home online course
A B C D E
F G H I J
asa2
Introduction
Tech

Further information

"Students embarking on Advanced Subsidiary and Advanced GCE study in Mathematics are expected to achieved at least Grade C in GCSE Mathematics or equivalent, and to have covered all the material in the Intermediate tier. In addition, students will be expected to be able to use the material listed whenever it is required. This material, together with the GCSE material, is regarded as assumed background knowledge. It will not be tested by questions focussed directly on it. However, it may be assessed within questions focussed on other material from the relevant specification."
from A-Level Specifications


This online course will concentrate on those aspects of the National Curriculum that are most important in enabling a confident start to AS and A2 courses in Mathematics.

The course is based on the list "Background knowledge" contained in all new A Level specifications for September 2000 (AQA, AEB, OCR, EdExcel) and draws from the Revised National Curriculum for September 2000 (generally, those items unique to KS4 Higher).

Besides giving detailed summaries of the content involved, this course also provides online interactive practice in the key concepts. You must ensure your browser is set up correctly for these interactive aspects. For more information about this, see Tech.

Coded
A number of pages will provide a simple code if the task on that page is completed. Once all the codes have been completed, the student can go to the Coded page, enter these codes and obtain a dated certificate to prove the work was done. Note that it is probably quite easy for any "hacker" to obtain the the certificate falsely.

Version 2.0
Version 1 of this course was written specifically for AngliaCampus and is available on that site. This version includes extra interactive pages, particularly in section D, has a more unified style and makes no use of any plug-ins. It also includes a number of Coded pages in sections B and D, which provide the student with codes to use as evidence with their tutor of having completed the tasks.

Any comments?
© MathsNet 2001