Bachelor of Education Honours in Mathematics Education
Purpose:
Source: SAQA official qualification record. Yiba Verified does not own the underlying qualification data shown on this page.
Qualification type
Honours Degree
Credits
128
Sub-framework
HEQSF - Higher Education Qualifications Sub-framework
Providers listed
1
Qualification snapshot
Official qualification identity fields captured from the qualification record.
Originator
University of Limpopo
Quality assurance functionary
CHE - Council on Higher Education
Field
Field 05 - Education, Training and Development
Subfield
Schooling
Qual class
Regular-Provider-ELOAC
Recognise previous learning
Y
Important dates
These dates are carried directly from the qualification record.
Registration start
2024-07-01
Registration end
2027-06-30
Last date for enrolment
2028-06-30
Last date for achievement
2031-06-30
Purpose and entry context
Official SAQA text formatted for easier reading.
Purpose and rationale
Purpose
The purpose of the qualification is to empower teachers with the skills and methodologies to conduct classroom based research in Mathematics education. This qualification will also enable teachers to critically interrogate, reflect on and improve their Mathematics classroom practices. The qualification will provide a research approach to Mathematics teaching and learning based on classroom practices. The qualification focuses specifically on improving mathematics classrooms practices using empirical data and research based evidence.
As a result, the quality of Mathematics teaching and learning in the country will improve which will ultimately make a contribution to the global literature in the discipline of Mathematics Education.
Rationale
Many leading industrialised nations, including those of the Pacific Rim, where learners perform particularly well, understand the effect of Mathematics education on the economy. It is also reported that many jobs require candidates to have a mathematical background and this requirement has increased significantly over the last 20 years and it will continue to do so, probably at an even faster rate. Consequently, the employment prospects of today's learners are highly dependent on their level of mathematical knowledge. This includes from those requiring basic and financial numeracy to those using high level Mathematics. Unless major changes are made to our Mathematics education we are risking our future economic prosperity. This qualification provides an opportunity to develop competent Mathematics Education teachers so which should enhance the mathematical competencies of learners.
Entry requirements and RPL
Recognition of Prior Learning (RPL)
This qualification may be achieved in part through the recognition of relevant prior learning and experience as per the University's RPL policy. Appropriate assessment tasks and tools are designed to assess the individual candidates against the outcomes on a case by case basis, and detailed records are maintained.
RPL may be used to grant access to learners who do not meet the minimum entry requirements.
Entry Requirements
The minimum admission requirements for the Bachelor of Education Honours in Mathematics Education Degree, is
- A Bachelor of Education, Level 4 in Senior Phase and/or Further Education and Training (FET) Phase Teaching.
Or
- An general Bachelor's Degree, Level 7 and a recognised Professional Teaching qualification (in Senior phase and/or FET phase teaching) in Mathematics Education.
Structure and assessment
Qualification rules, exit outcomes, and assessment criteria from the SAQA record.
Qualification rules
The qualification comprises compulsory modules at NQF Level 8, totalling 128 Credits.
Compulsory Modules
- Research Project in Mathematics Education, 32.
- Research Approaches in Mathematics Science and Technology Education, 24.
- Teaching, Learning and Assessment in Mathematics, 24.
- Philosophy and Nature of Mathematics Education, 24.
- Contemporary Issues in Mathematics Education, 24.
Exit level outcomes
- Display and apply knowledge of Mathematics Education in practice.
- Conduct independent research in Mathematics education and report findings in academically appropriate ways.
- Develop essential knowledge, skills and attitude for assessing learner achievement.
Associated assessment criteria
Associated Assessment Criteria for Exit Level Outcome 1
- Concepts, theories and approaches in Mathematics Education are analysed and synthesised to inform and deepen knowledge of teaching and learning processes (materials, curriculum, interactions, and assessment).
- Individually or collaboratively knowledge and theory are applied, in designing and implementing professional practices (e.g. teaching, learning and assessment).
