Pure Maths A Level
Description
Pure Maths A Level
Open Plan A Levels
Do you need an A Level within 12 months to get into University?
We now offer a range of A Levels where we guarantee to prioritise the marking of your coursework so you are fully ready to take your exams in January and June of each year.
You will have to find a testing centre in your area to check on the cut off dates for coursework.
Specification
This course follows the AQA Specification 6360.
Course Overview
There are 3 modules at AS level : MPC1, MPC2 and MFP1
and 3 at A2 level: MPC3, MPC4 and MFP3.
AS Level
Unit MCP1 – Pure Core 1
Algebra
Quadratic functions
Differentiation
Integration
Unit MCP2 – Pure Core 2
Algebra and Functions
Sequences and Series
Trigo…
Frequently asked questions
There are no frequently asked questions yet. If you have any more questions or need help, contact our customer service.
Pure Maths A Level
Open Plan A Levels
Do you need an A Level within 12 months to get into University?
We now offer a range of A Levels where we guarantee to prioritise
the marking of your coursework so you are fully ready to take your
exams in January and June of each year.
You will have to find a testing centre in your area to check on the
cut off dates for coursework.
Specification
This course follows the AQA Specification 6360.
Course Overview
There are 3 modules at AS level : MPC1, MPC2 and MFP1
and 3 at A2 level: MPC3, MPC4 and MFP3.
AS Level
Unit MCP1 – Pure Core 1
Algebra
Quadratic functions
Differentiation
Integration
Unit MCP2 – Pure Core 2
Algebra and Functions
Sequences and Series
Trigonometry
Exponentials and logarithms
Differentiation
Integration
Unit MFP1 – Further Pure 1
Algebra and Graphs
Complex Numbers
Roots and Coefficients of a quadratic equation
Series
Calculus
Numerical Methods
Trigonometry
Matrices and Transformations
A2 Level
Unit MFP1 – Pure Core 3
Algebra and Functions
Trigonometry
Exponentials and Logarithms
Differentiation
Integration
Numerical Methods
Unit MCP4 – Pure Core 4
Algebra and Functions
Coordinate Geometry in the (x, y) plane
Sequences and Series
Trigonometry
Exponentials and Logarithms
Differentiation and Integration
Vectors
Unit MFP3 – Further Pure 3
Series and Limits
Polar Coordinates
Differential Equations
Differential Equations – First Order
Differential Equations – Second Order
There is one examination for each module, and no coursework.
Each exam can be taken in January or May/June of each year.
A student who passes all three AS level modules achieves the
qualification AS Pure Mathematics.
Passes in the 3 A2 level modules are then required to achieve the
qualification A level Pure Mathematics.
The course builds on work covered in GCSE Maths at Higher
Level.
You need to be familiar with all the mathematics at this level, and
your skills should be at least up to Grade B standard. If you
have not studied maths for some time, it would be advisable to
brush up your skills by revising some of the Higher Level GCSE
topics. One way to do this is on the BBC website "GCSE
Bitesize" which provides an interactive revision programme.
This A level course is designed for students working at home.
The topics are presented in small "chunks" with worked examples
followed by activities for the student. Revision tests are
provided after every three or four sections, and there is a Test
Paper at the end of each module, which is a mock exam, so you
should revise the content of the module before you do the Test
Paper.
You will need a graphics calculator, but you will also need to be
skilled in manipulating numbers without using a calculator.
In particular, no calculator is allowed in the exam for the first
module, and the work in this module is built around working out
answers without a calculator.
The course is self-contained; you can learn everything you need by
working through the materials provided. But if you want to
read the same content elsewhere, the best resource is the series of
books written especially for the AQA Specification. These are
published by Oxford University Press, and the series title is
"Advanced Maths for AQA". The books relevant to this course
are:
Core Maths C1 + C2, Core Maths C3 + C4, and Further Pure FP1.
At the time of writing, OUP had not published a book for the module
FP3, though this may be in preparation. A large part of the
content of FP3 is Differential Equations, and there are many
textbooks which cover this topic.
Beyond this, there are many other mathematics textbooks, too
numerous to list, but the Internet is probably a better additional
resource for help with particular topics. Many academic
institutions provide websites presenting mathematical topics with
practice questions. A search, for example, on "area under a
curve" will bring up several web pages which you should find
helpful.
On this course you work at your own pace. You need to do some
forward planning to work out when you will be ready to take the
exams, and you will need to register your exam entries at the
appropriate time. All administrative details are given in the
specification, which you can download from the AQA website.
Examination Centres
UK Open Learning provides expertise support and advice for students
in their studies through their comprehensive course packs and
tutoring system.
However, we do stress that it is the student’s responsibility to
find a centre to register and take their exams with. We are aware
that sometimes this is difficult or even impossible to arrange.
Now we have come to an arrangement with centres in Birmingham,
Bristol and Harrogate so please contact them directly for fees and
a timetable.
We realise this may still involve a good deal of travelling for
some students but the long-term benefits of being able to gain A
Levels far outweigh the short-term expense and inconvenience.
Please visit AQA for exam information.
http://www.aqa.org.uk/admin/p_private.php
In some cases you should be prepared to travel to another town or
city to take your exams.
The contract for sitting exams is between you and the centre
and we will provide you with comprehensive instructions on when and
how to deal with the examination centre.
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