Sixth Form Course Booklet 2013 - Bromsgrove School
Sixth Form Course Booklet 2013 - Bromsgrove School
Sixth Form Course Booklet 2013 - Bromsgrove School
Create successful ePaper yourself
Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.
MATHEMATICS AS LEVEL<br />
WHY STUDY MATHEMATICS AT AS LEVEL?<br />
Mathematics is a unique subject that both stands as a creative subject in its own right, but also underpins science,<br />
engineering and much of business studies and other social sciences. The mathematical skills of being able to think<br />
abstractly, logically and deductively, to construct a rigorous argument and to draw sound conclusions from appropriate<br />
evidence are highly desirable and transferable to many different settings. You will learn how to analyse data so that you<br />
can judge the value of statistical arguments, you will develop an appreciation of how motion can be modelled and you<br />
will learn the techniques that will enable you to extend the study of the subject, or its dependent subjects.<br />
Mathematics increasingly becomes algebraically rather than arithmetically based.<br />
Those wishing to study Further Mathematics A level should note that we do not teach an equivalent introductory AS<br />
level. The procedure is to study A level Mathematics in the Lower <strong>Sixth</strong>, and then A level Further Mathematics in the<br />
Upper <strong>Sixth</strong>. Pupils who embark on a full Further Mathematics course can later opt to reduce this to AS level Further<br />
Mathematics: this is usually done to ensure that a grade A in Mathematics A level is achieved.<br />
AIMS OF THE COURSE<br />
1. To develop an interest in mathematics.<br />
2. To develop an appreciation of the value of mathematics in the modern world.<br />
3. To develop an ability to think abstractly and logically.<br />
4. To encourage a sense of achievement in meeting an intellectual challenge.<br />
5. To lay foundations for the further study of the subject and dependent subjects.<br />
6. To develop the ability to model real-life situations and the ability to appreciate that assumptions must be made<br />
in order to do this.<br />
SKILLS NEEDED FOR AND DEVELOPED IN THE COURSE<br />
An interest in mathematics; sound algebraic skills; a readiness to rise to challenges and to see them through to a<br />
successful conclusion; sound organisational skills and a readiness to set time aside to learn critical facts and<br />
techniques.<br />
REQUIREMENTS FOR STARTING THE COURSE<br />
A minimum of a grade B in Higher Level GCSE or IGCSE Mathematics, although an A or A* is preferable.<br />
<strong>Course</strong> followed: Mathematics<br />
Examination Board: Edexcel<br />
CONTENT OF THE COURSE UNITS<br />
The course consists of two pure mathematics units and one applied unit. The two pure units are C1 Introduction to<br />
Advanced Mathematics, which seeks to ensure foundations from GCSE are secure, and C2 Concepts for Advanced<br />
Mathematics, which introduces many of the major themes that run through the AS and A2 courses. The applied unit is<br />
either Mechanics 1 or Statistics 1, the choice (made at the end of September) being entirely up to the pupil depending<br />
on which will best serve his or her needs.<br />
METHODS OF ASSESSMENT<br />
Each unit is assessed by a written examination of 1 hour 30 minutes.<br />
APPROPRIATE SUBJECTS TO ACCOMPANY MATHEMATICS<br />
Physics is a good subject to accompany mathematics for those interested in pursuing science or engineering. Business<br />
studies and geography also go well. Mathematics however will fit well into all combinations.<br />
70