Abstract

Teaching and learning process in the classroom tends to use the process of memorizing and using the concept in Bloom's taxonomy. This study developed questions that invites students to perform high-level skill process of analyzing, evaluating, and creating, according to Bloom's taxonomy, which are the indicators of HOT (Higher Order Thinking). The HOT process is derived from students experience in learning and the knowledge of each student. This qualitative descriptive research aims to obtain a description of the HOT problem-solving process in the geometry course. Subjects in this study were 50 prospective elementary school teachers. The learning process begins with the students getting the problems given by the teacher, then discussing it in groups, and providing opportunities for students to express opinions or thoughts orally. The data collection was the results of the student's thinking process, problem-solving skills test, and interviews. The data analysis was done by doing data reduction, data presentation, also drawing conclusion and verification. The result showed that students experiencing high level skill process of analyzing, evaluating and creating. In the process of analyzing, the students proved the formula of the area of two-dimensional figures. In evaluating the stages, the students in the group conducted the examination, made guesses, did the experiment, and tested the allegations of what has been done. Furthermore, students were able to create and find various answers in the form of two-dimensional figures.

Highlights

  • Perkembangan pengetahuan dan teknologi infomasi semakin pesat, sehingga banyak pengetahuan yang dapat diperoleh dengan cepat

  • This study developed questions that invites students to perform high-level skill process of analyzing, evaluating, and creating, according to Bloom's taxonomy, which are the indicators of HOT (Higher Order Thinking)

  • Selanjutnya tahap mengkreasi, yaitu mahasiswa mampu menciptakan dan menemukan berbagai kemungkinan jawaban dalam pembuktian bangun datar

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Summary

Persegi Panjang

Hal ini menunjukkan tahap mengkreasi dimana mahasiswa mampu membuktikan dan menemukan rumus dari luas persegi. Luas persegi panjang didapat dari membagi 2 persegi lalu menambahkan sisa potongan di sisi sebelahnya sehingga diperoleh rumus p x l yang sama dengan persegi s x s. Untuk menghitung luas persegi panjang dapat dilakukan dengan cara menghitung persegi satuan sehingga didapatkan rumus: L persegi panjang = p x l Tahap mengevaluasi, mahasiswa dalam kelompok melakukan pemerikasaan, melakukan dugaan dan percobaan. Tahap mengkreasi dapat ditunjukkan dari proses yang dilakukan mahasiswa dengan membuktikan dan menemukan rumus dari luas persegi panjang. Untuk mencari luas segitiga siku-siku dapat dilakukan dengan cara menghitung satuan dan membaginya dengan 2 Setelah paham dengan konsep luas persegi maka akan mudah dalam mengerjakan/membedah rumus luas segitga yaitu dengan membagi persegi/persegi panjang menjadi dua bagian dengan syarat segitiga yang dihasilkan yaitu segitiga siku-siku yang bbukan juga merupakan segitiga sama kaki. Luas jajar genjang juga dapat dibuktikan dari luas persegi panjang dengan memotong bagian sisi miring dan menambahkannya di sisi sebelah

Belah Ketupat
Layanglayang
Trapesium
Full Text
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