UJ Undergraduate Prospectus | 2025

71 2025 UNDERGRADUATE PROSPECTUS ADMISSION REQUIREMENTS FOR APPLICANTS WITH A NATIONAL CERTIFICATE (VOCATIONAL) (NCV) For admission to a Degree (4 years) the applicant must have:  A NCV (level 4) issued by the Council for General and Further Education and Training.  Achieved a minimum of 70% for 5 of the 7 subjects – fundamental and vocational categories.  Passed English as Language of Teaching and Learning / First Additional Language as fundamental component with a minimum of 70%.  Passed Mathematics and Physical Sciences as Fundamental Components with a minimum score of 70%. Relevant regulatory body admission requirements to be adhered to. For admission to a BCom Degree the applicant must have:  A NCV (level 4) issued by the Council for General and Further Education and Training.  Achieved a minimum of 60% for 6 of the 7 subjects – fundamental and vocational categories.  Passed English as Language of Teaching and Learning / First Additional Language as fundamental component with a minimum of 70%.  Passed Mathematics and Physical Sciences as Fundamental Components with a minimum score of 60%. Relevant regulatory body admission requirements to be adhered to. For admission to a Diploma (3 years) the applicant must have:  A NCV (level 4) issued by the Council for General and Further Education and Training.  An achievement of at least 60% for 5 of the 7 subjects – fundamental and vocational categories.  An achievement of at least 60% in English as Language of Teaching and Learning / First Additional Language.  An achievement of at least 60% in Mathematics or 70% in Mathematics Literacy – taken as fundamental subjects.  For the Diploma in Business Information Technology: an achievement of at least 70% in Mathematics and 80% in Mathematic Literacy taken as fundamental subject. Relevant regulatory body admission requirements to be adhered to. Meeting the Faculty’s minimum requirements for a particular programme does not necessarily guarantee admission to that programme due to space constraints.

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