Analysis Of Relevance Of Mathematics Curriculum Development

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Advances in Social Science, Education and Humanities Research (ASSEHR), volume 160University of Muhammadiyah Malang's 1st International Conference of Mathematics Education (INCOMED 2017)Analysis of Relevance of Mathematics CurriculumDevelopmentMoh. Mahfud EffendiMathematics Education Department,University of Muhammadiyah Malangemail: effendimahfud4@gmail.comABSTRACT-The main purpose of Vocational High School(SMK) is to prepare students to work, but the most unemploymentcomes from graduates of SMK. This case can occur because thecurriculum development does not meet the principle of relevance,both internal and external. Internally, the development of SMKcurriculum component must be integrated. While externally, SMKcurriculum development must prepare students to be able to live andwork. The question is whether the development of a mathematicscurriculum in SMK meets the principle of relevance. To answer theresearch problem, the data collection technique used are documentand interview techniques.The document is a mathematics learningplan (MLP) at SMK in Malang, Batu, and Bojonegoro. Data fromthe documents and interviews are analyzed qualitatively in relationto the principle of relevance. Based on the analysis it is found that:1) the development of the mathematics curriculum in SMK is notbased on the need of the skill program or not integrated; and 2)graduate competence standard (GCS), basic competencies (BC),indicators, objectives, teaching materials, methods, and assessmentof mathematics learning outcomes are less compatible. Thus it canbe concluded that the mathematics curriculum in SMK does not meetthe principle of relevance.Keywords: SMK, math curriculum, and relevanceI. INTRODUCTIONThe largest unemployment rate in Indonesia untilFebruary 2016 comes from SMK graduates [28]. One of thefactors is curriculum development and learning. The SMKcurriculum should be developed in accordance with the needsof the work, economy, society, and students [1,5,11,16,29].Therefore, the development of curriculum and learning is tocombine professional knowledge with work skills[3,11,30,32,33]. Such an effort is effective if the goal of all thelessons is sustained or integrated with the purpose of itsprogram of expertise [8,19]. Basically, the integratedcurriculum is to make it easier for students to learn the teachingmaterials and learn meaningfully, so that the goal of the skillsprogram is effective [1,4,6,11].In addition to the main purpose for work, SMKgraduates can also continue to college [31], so that SMKstudents are required to take the national exam [22,23,31]. Thiscase has an impact on the burden of learning more SMK thanSHS students, and the development of mathematics curriculumusing supply-driven principles. The impact of curriculumdevelopment is the overload and overlap of teaching materials,and less consider the scope and sequence of teaching materialdeliverables as a whole [6]. If so, then the learning ofmathematics in SMK does not focus on the essentialmathematical material needed by its skill program, or notintegrated [3,5,6,20].One of the principles of curriculum development isthe principle of relevance. This relevance is both internal andexternal [20,25]. Internal relevance is the integrity of thecurriculum, which is the integration between the goals to beachieved, the content or the material or the learning experience,the process or the method or strategy, and the means ofassessment used to see the achievement of the objectives. Whilethe relevance of an external nature is the preparation of studentsto be able to work and live in the community. This principledescribes that the objectives, teaching materials, learningprocesses covered in the curriculum should be relevant to thedemands, needs, and development of work and society. Thequestion is whether the development of a mathematicscurriculum in SMK meets the principle of relevance.II. METHODThe curriculum is a guideline for the implementationof learning activities to achieve educational goals. Theseguidelines include setting objectives, content or lessonmaterials that students should learn, and how to learn them[24,26]. Development of SMK mathematics curriculum is thedevelopment of mathematics learning guidance in SMK, that issyllabus or MLP. Based on the description and to answer theabove problem, this research is qualitative descriptive type withcase approach [2,10,18,27].This research is document research, so the techniqueof data collection is document technique. The documentsanalyzed are the MLP, class 10 and 12 in SMK at MGMPMalang, SMK Bina Mandiri Malang, SMK EL