Polishing Your Skills: Gathering Data and the Critical-Thinking Process

2018 ◽  
Vol 6 (1) ◽  
pp. 11 ◽  
Author(s):  
Sintha Sih Dewanti

Abstrak Tujuan penelitian ini adalah untuk mendeskripsikan profil berpikir kritis mahasiswa PGMI UIN Sunan Kalijaga Yogyakarta dalam memecahkan masalah matematika dasar. Pemecahan masalah merupakan proses mental tingkat tinggi dan memerlukan proses berpikir yang lebih kompleks termasuk berpikir kritis. Pemecahan masalah juga mempunyai hubungan timbal balik dengan berpikir kritis. Berpikir kritis pada penelitian ini mengacu pada berpikir kritis dengan kriteria FRISCO. Jenis penelitian ini adalah penelitian deskriptif dengan pendekatan kualitatif. Pada penelitian ini diambil 9 subjek penelitian, yaitu 3 subjek pada kemampuan matematika dasar tinggi, sedang, dan rendah. Pengumpulan data dilakukan dengan pemberian soal pemecahan masalah dan wawancara. Ada 5 tipe masalah yang digunakan dalam soal pemecahan masalah yaitu: simple translation problem, complex translation problem, process problem, applied problem, dan puzzle problem. Profil berpikir kritis mahasiswa dalam memecahkan masalah matematika dasar menurut kriteria FRISCO pada setiap langkah pemecahan Polya sebagai berikut: a) Mahasiswa dengan KPM tinggi mengetahui fokus, alasan, situasi dan kejelasan dalam setiap tahap pemecahan masalah juga menjelaskan inferensinya pada setiap tahap pemecahan masalah Polya pada simple translation problem, complex translation problem, dan applied problem, tetapi belum dapat untuk 2 masalah lainnya; b) Mahasiswa dengan KPM sedang, mengetahui fokus, alasan, situasi dan kejelasan dalam setiap tahap pemecahan masalah juga menjelaskan inferensinya pada setiap tahap pemecahan masalah Polya pada simple translation problem dan applied problem tetapi belum dapat untuk 3 masalah lainnya; dan c) Mahasiswa dengan KPM rendah, mengetahui fokus, alasan, inferensi, situasi, klarifikasi dan memeriksa kembali pada setiap langkah pemecahan masalah Polya pada masalah simple translation problem, dan belum dapat pada puzzle problem, sedangkan untuk 3 masalah lainnya mengetahui fokus dan alasan hanya sampai pada langkah melaksanakan strategi, tetapi belum dapat mengetahui inferensinya. Kata kunci: berpikir kritis, pemecahan masalah, kemampuan matematika dasar Abstract The purpose of this research is to describe the critical thinking profile of PGMI UIN Sunan Kalijaga Yogyakarta students in solving basic mathematics problems. Problem solving is a high level mental process and requires a more complex thinking process including critical thinking. Problem solving also has a reciprocal relationship with critical thinking. Critical thinking in this study refers to critical thinking with the FRISCO criteria. The type of this research is descriptive research with qualitative approach. In this study, 9 subjects taken, that is 3 subject to the ability of high-basic mathematic, medium, and low. Data was collected by way of tests and interviews. There are 5 types of problems used in problem solving tests: simple translation problem, complex translation problem, problem process, applied problem, and puzzle problem. The profile of critical thinking of students in solving basic mathematics problems according to FRISCO criteria at each polya solving step as follows: a) Students with high problem solving abilitys know the focus, reason, situation and clarity in every problem solving step also explain the inferences at each stage of solving Polya problem on simple translation problem, complex translation problem, and applied problem, but not yet for 2 other problems; b) Students with medium problem solving abilitys know the focus, reason, situation and clarity in each stage of problem solving also explain the inferences at each stage of polya problem solving on simple translation problem and applied problem but not yet for the other 3 problems; and c) Students with low problem solving abilitys know the focus, reason, inference, situation, clarification and re-examine each step Polya problem solving on the problem of simple translation problem, and not yet in the puzzle problem, while for 3 other problems know the focus and reason only to the step of implementing the strategy, but not yet know the inferences. Keywords: critical thinking, problem solving, basic math ability


