Qualification
SAQA ID 105451
NQF Level 08
Reregistered

Bachelor of Science Honours in Applied Mathematics

This qualification has as learning outcomes theoretical and practical knowledge and skills of matters in specific areas of the Mathematical Sciences. The student is empowered with basic applied competence in different fields of specialisation further aimed at lifelong learning through upgrading of knowledge and skills. Integrated assessment is an important part of the qualification in order to achieve the set goals.

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

0

Qualification snapshot

Official qualification identity fields captured from the qualification record.

Originator

University of Pretoria

Quality assurance functionary

-

Field

Field 10 - Physical, Mathematical, Computer and Life Sciences

Subfield

Mathematical Sciences

Qual class

Regular-Provider-ELOAC

Recognise previous learning

Y

Important dates

These dates are carried directly from the qualification record.

Registration start

2024-06-30

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

This qualification has as learning outcomes theoretical and practical knowledge and skills of matters in specific areas of the Mathematical Sciences. The student is empowered with basic applied competence in different fields of specialisation further aimed at lifelong learning through upgrading of knowledge and skills. Integrated assessment is an important part of the qualification in order to achieve the set goals.

Entry requirements and RPL

Access may be gained to the qualification through the Recognition of Prior Learning (RPL).

Entry Requirements

A relevant Bachelor of Science Degree or equivalent Qualification. Level 7.

Replacement note

This qualification does not replace any other qualification and is not replaced by any other qualification.

Structure and assessment

Qualification rules, exit outcomes, and assessment criteria from the SAQA record.

Qualification rules

Level, Credits and learning components assigned to the Qualification

  • Exit Level of programme: Level 8.
  • Duration: 2 years.
  • Total Credits: 240.
  • Fundamental; Level 7, 240 Credits.
  • Core; Level 7, 120 Credits.
  • Elective; 0 Credit.
  • Total: 240 total credits value of Qualification.
  • Fundamental; Level 8, 120 Credits.
  • Core; Level 8, 120 Credits.
  • Electives; 0 Credit.
  • Total: 240 total Credits value of Qualification.

Exit level outcomes

Learning Outcomes

  1. The student must be able to conceptualise, evaluate and understand theory and models in the mathematical sciences at an Honours level.
  2. The student must be able to identify, access, formulate and solve problems stemming from mathematical situations in society, by being able to meaningfully observe and identify such situations, to convert these observations into mathematical language and to reach logical conclusions on an Honours level.

Critical cross-field outcomes

This qualification is directed towards empowering the student on an Honours level to: " identify and solve problems of mathematical nature in science and in real-life situations through critical and creative thinking.

  • Work effectively with others as a member of a team, group, organisation, community through joint projects and discussion.
  • Organise and manage himself and his activities responsibly and effectively.
  • Collect, analyse, organise and interpret empirical information scientifically.
  • Comunicate effectively through visual, mathematical and language skills.
  • Use science and technology effectively and critically in such a way that people's health and the environment is preserved and improved.
  • Demonstrate and understand the multidisciplinary nature of mathematical science, thereby also recognising that problem-solving contexts do not exist in isolation.

This qualification endeavours to contribute to

  • The full personal development of each learner and the social and economic development of the society at large, by making it the underlying intention of any programme of learning to make an individual aware of the importance of.
  • Critically reflecting on and exploring a variety of strategies to learn more effectively.
  • Participating as responsible citizens in the life of local, national and global communities.
  • Being culturally and aesthetically sensitive across a range of social contexts.
  • Exploring education and career opportunities.
  • Developing entrepreneurial opportunities through innovative application of mathematical principles.

Associated assessment criteria

The student must demonstrate.

  1. Understanding of basic theory on an Honours level.
  2. Competence in performing the required calculations on an Honours level.
  3. Ability to interpret theory in terms of practical problems on an Honours level.

Integrated Assessment

  • Portfolios.
  • Simulations.
  • Written examinations.
  • Oral examinations.

Progression and comparability

Articulation options

Vertical Articulation

  • Master Science (Mathematical Sciences).
  • Master of Arts (M A).
  • Master of Commerce (M com).

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.

No provider listing was captured on this qualification record.

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