Students' Computing Thinking Ability in Calculating an Area Using The Limit of Riemann Sum Approach

E. Junaeti, Tatang Herman, N. Priatna, D. Dasari, D. Juandi
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引用次数: 1

Abstract

Melatih kemampuan berpikir komputasional mahasiswa membuka peluang untuk lebih menguasi konsep, menganalisis permasalahan, dan membangun solusi dunia nyata. Tujuan penelitian adalah menganalisis kemampuan berpikir komputational mahasiswa Pendidikan Ilmu Komputer berupa kemampuan abstraksi, dekomposisi, berpikir algoritmik, dan generalisasi. Metode penelitian yaitu studi kasus dengan pendekatan kualitatif deskriptif. Pembelajaran dilakukan kepada 40 mahasiswa semester 1 (satu) secara kolaboratif dalam penyelesaian masalah luas daerah dengan pendekatan limit. Pada akhir pembelajaran mahasiswa diberikan soal tes kemampuan berpikir komputasional mahasiswa. Jawaban tes setiap mahasiswa dianalisis dari segi sisi fungsi mental yang muncul untuk mengetahui karakteristik akusisi kemampuan penyelesaian masalah. Pada penelitian yang telah dilakukan mahasiswa dikategorikan dalam kelompok novice, advanced beginner, competent, proficient, dan expert berdasarkan karakter penyelesaian masalahnya. Pada umumnya setiap mahasiswa telah memiliki kemampuan berpikir algoritmik. Sebagian besar mahasiswa (kecuali kategori novice) juga telah mampu mengabstraksi dan mendekomposisi permasalahan. Sedangkan kemampuan pengenalan pola baru terlihat pada mahasiswa dengan kategori competent, proficient, dan expert. Training students' computational thinking ability provides opportunities to comprehend concepts, analyse problems, and build solutions in real-life contexts. The purpose of the study was to analyse the computational thinking abilities of Computer Science Education students, i.e., abstraction, decomposition, algorithmic thinking, and generalization abilities. The research method used was a case study with a descriptive qualitative approach. The learning process was conducted by 40 students for semester 1 (one) semester collaboratively in solving area problems using the limit approach. At the end of the lesson, the students were tested through students' computational thinking abilities. Each student's answers were analyzed in terms of the mental functions that emerged to determine the characteristics of the acquisition of problem-solving ability. In this study, the students were categorized into groups of novices, advanced beginner, competent, professional, and expert based on the natures of their problem solving. In general, every student had the ability to think algorithmically. Most students (except the novice category) were able to abstract and unravel the problems. Meanwhile, the ability to recognize new patterns were demonstrated by the students in the competent, professional, and expert categories.
学生用黎曼和极限法计算面积的计算思维能力
训练学生的计算思维能力,使他们有机会更好地理解概念,分析问题,并建立现实世界的解决方案。研究的目的是分析计算机科学教育学生的计算思考能力、分解、思考算法和归纳总结。研究方法,即描述性质的案例研究。40名第一学期(1)学生在用极限方法通力解决广泛问题方面进行了研究。在学生学习结束时,对学生的计算思维能力进行了测试。每个学生的考试答案都是根据心理功能的一侧进行分析,以了解问题解决能力的适应性特征。在研究中,学生被归类为novice组、高级企业家、竞争对手、资助者和专家,这些都是基于解决问题的特点。总的来说,每个学生都有思考算法的能力。大多数学生(除了novice类别)也能够对问题进行排序和解密。然而,模式识别能力在竞争、培养和专家类别的学生中是显而易见的。培训学生的计算机知识提供了比较概念、分析问题和现实生活中的解决方案的机会。研究的目的是分析计算机科学教育研究所的计算能力、i.e.这项研究使用的方法是一项有一定可行性的研究。研究过程是由40名学生组成的学期1(1)学期的合作用有限的限制来解决问题区域。课结束时,学生们通过计算能力思考受到了考验。每个学生的答案都是分析精神功能,即决定该功能的问题。在这项研究中,学生们被归类为候选人、高级企业家、竞争对手、专业人员和研究他们问题解决的情况。一般来说,每个学生都有思考算法的能力。大多数学生可以否认并揭开问题的面纱。然而,这种承认新模式的能力是由竞争、专业和专家展示出来的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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