Bachelor of Science Honours in Mathematics
1. To enable students to acquire a sound mathematical basis for higher level study of abstract mathematics, such as mathematical analysis, algebra, topology or applied analysis.
Source: SAQA official qualification record. Yiba Verified does not own the underlying qualification data shown on this page.
Qualification type
Honours Degree
Credits
120
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 Venda
Quality assurance functionary
CHE - Council on Higher Education
Field
Field 10 - Physical, Mathematical, Computer and Life Sciences
Subfield
Mathematical Sciences
Qual class
Regular-Provider-ELOAC
Recognise previous learning
N
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
- To enable students to acquire a sound mathematical basis for higher level study of abstract mathematics, such as mathematical analysis, algebra, topology or applied analysis.
- To enable students to acquire a deeper understanding of the basic concepts and their properties.
- To enable students to acquire skills for solving advanced mathematical problems.
- To enable students to be able to acquire insight into possible applications of these skills to other fields like management, commerce or government.
Entry requirements and RPL
Bachelor of Science in Mathematics and Applied Mathematics
Bachelor of Science in Mathematics
Bachelor of Arts in Mathematics
Structure and assessment
Qualification rules, exit outcomes, and assessment criteria from the SAQA record.
Exit level outcomes
Students are expected to have
- A better understanding of the basic concepts and properties in the relevant mathematical topics and modules.
- Acquired skills to solve mathematical problems of advanced nature.
- Acquire insight and desire for advanced study in mathematical areas.
Specify critical cross-field outcomes
Skills acquired will be of benefit for resolving problems that may arise in applied mathematics, theoretical and applied physics, theoretical and applied chemistry, and subjects requiring knowledge of analytic and or algebraic techniques.
Associated assessment criteria
This will consist of continuous assessment, which involve tutorials, class seminars, and written examinations in all the prescribed modules.
Integrated assessment incorporated to ensure that the purpose of the degree is achieved
- Written examinations
Written tests and project work
Progression and comparability
Articulation options
This qualification serves as an entry point to the related qualification(s)
M.Sc (Mathematical Analysis)
M.Sc (Algebra)
M.Sc (Topology)
This qualification provides credits for the related qualification(s)
M.Sc (Theoretical Physics)
Notes
As per the SAQA Board decision/s at that time, this qualification was Reregistered in 2006; 2009; 2012; 2015.
NOTES
N/A
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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