scholarly journals JENIS KESALAHAN SISWA DALAM MENYELESAIKAN SOAL PERSAMAAN NILAI MUTLAK LINIER SATU VARIABEL

2019 ◽  
Vol 3 (3) ◽  
pp. 393-401
Author(s):  
Oktra Okta Saktiawan ◽  
Della Maulidiya ◽  
Teddy Alfra Siagian

AbstrakTujuan dari penelitian ini untuk menganalisis jenis-jenis kesalahan yang dilakukan siswa dan dalam menyelesaikan soal persamaan nilai mutlak linier satu variabel. Jenis penelitian ini adalah penelitian deskriptif. Instrumen penelitian berupa tes diagnostik dan wawancara. Sampel dalam penelitian ini adalah kelas X MIA 3 SMA N 3 Kota Bengkulu yang berjumlah 33 siswa. Setelah memberikan tes diagnostik, peneliti melakukan wawancara terhadap siswa yang melakukan kesalahan dalam menyelesaikan soal tes diagnostik. 1) Kesalahan siswa dalam menyelesaikan soal tentang nilai variabel persamaan mutlak | x – a | = b dan |  x –  | =  dilakukan oleh 26 siswa dengan 22 kesalahan konsep dan 7 kesalahan operasi; 2) Kesalahan siswa dalam menyelesaikan soal tentang nilai variabel persamaan mutlak |ax + b| = c dan |  x – c| = d dilakukan oleh 26 siswa dengan 21 kesalahan konsep dan 12 kesalahan operasi; 3) Kesalahan siswa dalam menyelesaikan soal tentang nilai variabel persamaan mutlak a | bx - c | + d = e dan a | x -  | + f = g dilakukan oleh 29 siswa dengan 27 kesalahan konsep dan 13 kesalahan operasi; 4) Kesalahan siswa dalam menyelesaikan soal tentang nilai variabel persamaan mutlak |ax - b| = | c - x | dan  = d dilakukan oleh 24 siswa dengan 9 kesalahan fakta, 14 kesalahan konsep ,16 kesalahan operasi, 24 kesalahan prinsip. Kata Kunci :  Penelitian Deskriptif, Analisis Kesalahan Siswa, Persamaan Nilai Mutlak LinierSatu Variabel. AbstractThe aims of this research were to analyze the types of error and  factors affect the error made by the students in solving the problems of linear absolute value equations of single variable. This research was a descriptive research..The research instruments were diagnostic test and interview. The sample of this research were 33 students of class X MIA 3 SMA N 3 Bengkulu City. After giving diagnostic tests, researcher conducted interviews with students who made errors in resolved diagnostic tests. 1) students’ error in solving problems about linear absolute value equations | x – a | = b dan|x –  | =  done by 26 students with 22 misconceptions and 7 errors operation; 2) students’ error in solving the problems about linear absolute value equations |ax + b| = cdan|  x – c| = d done by 26 students with 21 misconceptions and 12 errors operation; 3) students’ error in solving the problems about linear absolute value equations a | bx - c | + d = edana | x -  | + f = g done by 29 students with 27 misconceptions and 13 errors operation; 4) students’ error in solving the problems about linear absolute value equations |ax - b| = | c - x |dan = d done by 24 students with 9 errors fact, 14 misconceptions and 16 errors operation and 21 principle errors.  Keywords: Descriptive Research, Student Error Analysis,Linear Absolute Value Equations of Single Variable

2018 ◽  
Vol 6 (1) ◽  
pp. 105-116
Author(s):  
Arta Ekayanti

Penelitian ini bertujuan untuk menganalisis kesalahan mahasiswa dalam menyelesaikan soal geometri euclide khususnya pada kasus pembuktian. Analisis yang digunakan berdasarkan pada Newmann Error Analysis yang meliputi reading error, comprehension error, transformation error, process skill error dan encoding error. Subyek penelitian ini adalah mahasiswa program studi pendidikan matematika Universitas Muhammadiyah Ponorogo yang sedang menempuh mata kuliah geometri euclide pada semester ganjil tahun akademik 2016/2017. Jenis dan pendekatan dalam penelitian ini yaitu jenis penelitian deskriptif dengan pendekatan kualitatif. Teknik pengumpulan data yang digunakan dalam penelitian ini dengan metode dokumentasi, tes dan wawancara. Analisis dilakukan dengan menganalisis hasil tes kemudian wawancara dengan beberapa mahasiswa dengan tipe kesalahan yang berbeda-beda. Berdasarkan hasil penelitian, diperoleh kesimpulan bahwa kesalahan mahasiswa terletak pada kesalahan teori/konsep dasar serta ketidaklengkapan justifikasi pada setiap langkah yang digunakan dalam pembuktian.This research aim to analyse the student error, when they solve the problems of euclidean geometry especially proofs. That is based on Newmann Error Analysis, such as error reading, error comprehension, error transformation, error skill process and error encoding. This research was conducted toward the student of Mathematic Department, Teacher Training and Education Faculty, Muhammadiyah University of Ponorogo who studied euclidean geometry in 2016/2017. This research was descriptive research with qualitative approach. Documentation method, interview and test was used to gathering data. The analysis process had been doing by analysed the student result test, and then interviewed with some student with different error type. The result of this research was misconception of previous concept and incompletely the justification of every proofs step.