Malang, SMKN2 Batu, and SMKN Temayang Bojonegoro. For data validity,then also use interview technique. The focus of the analysis isthe external and internal relevance. Analysis of externalrelevance is analyzing the compatibility or integration of GCS,BC, indicators, mathematics teaching materials with thepurpose of their programming skills. While the internalrelevance analysis is to analyze the consistency or conformitybetween GCS, BC, indicators, teaching materials, methods orapproaches, learning resources, and assessment in the MLP.Analysis of MLP elements using Likert Scale withfour cecklist options, namely: very not accordance, notaccordance, accordance, and very accordance. The results ofthis document are analyzed qualitatively and used to describetheir relevance. To calculate and analyze it then the dataCopyright 2018, the Authors. Published by Atlantis Press.This is an open access article under the CC BY-NC license 8

Advances in Social Science, Education and Humanities Research (ASSEHR), volume 160transformed into quantitative data in accordance with the scoreare: 1, 2, 3, and 4 [21]. After the data is transformed intoquantitative data, the calculation of the rating scale is by usingthe percentage [18,21]. To determine the relevance level, usethe category with the following scale.No1.2.3.4.Table 1. Category of the relevance levelScala (%)Category0 - 25Very Irrelevant (VIR)25 - 50Irrelevant (IR)50 - 75Relevant (R)75 - 100Very Relevant (VR)Table 2. Conformity between core competences/GCS, BC, indicator,objective, material/student worksheet, method/approach, and asessment.Aspect ofNORelevanceABCDE% CategoryBC with core1 competences/GCS3223260R2345III. RESULTA. External RelevanceThe principle of external relevance means that theobjectives, teaching materials, learning processes covered in themathematics curriculum in SMK must be relevant to thedemands, needs, and developments of the objectives of theprogram. That is, the development of GCS, BC, indicators, andmathematics teaching materials must refer to and integrate withcompetence standard of program expertise [1,4,6,11].Therefore, the mathematics teaching materials of each skillprogram are different. Mathematics learning in SMK withproblem solving approach, aimed to enable students to adaptand deal with science and technology changes and work needsthrough critical, rational, and creative thinking, and can usemathematical mindset in learning other science and work[13,15].Besides BC and teaching materials are different,MLP format from one skill program to another is also different.This can be clearly seen in the MLP header, which is for whatskills program. Based on the identification results of MLP, noneof the MLPs include skills programs, and there is even a MLPthat reads "for all skills programs". In this case, the objectives,BC, and mathematics teaching materials between one skillprograms are the same, which means very irrelevant (Vir)category. This case is certainly contrary to the function,principle, and objectives of mathematics learning in SMK, thatis to support the purpose of the program of expertise [9,20].This is, of course, contrary to the function, principle, andobjective of mathematics learning in SMK, which is to supportthe objectives of the program of expertise [9,20]. Based on this,it can be said that the mathematics curriculum in SMK does notmeet the principle of external relevance.B. Internal RelevanceIf a curriculum does not meet the principle ofexternal relevance, then the curriculum does not qualify forrelevance, because external relevance is an absoluterequirement. Based on internal relevance analysis, theconformity between core competences/GCS, BC, indicator,objective, material/student worksheet, method/approach, andasessment, is obtained as the following table.6Note:ABCDEIndicator with BCObjective withindicatorMaterial/studentworksheet withindicatormethod/approachwith objectiveAssessment 40IRPercentage (%)66,750,045,8 66,7 58,3 57,5RCategoryRRIRRRR SMK Malang at MGMP Malang SMKN Temayang Bojonegoro SMK EL Malang SMKN 2 Batu SMK Bina Mandiri MalangIn general, MLP for SMK meets the principle ofinternal relevance with a score of 57.5% (category R). Thesmallest percentage is in the appropriateness of the assessmentwith the indicator of 40% (IR), while the highest percentage isthe conformity of the indicator BC, which is 70% (category R).The low suitability of the assessment with the indicator is dueto: 1) the cognitive aspect (C1, C2, C3, etc.) is not in accordancewith the assessed, and 2) in the indicator there is no affectiveaspect but the value in the assessment. While the highpercentage of conformance indicator with BC, becauseindicators and BC is on the syllabus and only copy paste. From5 sources of the research, only MLP in SMK EL Malang iscategorized as irrelevant (IR), because the format of the MLPof the school is still the old RPP formatIn Government Regulation as UUSPN No. 20 Ps.3,2003 and PP N0. 