can apply problem-solving strategies according to what has been previously planned, in contrast to subjects with low mathematical ability who do not solve problems because they cannot plan problem solving, (4) In re-examining the results of problem solving, the subject with high mathematical ability re-examines the results of his work by re-examining the results step by step of each process to find the answer. Furthermore, subjects with medium and low mathematical abilities do not re-examine their work because the subject cannot solve the given problem.
ANALISIS KEMAMPUAN REPRESENTASI MATEMATIS DITINJAU DARI SELF-CONFIDENCE SISWA SMP PADA MATERI STATISTIKA Desak Ketut Permatasari; Alfisyahra Alfisyahra; Pathuddin Pathuddin; Rita Lefrida
Jurnal Elektronik Pendidikan Matematika Tadulako Vol. 13 No. 2 (2025): Jurnal Elektronik Pendidikan Matematika Tadulako (JEPMT)
Publisher : Universitas Tadulako

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.22487/jepmt.v13i2.4414

Abstract

This study aims to describe the mathematical representation ability of junior high school students in terms of self-confidence on Statistics material. This research is a descriptive qualitative research method. This research was conducted at SMP Negeri 9 Palu with the research subject 3 students of class VIII C. The research design used in this research is a case study. The research instruments were questionnaires, written assignments of statistics mathematical representation ability test, and interviews. Data analysis techniques are done by reducing data, presenting data, and drawing conclusions. Representation ability can be seen from verbal, visual and symbolic aspects. The data credibility test used in this research is time triangulation. The results showed that students' mathematical representation ability was divided into 3 categories, namely having high, medium, and low mathematical representation ability. The conclusion of this study is that the level of self-confidence affects the level of students' mathematical representation ability.
Analisis kesalahan siswa dalam menyelesaikan soal invers matriks pada kelas XI SMAN 4 Palu Almahdali , Muh Ikbal; Pathuddin, Pathuddin; Alfisyahra, Alfisyahra; Lefrida , Rita
Jurnal Math Educator Nusantara: Wahana Publikasi Karya Tulis Ilmiah di Bidang Pendidikan Matematika Vol 10 No 1 (2024): Jurnal Math Educator Nusantara
Publisher : Program Studi Pendidikan Matematika, Universitas Nusantara PGRI Kediri

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.29407/jmen.v10i1.22258

Abstract

The aim of the research is to summarize the experiences of grade 11 students at SMA Negeri 4 Palu based on Newman's theory. This type of research is descriptive, using a qualitative approach. The research subjects were two students selected from 35 class XI students. The findings of this research are as follows: (1) Not a single subject experienced errors in reading the lesson material, because at that time every subject was considered able to read the lesson material correctly. (2) Not a single subject made a mistake in understanding, as seen in the interview phase. All research subjects were able to provide understandable and questionable information regarding the subject. (3) Each research subject carries out transformation error correction. This transformation error is characterized by the failure of a subset that reduces the problem of the mathematical model. (4) Process skills errors were made by each research subject. This is explained by the subject's understanding of the steps taken in answering the question, but most of it is caused by the subject's errors occurring in the transformation step and the subject being unable to solve mathematical problems accurately. (5) an error in writing the final answer (encoding error) was made by each research subject; This is differentiated by the fact that there are subjects who do not determine the final results of their learning and there are also subjects who fail to determine the final results due to errors in the previous stage.
Profil penyelesaian soal SPLDV berdasarkan teori apos ditinjau dari kemampuan matematika siswa Yunita, Rezki Lola; Pathuddin, Pathuddin; Alfisyahra, Alfisyahra; Lefrida , Rita
Jurnal Math Educator Nusantara: Wahana Publikasi Karya Tulis Ilmiah di Bidang Pendidikan Matematika Vol 10 No 1 (2024): Jurnal Math Educator Nusantara
Publisher : Program Studi Pendidikan Matematika, Universitas Nusantara PGRI Kediri

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.29407/jmen.v10i1.22260

Abstract

This research was conducted to obtain descriptions of students in solving systems of two-variable linear equations (SPLDV) based on APOS theory in terms of mathematical ability. This type of research is descriptive with a qualitative approach. The subjects in this research were 3 students in class VIII B of SMPN 20 Palu in the odd semester 2023/2024 consisting of 1 student with high mathematics ability, 1 student with moderate mathematics ability, and 1 student with low mathematics ability. Data in the research were collected through written tests and interviews with subjects. The research results show that: (1) Students with high mathematical abilities can solve SPLDV questions by achieving all stages of APOS theory (action, process, object, and scheme); (2) Students with moderate mathematical abilities can solve SPLDV questions but have not been able to reach all stages of APOS theory, students with moderate mathematical abilities are only able to reach the APO stage (action, process and object); (3) Students with low mathematical abilities have not been able to solve SPLDV questions and are only able to reach the action stage at the APOS theory stage.
MATHEMATICAL COMMUNICATION OF STUDENTS WITH LOW PERFORMANCE IN MATHEMATICS: GENDER PERSPECTIVE Pathuddin, Pathuddin; Hasanah, Siti Uswatun; Anggraini, Anggraini
Jurnal Ilmiah Ilmu Terapan Universitas Jambi Vol. 9 No. 4 (2025): Volume 9, Nomor 4, December 2025
Publisher : LPPM Universitas Jambi

