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ANALISIS KEMAMPUAN KONEKSI MATEMATIS DITINJAU DARI KEMANDIRIAN BELAJAR SISWA Hidayati, Litsa Arfi; Triyana, Evi; Gunawan; Kusno; Jaelani, Anton
MaPan : Jurnal Matematika dan Pembelajaran Vol 13 No 1 (2025): JUNE
Publisher : Department of Mathematics Education Faculty of Tarbiyah and Teacher Training Universitas Islam Negeri Alauddin Makassar

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.24252/mapan.2025v13n1a4

Abstract

The ability to make mathematical connections has an important role in the problem-solving process, while learning independence is an affective aspect that supports the learning process. This study aims to analyze the ability of mathematical connections based on learning independence. The research subjects consisted of 35 grade VII students at MTs Minat Cilacap. This study uses a qualitative method with a descriptive approach. Data collection techniques are in the form of mathematical connection ability tests, interviews, and learning independence questionnaires. Based on the questionnaire, students are categorized into high, medium, and low. Each category is taken by one student as a sample with a purposive sampling technique. The material used for the test is Social Arithmetic. Data analysis consists of data reduction, presentation, and conclusion. The results show that students with high independence are able to relate mathematical concepts well and apply them in a variety of situations. Students with moderate independence have sufficient understanding, but still have difficulty in relating concepts thoroughly. Students with low independence experience obstacles in connecting mathematical concepts to other situations. The implications of this study emphasize the importance of implementing innovative learning strategies that can increase learning independence and mathematical connections. Abstrak: Kemampuan koneksi matematis memiliki peran yang penting dalam proses penyelesaian masalah sedangkan kemandirian belajar sebagai aspek afektif yang menunjang proses pembelajaran. Penelitian ini bertujuan untuk menganalisis kemampuan koneksi matematis berdasarkan kemandirian belajar. Subjek penelitian terdiri dari 35 siswa kelas VII di MTs Minat Cilacap. Penelitian ini menggunakan metode kualitatif dengan pendekatan deskriptif. Teknik pengumpulan data berupa tes kemampuan koneksi matematis, wawancara, dan angket kemandirian belajar. Berdasarkan angket, siswa dikategorikan menjadi tinggi, sedang, dan rendah. Setiap kategori diambil masing-masing satu siswa sebagai sampel dengan teknik purposive sampling. Materi yang digunakan untuk tes adalah Aritmatika Sosial. Analisis data terdiri dari reduksi data, penyajian, dan penarikan kesimpulan. Hasil penelitian menunjukkan bahwa siswa dengan kemandirian tinggi mampu menghubungkan konsep matematika dengan baik dan menerapkannya dalam berbagai situasi. Siswa dengan kemandirian sedang memiliki pemahaman yang cukup, tetapi masih mengalami kesulitan dalam mengaitkan konsep secara menyeluruh. Siswa dengan kemandirian rendah mengalami hambatan dalam menghubungkan konsep matematis dengan situasi lain. Implikasi dari penelitian ini menekankan pentingnya penerapan strategi pembelajaran inovatif yang dapat meningkatkan kemandirian belajar dan koneksi matematis.
Problems of Mathematical Problem Solving for Grade VIII Students in Circle Material Triyana, Evi; Kusno, Kusno
Postulat : Jurnal Inovasi Pendidikan Matematika Vol. 6 No. 1 (2025): Juli 2025
Publisher : Universitas Muhammadiyah Gresik

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.30587/postulat.v6i1.9621

Abstract

The ability to solve mathematical problems is one of the main competencies that need to be mastered in mathematics learning. However, a number of studies reveal that students still experience obstacles in solving math problems, especially on the topic of circles. The purpose of this study is to explore the various causes of difficulties of grade VIII students in solving mathematical problems related to circle material and offer alternative solutions that can be used in the learning process. This research was conducted with a descriptive qualitative approach through a case study of several junior high school students in grade VIII. The findings of this study show that the main obstacles for students lie in the lack of understanding of the basic concept of circles, errors in the use of formulas, and limitations in designing problem-solving steps. Therefore, problem-based learning strategies and contextual learning approaches are recommended to be implemented to support improved student understanding.
Students' Mathematical Problem-Solving Ability Profiles Reviewed from the Level of Confidence in the Circle Material Triyana, Evi; Gunawan, Gunawan
Proceedings Series on Social Sciences & Humanities Vol. 25 (2025): Proceedings of International Conference on Social Science (ICONESS)
Publisher : UM Purwokerto Press

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.30595/pssh.v25i.1680

Abstract

This study aims to analyze students' mathematical problem-solving abilities based on their level of self-confidence. The research uses a qualitative descriptive method with data collection through problem-solving tests, confidence questionnaires, and interviews. The results of the questionnaire are grouped into three categories, namely high, moderate, and low. Respondents were taken by purposive sampling technique as many as one student each in the self-confidence category. Data analysis consists of data reduction, presentation of research results, and drawing conclusions. The results of the study show that students with high self-confidence are able to fulfill their problem-solving skills systematically and completely, including proper problem identification, effective strategy planning, accurate solution implementation, and thorough evaluation of results. Students with moderate levels of self-confidence demonstrate varied problem-solving abilities with major weaknesses in the consistency of strategy implementation and evaluation of work results. Students with low self-confidence have difficulty understanding problems and choosing appropriate approaches so they often fail to solve problems properly.