Obiter ◽  
2014 ◽  
Author(s):  
Theo Broodryk

This article will explore the use of writing-intensive courses across the law curriculum, vested in the belief that writing, as an articulation of thinking, enhances learning where it is meaningfully and intentionally embedded into a course structure. The article commences by pointing out that law students often regard the writing process and the critical thinking process as mutually exclusive and therefore fail to appreciate that writing is in fact the end-result of a process of argumentation or analysis. As a result of students‟ inability to engage effectively in a process of critical thinking, they tend to reach closure too quickly when presented with a critical-thinking problem. Consequently, students often fail to engage in a process of exploratory thinking, enabling them to suspend judgment and to enter into the spirit of opposing views. The article specifically focuses on the writing strategy recently implemented by the Faculty of Law, Stellenbosch University with the primary aim of establishing a coordinated approach to the development of research and writing skills within the LLB programme as an integral part of legal education within the Faculty. The Strategy is intended to enhance the writing and research skills of LLB students through a number of interrelated interventions implemented across the entire LLB programme. A principal aim is to inculcate both generic and specific writing skills in LLB graduates in a manner that is integrated into the curriculum. A key component of the Strategy, on which the article will focus, entails the identification and development of writing-intensive courses in terms of which writing and research assignments are integrated into substantive courses. Writing-intensive courses support the notion of “writing to learn” as opposed to “learning to write” and thus encourage critical thinking. They are assignment-centred rather than text- and lecture-centred; they are structured so as to enable exploratory thinking (and thus writing); they encourage students to become actively involved in their own learning processes; and they consist of assignments that require students to arrive at well-reasoned conclusions and solutions, testing them against relevant criteria and standards, justifying their ideas in writing or other appropriate modes. In these courses, students are instructed on writing skills alongside the substantive content of the particular course and given exercises to develop such skills with reference to the substantive content of the course. Each course is focused on specific writing skills and successive courses are focused on developing these skills. The article concludes by dealing with the practical difficulties and benefits associated with the development of writing-intensive courses, one of which is the fact that students not only develop generic writing skills, but they also develop specific writing skills within the academic discourse of our environment – they therefore do not only learn to write, but to write in law.


1996 ◽  
Vol 11 (5) ◽  
pp. 5-13 ◽  
Author(s):  
Lydia L.F. Schleifer ◽  
Mary Brady Greenawalt

MATHEdunesa ◽  
2020 ◽  
Vol 9 (1) ◽  
pp. 211-220
Author(s):  
NILA NURCAHYANING KUSUMAWARDANI ◽  
RADEN SULAIMAN

Critical thinking is a thinking process in processing information logically starti from understanding, analyzing, evaluating and making precise conclusions. Critical thinking indicators are clarification, assessment, inference, and strategy that referred to Jacob and Sam. Mathematics is designed to improve students' critical thinking in a solving problem. One of the factors that affect students' critical thinking in solving a problem is AQ. This research is descriptive study with qualitative approach. The aim is to describe critical thinking profile of climber, camper, and quitter students in solving mathematical problems. The subjects were three students of VIII grade junior high school who represented each AQ category and had good communication skills. The instrument used was the ARP questionnaire, mathematics problem solving tests, and interview guidelines. The results shows that students’ critical thinking profile in understanding the problem is climber and camper student do all indicators of critical thinking in the clarification phase. Quitter student is only able mentioning known and asked information. In devising a plan, climber student implements all indicators of assessment and strategy phase. Camper student implements all indicators in assessment phase, but do not discuss the possible steps in strategy phase. Quitter student does not do both assessment and strategy phase. In carrying out the plan, climber and camper students do all indicators of inference phase, while quitter student does not. In the step of looking back, only climber student who carries out evaluating steps that have been done. Keywords: Jacob and Sam’s critical thinking, mathematical problem solving, adversity quotient


2017 ◽  
Vol 6 (1) ◽  
pp. 40
Author(s):  
Nurul Farida ◽  
Rina Agustina

Teaching materials are learning resources in the form of materials or materials arranged systematically to help educators in learning so that learners are able to master the competence to be achieved. Based on the results of prasurvey obtained results that not yet available teaching materials that are able to facilitate, find, and develop mathematical concepts in advanced calculus course. Inquiry is a learning activity that emphasizes the critical thinking process and analysis to find and solve the problems until get a conclusion.This study aims to analyze the process of preparing the teaching material based inqury in Advanced Calculus course. The results obtained from this study are the teaching material based inqury in Advanced Calculus course which received an average validation score of 63% in the eligible categories of language, instructional design, and materials, and it can be implementation in advanced calculus learning.


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