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.22437/jiituj.v9i4.37008

Abstract

This study aims to describe mathematical communication between male and female students with low mathematical performance and to identify ways to support their mathematical communication skills. Students with mathematical abilities often struggle to express mathematical ideas clearly, making it important to explore their communication patterns and develop effective teaching strategies. A male and a female student from the twelfth grade of high school, were chosen as participants due to their low performance in mathematics. The selection of these subjects was based on the method of pairing data created by Milles. Data collection involved administering tests and using a semi-structured interview approach, which were then analyzed qualitatively. The results of this research indicated that there are differences in mathematical communication exhibited by male and female students. Both participants expressed mathematical concepts by identifying key points obtained from the test. They correctly used mathematical notation and adequately represented their ideas through graphical means. The male student showed a stronger grasp by connecting various concepts. However, there were instances when they struggled to articulate their thoughts accurately in writing. The results of this study provide insights for teachers in designing teaching strategies that improve low-achieving students' mathematical communication skills, both oral and written communication. This is expected to support students in expressing mathematical ideas effectively.
Metacognition Knowledge of High School Students in Solving Limit of Functions Problems Viewed from Mathematical Ability Pathuddin Pathuddin; Intan Purnama Marzuki; Anggraini Anggraini; Bakri Mallo; Sukayasa Sukayasa
Didaktik Matematika Vol 10, No 2 (2023): October 2023
Publisher : Universitas Syiah Kuala

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.24815/jdm.v10i2.31988

Abstract

The involvement of metacognition in the problem-solving process is paramount. This study aims to obtain a description of the metacognition knowledge of high school students in solving limit of functions problems. This type of research is qualitative descriptive research. The subjects of this study were two students who had high and low mathematical abilities. Data from the results of written assignments and in-depth interviews. The results showed that students with high mathematical abilities in solving limit of functions problems involved the metacognition knowledge they had at each stage of Polya, starting from their declarative, procedural, and conditional knowledge. The subjects with low mathematics at the stage of understanding the problem involved only their declarative knowledge. The step of making a plan involves the declarative knowledge their memory and their procedural knowledge, although incomplete in compiling the ideas. The step of carrying out the plan involves all three knowledge of metacognition that he possesses, while the stage of re- examining involves only his declarative knowledge and his conditional. The results of this research can be a reference in designing limits learning in high school.
Co-Authors Abd Hamid Abd. Hamid Afadil Ahiruddin Ain, Nur' Alfirna Alfisyahra Alfisyahra Alfisyahra Alfisyahra Alfisyahra Alfisyahra Alfisyahra, Alfisyahra Alfisyhara, Alfisyhara Almahdali , Muh Ikbal Amelia, Kadek Devy Amelia, Risna Anang Wahid M.Diah Anggraini Anggraini Anggraini Anggraini Anugrah, Aldi Ardiansyah, Randy Asnur Ali Aswandi Aswandi Baharuddin Hamzah Baharuddin Paloloang Baharuddin Paloloang Baharuddin Paloloang Bakri Bakri Bakri Bakri Bakri Mallo Besse Nur Anisa Borosi, Miranda Adhitya Dasa Ismaimuza Datuanggoa, Jeniati Desak Ketut Permatasari Desrin Lebagi Desti Desti Desti, Desti Dewi Satria Ahmar Dewi Sri Wahyuni, Dewi Sri Dewi Ulfiana Dyah Permata Esa Kurniawan Evie Awuy Evie Awuy Evie Awuy Fajriani Fajriani Fajriani Fajriani Fani, Sri Fatmawati Fatmawati Galu Parwati Gandung Sugita Greskensia, NI Made Vemi HB, Usman Hermin, Arwini Puspita Holyness Nurdin Singadimedja I Luh Restini I Nyoman Murdiana I Nyoman Murdiana I Wayan Sudarsana Ibni Hadjar Ika Citra Pratiwi Indriana Indriana, Indriana Intan Purnama Marzuki Kanarasi, Yabes Maxrobin Kelengi, Fadlun Wahyuni Khasanah, Tri Nur lawaty, susy Linawati Linawati Linawati Linawati Lumi, Jesica Lusiana Lusiana M, Bakri Ma'abud, Yusril Y Mainarni, Welli Martina Martina Maryam Maryam Maxinus Jaeng Meinarni, Welli Meliasari, Cindy Moh. Fadhel Rumi Moh. Habil S. Saleh Muazin, Muhammad Mubarik Mubarik Mubarik Muh. Hasbi Muh. Hasbi Muh. Rizal Muh. Rizal Muhammad Muazin mukarramah MUSTAMIN IDRIS Nasir, Rahma Ningrum, Ing Diar Maswal Nita Nita Nugroho Alfarizi Nur Adila Apriani Nur Afni Nur Hidayah Nur Intan Nur Padila Susanti Nurhayadi Nurhayadi Nurhikma, Nurhikma Nursupiamin Nursupiamin, Nursupiamin Nurul Alfahira NURUL AZIZAH Pembeu, Mega Cendrakasih Permata, Dyah Purnama Ningsih Purwanindina, Atila Maheswari Dewi Putri, Cindy Ade Putri, Istifanah Maharani Qomaria, Esti Rabiyatul Adawiyah Rahma Nasir Rahma Nasir Rahmadiani Rahmadiani Rahmawat, Sitti Ratna Dwi Oktavia Restini, I Luh Rita Lefrida Romu, Siti Nur Janah T.H. Rumi, Moh. Fadhel Sabila B, Dini Nurul Safril Safril Sakinah Sakinah Santika, Putu Setiawaty, Puji Wahyu Sindi Geby Sintia Sinta, Selviana Siti Uswatun Hasanah Sitti Nurhaliza Sitti Rahmawati Sri Wahyuni Sri Wahyuni Sudarman Bennu Sukayasa Sukayasa Sutji Rochaminah Suwardin, Muhammad Tahril Tobigo, Yekri Sandi Ulfiana, Dewi Usman HB Welli Meinarni Welli Meinarni Windia Hadi, Windia Wirdania, Wirdania Yuli Asri Yunita, Rezki Lola