Qualification details

OCR Level 3 Certificate in Mathematics for Engineering

Qualification summary

The aims of this specification are to enable candidates to:
• study the theory of mathematics and then apply this theory in a variety of engineering contexts;
• develop their understanding of mathematics mathematical processes and the application of mathematics in a way that promotes confidence and fosters enjoyment;
• develop abilities to reason logically and recognise incorrect reasoning, to generalise and to construct mathematical proofs;
• extend their range of mathematical skills and techniques and use them in more difficult, unstructured engineering problems;
• develop an understanding of coherence and progression in mathematics and of how different areas of mathematics can be connected to solve engineering problems;
• recognise how a situation may be represented mathematically and understand the relationship between ‘real world’ engineering problems and mathematical models and how these can be refined and improved;
• use mathematics as an effective means of communication within an engineering context;
• read and comprehend mathematical arguments and articles concerning applications of mathematics in an engineering context;
• acquire the skills needed to use technology such as calculators and computers effectively, recognise when such use may be inappropriate and be aware of limitations;
• develop an awareness of the relevance of mathematics to the field of engineering, to the world of work and to society in general;
• take increasing responsibility for their own learning and the evaluation of their own mathematical development.

Qualification details

500/4136/8
3
OG - Other General Qualification
Accreditation start date:
01/07/2008
Operational start date in centres:
01/09/2008
Accreditation end date:
31/08/2013
Certification end date:
31/08/2016
England
16-18, 18+, 19+
Wales
No
N.Ireland
No
Approval start date:
14/07/2008
Approval end date:
31/08/2013
English
This specification has been designed to develop the knowledge and understanding required to enable progression to qualifications along the vertical and horizontal planes in the National Qualifications Framework.
For example a candidate achieving a Level 3 Certificate in Mathematics for Engineering may:
• undertake additional Level 3 qualifications part-time or full-time in further education, eg OCR Level 3 Principal Learning in Engineering, Diploma in Engineering, Diploma in Manufacturing, Diploma in Construction and the built environment.

In addition to the horizontal progression outlined above, the qualification also enables vertical progression. Candidates will be able to access degrees and other qualifications in further and higher education. Additionally this will enable candidates to progress into employment, ie into engineering at technician level.
No specific job occupation
  • 02 Science and Mathematics
    • 02.2  Mathematics and Statistics
180
A*/A/B/C/D/E
Written Examination
The unit is assessed by independent external assessment in the form of two examination components.
Candidates must complete the one mandatory unit
  • A  -  Mandatory unit
    Mandatory unit