In today's modern world, advanced mathematics serves as the bedrock of success across a multitude of professional domains, spanning from the cutting-edge realms of the sciences and computing to the intricacies of business and finance. Our A-Level Mathematics course is suited to 16 - 18 year old learners and 19+ adult learners. It builds on the mathematics skills you've learned at the GCSE level, equipping you to tackle complex mathematical problems and fostering a deeper interest in the subject.

Course duration:
7 months (31 weeks)
Location:
Timetable:
Timetable available on request
Status:
Available
Availability:
Yes (course free to 16-18 year olds)
Course code:
C26MICC01A
Suitable for:
This course is available for 16-18s
You will study 3 hours in the classroom at the Chelsea Centre and 2 hours online. Assessment methods: At the conclusion of Year 1, you will undertake internal exams that evaluate your grasp of the Year 1 curriculum. These assessments play a significant role in calculating your UCAS predicted grade. At the end of Year 2, you will sit three public examinations which determine your final A-Level grade. The course does not include any coursework in either year.
GCE AS Level in Mathematics [EDEXCEL]
https://find-a-qualification.services.ofqual.gov.uk/qualifications/60313079
To study on this course, you will need: · GCSE Maths at Grade 6 or above · GCSE English Language at Grade 4 or above Every applicant is required to participate in an interview and complete an entrance assessment as part of the process to determine their eligibility for the course.
This is a 2-year linear accredited course consisting of 5 hours of class time a week. You will be expected to spend at least 2 hours a week studying independently. A minimum of 90% attendance is expected per term.
You will require access to a computer with a camera and microphone and a scientific calculator.
A Levels are commonly recognised as the standard entry requirement for leading universities in the UK and across the globe. The A-Level is required for numerous degree programs including engineering, computer science and economics. Moreover, it establishes a strong mathematical foundation applicable to various other fields.
Download our comprehensive 16-18 course guide for more information.
Download 16-18 course guide