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  1. Home
  2. Subjects
  3. Mathematics
  4. AQA Certificate Level 3 Mathematical Studies

AQA Certificate Level 3 Mathematical Studies1350

SpecificationPlanning resourcesTeaching resourcesAssessment resourcesKey dates
1.0 Introduction
2.0 Specification at a glance
3.0 Subject content
3.1 Analysis of data
3.2 Maths for personal finance
3.3 Estimation
3.4 Critical analysis of given data and models (including spreadsheets and tabular data)
3.5 The normal distribution
3.6 Probabilities and estimation
3.7 Correlation and regression
3.8 Critical path analysis
3.9 Expectation
3.10 Cost benefit analysis
3.11 Graphical methods
3.12 Rates of change
3.13 Exponential functions
4.0 Scheme of assessment
5.0 General administration
6.0 Grade descriptions
7.0 Formulae sheet
8.0 Statistical tables
Level 3 Mathematical Studies Specification for first teaching in 2014

Level 3 Mathematical Studies Specification for first teaching in 2014

03 Dec 2020

PDF | 1.06 MB

6.0 Grade descriptions

These descriptions give a general indication of the level of attainment characteristic of each grade. These descriptions should be interpreted in relation to the content outlined in the Subject Content section of this specification; they are not designed to define that content.

The grade awarded will depend on how well the student has met the assessment objectives (see the Scheme of Assessment section). If a student has performed less well in some areas, this may be balanced by better performances in others.

Level 3 Certificate Mathematical Studies

Grade A

Within the context of Level 3 Certificate Mathematical Studies, students demonstrate a good understanding and knowledge of the mathematical facts, concepts and techniques that are needed, drawing on the full range of defined and assumed content to carry out set tasks successfully.

Students manipulate mathematical expressions and use graphs, sketches, tables and diagrams, all with high accuracy and skill. They use mathematical language and symbols correctly and effectively in representing situations mathematically . When confronted with unstructured problems, they can often devise and implement an effective solution strategy , communicating it appropriately and effectively . If errors are made in their calculations or logic, these are sometimes noticed and corrected.

Students recall or recognise almost all the standard models and techniques that are needed, and select appropriate ones to represent a wide variety of situations in the real world. They correctly refer results from calculations using the model to the original situation; they give sensible interpretation of their results in the context of the original situation. Their responses include mathematical justifications, explaining their solutions to problems involving a number of features or variables. They make intelligent comments on the modelling assumptions and suggest possible refinements to the model.

Students understand how almost all situations presented in the examination may be translated into mathematics. They correctly refer the results of calculations back to the given context and usually make sensible comments or predictions. They can distil the essential mathematical requirements from given data or other mathematical information .

Students make appropriate and efficient use of contemporary calculator technology and other permitted resources, and are aware of any limitations to their use. They present results to an appropriate degree of accuracy without prompting .

Grade E

Within the context of Level 3 Certificate Mathematical Studies, students demonstrate some understanding and knowledge of the mathematical facts, concepts and techniques required, showing competence and confidence in applying assumed content and some technical fluency with the defined content .

Students manipulate mathematical expressions and use graphs, sketches, tables and diagrams, all with some accuracy and skill. They sometimes use mathematical language correctly to represent situations and the processes they use in working through well-defined problems can be followed .

Students recall or recognise some of the standard models and techniques that are needed and sometimes select appropriate ones to represent a variety of situations in the real world. They sometimes correctly refer results from calculations using the model to the original situation; they try to interpret their results in the context of the original situation, but make little comment on possible refinements to a model.

Students sometimes understand how situations presented in the examination may be translated into mathematics. They sometimes correctly refer the results of calculations back to the given context and attempt to give comments or predictions. They distil some of the essential mathematical requirements from given data or other mathematical information .

Students often make appropriate and efficient use of contemporary calculator technology and other permitted resources. They sometimes present results to an appropriate degree of accuracy without prompting .

5.0 General administration
7.0 Formulae sheet
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