2021 ◽  
Vol 2098 (1) ◽  
pp. 012032
Author(s):  
S Ardianti ◽  
W Wiji ◽  
T Widhiyanti

Abstract Acid-base is one of the materials that tend to be difficult for students to understand. Acid-base is a material that is conceptually solid and requires an integrated understanding of many of the concepts of introductory chemistry. This research is descriptive research that aims to find conceptions of students on acid-base subjects and asking about concepts that are considered troublesome according to their learning experiences. The subjects of this research were 31 students of class XI IPA 4 at SMAN 3 Pariaman. The instruments in this research are diagnostic tests and interviews. The result of this research is the students of SMAN 3 Pariaman have difficulties in learning about the acid-base subject with high category. The percentage of conceptions experienced by students in each indicator is 56.3% of students understand the concept, 20.8% misconception, and 22.9% do not understand the concept. In the second indicator, 45.2% of students understood the concept, 18.3% had misconceptions and 36.5% did not understand the concept. In the 3rd indicator, 35.5% of students understood the concept, 31.2% had misconceptions and 33.3% did not understand the concept. In the 4th indicator, 21.9% of students understand the concept, 27.7% do not understand the concept and 50.3% do not understand the concept. Meanwhile, the acid-base theory, the calculation of pH or pOH, and the relationship between the degree of acidity (pH) and the degree of ionization (a), and the acid equilibrium constant (Ka) or the base equilibrium constant (Kb) are considered troublesome knowledge because they can be conceptually difficult.


Author(s):  
Rasyid Gunawan ◽  
Reny Lestari Indah ◽  
Putri Mulyani

This research aimed at identifying the subject-verb agreement errors in students’ writing. This research applied a descriptive research. The data were collected through test and non-test instruments. Test instruments were conducted through writing test and non-test instruments were through questionnaire and interview. The data obtained from both test and non-test instruments were conducted by employing descriptive analysis. This research analyzed students’ narrative writing based on Surface Strategy Taxonomy proposed by Dulay, Burt and Krashen (1982). This result revealed the types of error in subject-verb agreement in the students’ narrative writing covering omission, addition and misinformation. In conclusion, the students involved in the research made a number of errors. It was found that the students’ ability to use subject-verb agreement in English was still low.


Author(s):  
Aswani Jelita Sianturi ◽  
Novalina Sembiring ◽  
Fiber Yun A Ginting

The Research was aimed to analyze the error on pronoun made by the eleventh grade students of SMA Katolik Cinta Kasih Tebing Tinggi in Academic Year of  2020/2021. The subject of this research consists of 30 students in XI-MIPA-1. The objectives of the study were (1) To find out the types of error made by students in using pronoun. (2) To find out what causes the students made such error in using pronoun. This research used qualitative approach with descriptive research. The errors were collected, identified, and classified based on the Surface Structure Taxonomy by Dulay. It was specified by four types of errors namely omission, addition, misordering, and misformation.The result showed (1) The most common errors made by the students were misformation (52,0%) or 88 errors. The second was error in addition with the frequency (35,5%) or 60 errors. The third error was omission (11,2%) or 19 errors. The lowest frequency of error was misordering (1,1%) or 2 errors. (2) The students made such errors in using pronouns because of their less motivation of learning, lack of knowledge about grammar and English language, and minimal use of media by the teacher during teaching learning process. The teacher should create an interesting teaching, so it that can increase the students’ interest in learning English.


Jurnal KATA ◽  
2017 ◽  
Vol 1 (2) ◽  
pp. 192 ◽  
Author(s):  
Silvia Utami

<p>This research aimed to identify types of translation errors and to find out the sources of errors (interlingual and intralingual errors) in Indonesian-English translation written by the students. The type of this research was descriptive research which used Error Analysis procedures to identify and analyze the students’ error. The findings showed that the types of grammatical errors made by the students in their translation were three types, namely global errors, local errors, and other errors. The most frequent error made by the students was local errors and the fewest error made by the students was other errors.  Then, this research revealed that mostly errors occurred in students’ translation were caused by intralingual error. Meanwhile, only few errors were caused by interlingual error. The errors occured due students’ incomplete knowledge of the target language.</p>


2020 ◽  
Vol 2020 (1) ◽  
Author(s):  
Lin Zheng

AbstractIn this paper, we present the Picard-HSS-SOR iteration method for finding the solution of the absolute value equation (AVE), which is more efficient than the Picard-HSS iteration method for AVE. The convergence results of the Picard-HSS-SOR iteration method are proved under certain assumptions imposed on the involved parameter. Numerical experiments demonstrate that the Picard-HSS-SOR iteration method for solving absolute value equations is feasible and effective.


2020 ◽  
Vol 30 (2) ◽  
pp. 103-116 ◽  
Author(s):  
Kirill A. Popkov

AbstractWe prove that, for n ⩾ 2, any n-place Boolean function may be implemented by a two-pole contact circuit which is irredundant and allows a diagnostic test with length not exceeding n + k(n − 2) under at most k contact breaks. It is shown that with k = k(n) ⩽ 2n−4, for almost all n-place Boolean functions, the least possible length of such a test is at most 2k + 2.


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