Associated Assessment Criteria for Criteria for Exit Level Outcome 2
- Analyse, evaluate and apply knowledge of research in Mathematics Education with the view to conducting research that transforms classroom practice.
- Relevant and current literature from a variety of sources on a selected topic in Mathematics education are analysed and evaluated.
- Different research paradigms and methodologies are understood to enable the selection of tools and research designs that are appropriate for classroom-based research.
- Knowledge of Mathematics Education and related research processes that impact on mathematics classroom practices are understood and analysed.
- A research proposal on classroom practice is designed.
- A research report in Mathematics Education is written.
- Findings are communicated through an oral presentation and written report.
Associated Assessment Criteria for Criteria for Exit Level Outcome 3
- Formulate clear and concise learning goals for learners.
- Develop assessment instruments to measure the level of competence of learners.
- Evaluate learners' performance using the assessment instrument.
- Develop new approaches to teaching, learning and assessment of the subject to improve knowledge acquisition.
Integrated Assessment
Learning and assessment are integrated to assess the Exit Level Outcomes within the qualification and to ensure a well-structured cohesive qualification. Assessments are based on formative assessments which are in place to ensure continuous learning and feedback is provided to the candidates.
Summative assessments are used to make a judgment about the learning at the Exit Level Outcomes. Such assessments assess the candidate's ability to integrate the larger body of knowledge, competencies and attitudes that are represented by the Exit-Level Outcomes, either as a whole or as components of the qualification.
Progression and comparability
Articulation options
This qualification offers specific articulation opportunities with the following qualifications offered by the University of Limpopo. They are:
Horizontal Articulation
- Bachelor of Education Honours, Level 8 (ID 79124).
Vertically Articulation
- Master of Science in Mathematics, Level 9 (ID 81912).
- Master of Education, Level 9 (ID 79137).
The qualification offers systemic articulation with the following qualifications offered by other institutions, provided the learner meets the minimum entry requirements:
Horizontal Articulation
- Bachelor of Education Honours, Level 8.
- Bachelor of Education Honours in Science and Mathematics Education, Level 8.
- Postgraduate Diploma in Mathematics Education, Level 8.
Vertical Articulation
- Master of Education, Level 9.
- Master of Education in Mathematics Education, Level 9.
- Master of Philosophy in Education: Mathematics Level 9.
International comparability
Honours degrees are not usual offered internationally as most countries offer four-year bachelor's degrees with the fourth year devoted to honours level studies. This qualification compares well with qualifications from countries such as in Australia and the United Kingdom (UK).
In the UK, the first Degree qualification has a duration of four years, in which the fourth year is considered at Honours level. Thus the fourth year was used in the comparability exercise. The Bachelor of Sciences (Honours) in Math Education is offered at the Open University (UK). This qualification has modules of pure Mathematics. the qualification offers opportunities to study specialised units in a specific field. In our case Pure Mathematics is covered in the first Degree while at Honours level the focus is on introducing practicing teachers to research and preparing them for further research at advanced level.
In Australia the Bachelor of Teaching (Mathematics) (Honours) at the University of Newcastle is designed to develop the knowledge, skills and dispositions necessary for a successful career in teaching. The qualification aims to develop graduates who are teachers with the capability to act professionally, ethically and effectively in their secondary school classrooms. The graduates should also be insightful scholars with the capability to engage in rational enquiry into curriculum, policy and practice and be innovative leaders with the capability to play a constructive role in public discourse in education.
In all these countries the Bachelor of Education (B.Ed) Honours Degree is meant to improve the quality of teachers, especially in research and in areas in which they facilitate learning.
Conclusion
The qualifications compares well with qualifications internationally in terms of purpose, content and structure.
Providers currently listed
This reflects provider names published on the official record. It is useful for qualification discovery, but it should not be treated as a substitute for checking the relevant quality body’s latest provider status.
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