Mathematical Problem Solving Profiles Of Students Viewed From Adversity Quotient (Aq) In The Class X Sman 14 Bulukumba

Hamzah Upu(1*), Mayong Maman(2), Asdar Asdar(3), Desi Rukmana Fatma(4),

(1) UNM
(2) UNM
(3) UNM
(4) 
(*) Corresponding Author




DOI: https://doi.org/10.26858/jds.v7i3.11870

Abstract


The research was descriptive research with qualitative approach which aimed to describe mathematical problem solving of profiles students viewed from Adversity Quotient (AQ). The instrument of the research was the researcher herself as the main instrument guided by AQ questionnaire, mathematical problem solving test, interview guideline, and field notes. The subjects of the research were the students of class X MIPA 1 and X MIPA 2 SMAN 14 Bulukumba who consisted of 2 climber students, 2 camper students, and 2 quitter students. The data were collected through task analysis and interview. The results of the research reveal that: 1) the profiles of climber students’ mathematical problem solving are: a) at the stage of understanding the problems, climber students are able to interpret the problems by illustrating what they know in the form of pictures based on their understandings through writing, b) at the stage of devising a plan of problem solving, climber students are able to plan formulae which are used to answer the problems given, c) at the stage of carrying out the plan, climber students are able to do calculations through pre-planned formulae, d) at the stage of looking back the answers, climber students do not feel satisfied with the results they obtain before they recheck the answers by returning the obtained results into the known items of problems. 2) The profiles of camper students’ mathematical problem solving are: a) at the stage of understanding the problem, camper students are able to interpret the problems by illustrating what they know in the form of pictures based on their understandings through writing, b) at the stage of devising a plan of problem solving, camper students are able to plan formulae which are used to answer the problems, c) at the stage of carrying out the plan, camper students are able to answer the problems through pre-planned formulae, d) at the stage of looking back the answers, camper students feel satisfied with the results they obtain without having to recheck the answers. 3) The profiles of quitter students’ mathematical problem solving are

Keywords


Mathematical Problem Solving, Adversity Quotient

Full Text:

PDF

References


Adiyoga, R. 2008. Pengaruh Penggunaan Strategi Means-Ends Analysis Terhadap Kemampuan Pemecahan Masalah Matematika Siswa SMP. Skripsi. Tidak Diterbitkan. Bandung: FMIPA UPI Bandung.

Alimuddin. 2012. Proses Berpikir Kreatif Mahasiswa Calon Guru Kreatif Dalam Pemecahan Masalah Matematika Berdasarkan Gender. Disertasi. Tidak Diterbitkan. Surabaya: Pascasarjana Universitas Negeri Surabaya

Cockroft, W.H. 1982. Mathematics Counts. London: The Committee of inquiry into the teaching of mathematics in primary and secondary schoots in England and Wales.

Cristina, J. S. M. 2012. Assesing The Effectivieness of The Adapted Adversity Quotient Program In A Special Education School. Oktober 2012. Journal or Arts Science & Commerce, III (2), 13-23. Diakses pada tanggal 21 Februari 2018.

Hudojo, Herman. 1990. Mengajar Belajar Matematika. Jakarta: Depdikbud.

Nurhayati dan Fajrianti, Noram. 2012. Pengaruh Adversity Quotient (AQ) dan Motivasi Berprestasi Terhadap Prestasi Belajar Matematika. Jurnal Formatif. 3 (1), 72-77. Diakses pada tanggal 1 Maret 2018.

Polya, G. (1973). Howto Solve It: A new Aspect of Mathematical Method. United State of America: Princenton University Press, Princenton, New Jersey.

Rahmawati, Novia D.. 2015. Profil Siswa SMP Dalam Pemecahan Masalah yang Berkaitan Dengan Literasi Matematis Ditinjau Dari Adversity Quotient. Tesis. Tidak Diterbitkan. Surakarta: Program Pascasarjana Universitas Sebelas Maret.

Stoltz, P. G. 2004. Adversity Quotient Mengubah Hambatan Menjadi Peluang. Jakarta: Grasindo.


Article Metrics

Abstract view : 426 times | PDF view : 60 times

Refbacks

  • There are currently no refbacks.


Copyright (c) 2020 Hamzah Upu, Mayong Maman, Asdar Asdar, Desi Rukmana Fatma

Creative Commons License
This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International License.

----------------------------------------------------------------------------------------------------------------------------------------------------

Publisher:

Magister Program of Mathematics Education

prostgraduate Universitas Negeri Makassar

ramlan.mm@unm.ac.id

------------------------------------------------------------------------------------------------------------------------------------------------------------------------

Daya Matematis: Jurnal Inovasi Pendidikan Matematika Indexed by

  

 

  

 

 Creative Commons License
daya matematis: jurnal inovasi pendidikan matematika is licensed under a https://creativecommons.org/licenses/by-nc/4.0/

View My Stats