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ANALISIS KEMAMPUAN BERPIKIR KREATIF MATEMATIS DITINJAU DARI SELF-REGULATED LEARNING PADA MODEL PEMBELAJARAN CREATIVE PROBLEM SOLVING Vena Agustina; Masrukan; Walid
De Fermat : Jurnal Pendidikan Matematika Vol. 5 No. 2 (2022)
Publisher : Prodi Pendidikan Matematika, FKIP, Universitas Balikpapan

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Abstract

This research aims to test the effectiveness of Creative Problem Solving (CPS) learning and to describe students' mathematical creative thinking skills in terms of Self-Regulated Learning (SRL). The method used is a mixed method research with a sequential explanatory design. In this research, 6 research subjects were taken based on the level of SRL in class VIII A students of SMP Negeri 1 Tayu, Pati Regency for the academic year 2022/2023. The results showed that (1) the CPS learning model was effective on students' mathematical creative thinking abilities, and (2) research subjects with high SRL categories were able to meet all indicators of mathematical creative thinking ability, namely fluency, flexibility, originality, and elaboration; research subjects with moderate SRL category only met three indicators of mathematical creative thinking ability, namely fluency, originality, and elaboration; research subjects with low SRL category can’t meet all indicators of mathematical creative thinking ability. Recommendations to students with low levels of SRL can’t meet all indicators of mathematical creative thinking ability by giving assignments independently and doing peer teaching.
CRITICAL THINKING AND GEOMETRIC IMAGINATION DEVELOPMENT THROUGH ANALYTIC GEOMETRY: A STUDY ON CIRCLES AND TANGENT LINES Harris Adi Wibowo; Budi Waluya; Walid
MATEMATIKA DAN PEMBELAJARAN Vol. 14 No. 1 (2026): MATEMATIKA DAN PEMBELAJARAN
Publisher : IAIN Ambon

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.33477/mp.v14i1.12595

Abstract

Analytic geometry functions as a cognitive bridge between visual and algebraic representations, particularly in the topics of circles and tangent lines. This qualitative descriptive study aims to map high school students’ thinking processes when solving non-routine analytic geometry problems and to identify how critical thinking and geometric imagination emerge through the coordination of visual and symbolic representations. The participants were 25 Grade XI Natural Science students at SMA Santa Maria Cirebon, selected purposively because they had studied the prerequisite material and the target topic and represented varied levels of ability. Data were collected through four non-routine essay problems, students’ written work, classroom observation, and semi-structured interviews with six selected subjects. Data analysis followed the interactive model of Miles, Huberman, and Saldaña, supported by theory-based coding indicators adapted from Facione and Ennis for critical thinking and from Duval for visual representation. The results show that only 8 of 25 students (32%) solved all problems correctly and completely. Successful students demonstrated a structured thinking flow consisting of initial visualization, algebraic reasoning, and evaluation through visual verification. In contrast, less successful students tended to use formulas procedurally without connecting geometric meaning to algebraic forms. The findings indicate that, in conventional learning, critical thinking and geometric imagination are more likely to appear when students are explicitly accustomed to constructing sketches, translating geometric conditions into equations, and checking results visually. Practically, teachers need to scaffold initial sketching and visual verification; however, because this study is limited to one class and uses a qualitative descriptive design, the findings should be interpreted as a contextual mapping of thinking processes rather than a broad claim of instructional effectiveness.   Keywords: Analytic Geometry; Critical Thinking; Geometric Imagination; Circles and Tangent Lines; Visualization..