22, 2006 sub. IIC, that the purpose of SMK isto prepare their students to work at the madya level.Hisorientation is being able to work in accordance with thecompetencies required by his work. The effectiveness of thisgoal depends on how the organization of its curriculum. Thus,all the lessons taught in SMK including mathematics must beintegrated and support GCS from its expertise program [1,7,9].Therefore, the orientation of learning mathematics must be ableto help students to more easily learn and understand theprogram expertise. This can be achieved if GCS, BC, indicators,and mathematics teaching materials are developed consistentlyand relevant to the needs of the skills program.Lu Hong in his research entitled: Thought andPractice on Curriculum Reform in Higher Vocational Colleges,it is said that the importance of reform in vocational education[17]. Reforms can be interpreted as the development ofmathematics teaching materials in accordance with theobjectives of the program expertise in SMK. In addition, the29

Advances in Social Science, Education and Humanities Research (ASSEHR), volume 160development of methods and evaluation of learning outcomesshould be able to explore and elaborate mathematical conceptsto solve skills program problems or the needs of professionalpositions. The principle of reforming the contents of themathematics curriculum should be designed, and should focuson important mathematical material and required by its skillprogram [20]. In relation there with, the re-design of themathematics curriculum for SMK is the best way in thecontinuous development of the SMK curriculum. LIU Deen inresearch "Characteristics of Curriculum in Higher VocationalEducation" [5] emphasized that the development of SMKcurriculum should have four features, namely: (1) job-orientedin curriculum objectives, (2) appled technology basedcurriculum content, (3) work activity centered curriculumorganization, and (4) curriculum implementation throughteaching integrated with operation. These four features shouldbe a foothold in the development of the mathematics curriculumin SMK to meet the principles of relevance both external andinternal.The integrated curriculum must be implemented inthe classroom. Integrated learning is a meaningful learning thatis very effective in achieving the objectives of learning. That is,if all the lessons in SMK are integrated, that it affects thestudents' understanding of their skills program [6]. This is inaccordance with the research results of Yi-Hsuan GL and BellaOS, in the research of ESP curriculum development in SMK[11]. The results of his research, that the ESP ITB program(Intensive Task-Based English for Special Purposes) has asignificant impact on understanding the concepts and skills ofSMK students in English-language business presentations.Therefore, the objectives of each subject in the vocationalschool should be directed to the effectiveness of theachievement of the competency of the program. So far,mathematics learning in SMK is separated from other lessons[6].IV. CONCLUSIONThe purpose of SMK is to prepare students for work.The learning objectives of all subjects should be relevant andintegrated with the objectives of the program's expertise.Therefore, the development of mathematics curriculum mustmeet the principle of relevance that is the relevance of theexternal and internal. The number of unemployed SMKgraduates, also caused by the development of a mathematicscurriculum that does not meet the principle. Based on the resultsof the analysis, it can be proved that: First, the development ofGCS, BC, indicators, mathematics teaching materials in SMKis not based on the needs of the skills program or not integrated.That is, it does not meet the principle of external relevance.Second, the development of GCS, BC, indicators, teachingmaterials, methods or approaches, learning resources, andassessments in the mathematics lesson in SMK are inconsistentor inappropriate. That is, it does not meet the principle ofinternal relevance. Thus it can be concluded that thedevelopment of mathematics curriculum in SMK does not meetthe principle of ].[9].[10].[11].[12].[13].[14].Beane, James A. Curriculum Integration; Designing thecore of democratic Education. New York and London:Teachers College Press, (1977).Borg WR & Gall M.P. Educational Research, AnIntroduction 7th Edition. Pearson Education, Inc,(1977).Bowers, Helen. Curriculum Design in VocationalEducation. Fully refereed paper for the AustralianAssociation for Research in Education-2006 Conference26-30 November 2006, Adelaide, (2006).Dayuan, Jiang. Thoughts on Fundamental Problems ofVocational Education Pedagogy: Journal Vocationaland Technical Education; 2006-04, (2006).Deen, LIU. Characteristics of Curriculum in HigherVocational Education: Journal Vocational andTechnical Education; 2001-16, (2001).Effendi, Moh Mahfud. Pengembangan KurikulumMatematika sebagai Mata Pelajaran Adaptif padaProgram Keahlian Tata Busana SMKN 3 Probolinggo.Jurnal Penelitian Pendidikan 1412-565X Edisi khususFebruari 2013 hal 43-60, (2013).Effendi, Moh Mahfud. Alternatif Model OrganisasiKurikulum Matematika Sekolah Menengah Kejuruan(SMK). Jurnal HIPKIN: Inovasi Kurikulum, ISSN:1829-6750 Volume 01 Maret 2014; hal 123-135, (2014).Fang, LI Ju, and Zheng, ZHOU Jian. The constructionand implementation of work-integrated learning "ThreePolicy" model in the vocational college of mappingclass: Journal Science of Surveying and Mapping; 201005, (2010).Fogarty. (1991). How to Integrate The Curricula: TheMindful School. Palatine, Illinois: Skylight Publishing,Inc.Gay, L.R, et.al,. Educational Research: Competenciesfor Analysis and Applications. New Jersey: PearsonPrentice Hall, (2006).Gloria Lo, Yi-Hsuan and Sanjaya, Bella Oktaviani.When Academia Meets Industry: Effective ESPCurriculum Development for Vocational High SchoolStudents Delivering Profesional Business Presentations.English as a Global Language Education (EaGLE)Journal: Vol. 1 No. 2; pag. 31-62, (2015).Hamalik. Dasar-Dasar Pengembangan Kurikulum.Bandung: Rosdakarya, (2008).Henk vdK,. Mathematics for Technical VocationalEducation. Research Intersts and Universities.http://www.academica.edu, (2010).Karseth, Berit. Curriculum Restructuring In HigherEducation After The Bologna Process: A NewPedagogic Regime This article is a revised version forthis monograph of a paper presented at The ThirdConference on Knowledge and Politics at the Universityof Bergen, May 18-20th, 2005. Journal: Revista30

Advances in Social Science, Education and Humanities Research (ASSEHR), volume pañola de Educación Comparada, 12 (2006), 255-284,(2006).Lisbeth L dan Lulea T,. To Look for MathematicsTeaching and Learning in Vocational Education.www.mail.liu.se/SMDF/madif5/Lindberg, (2013).Longstreet,W.S. Curriculum for a New Millenium.Boston; Allyn & Bacon, (1993).Lu Hong. Thought and Practice on Curriculum Reformin Higher Vocational Colleges: Journal of AnhuiVocational & Technical College;2009-01, [CateGoryIndex]: F830-4;F712.3, (2009).McMillan,James H.Educational Research:Fundamentals for The Consumer, 5th Edition USA:Person Education, Inc, (2008).McNeil. Contemporary Curriculum in Thought&Action.USA:John Wiley& Sons (2006).NCTM (National Council of Teachers of Mathematics).Principles and Standards for School Mathematics.USA: The NCTM, Inc, (2000).Oppenheim, A.N. Questionare Design and AttitudeMeasurement. London: Heinemann (1982).Peraturan Menteri Pendidikan dan Kebudayaan nomor70 tahun 2013 Tentang Kerangka Dasar dan StrukturKurikulum SMK/MAK.Peraturan Menteri Pendidikan Dan KebudayaanRepublik Indonesia Nomor 60 Tahun 2014 TentangKurikulum 2013 Sekolah Menengah Kejuruan/Madrasah Aliyah Kejuruan.Print, M. Curriculum Development and Design,Australia; Allen& Unwin Pty Ltd, (1993).Sanjaya, W. Kurikulum dan Pembelajaran; Teori danPraktek Pengembangan KTSP.Jakarta: KencanaPrenada Media Group, (2008).Sanjaya, W. Kurikulum dan Pembelajaran; Teori danPraktek Pengembangan KTSP.Jakarta: KencanaPrenada Media Group, (2008).Sugiyono. Metode Penelitian Kuantitatif,Kualitatif,danR&D. Bandung; Alfabeta, (2008).Suryamin. Angka Pengangguran SMK Tertinggi diIndonesia, BPS Indonesia, (2016).Tight, Malcolm. Key Concepts in Adult Education andTraining.Second edition. Canada: RoutledgeFalmer,(2002).Toth, Peter. Learning Strategies and Styles in VocationalEducation. Acta Polytechnica Hungarica: Vol 9, No. 3,2012, (2012).Undang-Undang Sistim Pendidikan Nasional Nomor 20Tahun 2013.Xin, Zhao. Vocational Education CurriculumDevelopment Oriented by Working Process Knowledge:Journal of Anhui Vocational & Technical College;2007-07, (2007).Yimin, Wang. Exploitation and Practice of Theorypractice Integrated Professional Courses: JournalVocational and Technical Education; 2006-04, (2006).31

To determine the relevance level, use the category with the following scale. Table 1. Category of the relevance level No Scala (%) Category 1. 0 - 25 Very Irrelevant (VIR) 2. 25 - 50 Irrelevant (IR) 3. 50 - 75 Relevant (R) 4. 75 - 100 Very Relevant (VR) III. RESULT A. External Relevance The principle of external relevance means that the

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