A-Level Mathematics

Pursuing an A-level Maths course will sharpen your critical thinking skills and transform you into a skilled problem-solver. Whether you’re looking to excel in STEM fields, advance your career, or continue to higher education, our online learning platform, combined with dedicated tutor support, will empower you to achieve your goals and become a qualified mathematician.

About This Programme

Mathematics is one of the oldest and most respected areas of academia; it provides a logical way to express the fundamentals of the world we see, and some say it’s beautiful. A-level Maths (or A-level Mathematics if you prefer) is also one of the most respected qualifications for university entry. It is considered a facilitating subject, meaning it forms the core basis of many other disciplines. It enables you to demonstrate logical thinking and reasoning skills that all universities and employers will respect. One of our most popular A-levels, this course covers a range of topics, from trigonometry to statistics, forces to algebra, with tutor assignments to help you achieve your goals.

Course Info

Course CodeX901W
DurationBetween 8–24 months (Fast Track available)
Study Hours300 in total
DifficultyLevel 3. Normally studied by ages over 16.
UCAS PointUp to 56
Syllabus Code7357
Units9 Units
Awarding Body: AQA
AQA qualifications are internationally recognised and taught in 30 countries worldwide, highly valued and recognised by employers and universities and enable you to progress to the next stage of your life. AQA qualifications suit a range of abilities and include GCSE coursesIGCSE courses and A-level courses.
UCAS
This course carries UCAS points. This means that it can be used to gain direct access to university courses and other higher education qualifications, through the UCAS system.
What you will learn
Below is an outline of the course material you will study:

Unit 1: Pure mathematics 1

  1. Proof, proof by deduction, proof by exhaustion, & disproof
  2. Surds & rationalising the denominator
  3. Solving & graphing quadratic equations
  4. Graph transformations
  5. Simultaneous equations
  6. Inequalities
  7. Polynomials & the Factor Theorem
  8. Coordinate geometry, including straight line equations & intersection
  9. Circle theorems

  1. Differentiation & integration
  2. Binomial expansion & approximations
  3. Trigonometry (sin, cosine & trig identities)
  4. Proving & solving trigonometry identities
  5. Exponentials & logarithms
  6. Laws of logarithms

  1. Vectors
  2. Kinematics, motion graphs & non-uniform acceleration
  3. Constant acceleration & SUVAT equations
  4. Forces & Newton’s laws

  1. Population & sampling
  2. Representing qualitative & quantitative data
  3. Measure of location
  4. Dispersion
  5. Correlation & regression
  6. Elemental probability
  7. Solving probability problems
  8. Laws of Probability
  9. Probability distributions
  10. Statistical distribution
  11. Binomial distributions, including binomial coefficients, probability function, & cumulative distribution function
  12. Hypothesis tests

  1. Proof by contradiction
  2. Simplifying expressions
  3. Division of polynomials
  4. Mapping & functions
  5. Composite & inverse functions
  6. The modulus
  7. Solving modulus equations & inequalities
  8. Graph transformations
  9. Partial & repeated fractions
  10. Arcs, sectors, & small angle approximations
  11. Inverse trig functions
  12. Cosec, Sec & Cot
  13. Addition & double angle formulas
  14. Binomial expansions as approximations
  15. Binomial expansions & partial fractions
  16. Series & sequences

  1. Points of inflection, convex, & concave curves
  2. Trigonometric identities & equations
  3. Rules of differentiation, including the product rule, the quotient rule, & implicit differentiation
  4. Rules of integration
  5. Differential equations
  6. Integrating complex functions
  7. Integration by substitution
  8. Integration by parts
  9. Integration of partial fractions
  10. Parametric integration & differentiation
  11. Parametric & cartesian equations
  12. Numerical methods
  13. Vectors & 3D vectors

  1. Kinematics & projectile motion
  2. Dynamics
  3. Resultant forces, friction, & equilibrium
  4. Newton’s Laws of Motion
  5. Moments

  1. Correlation & regression
  2. The Product Moment Correlation Coefficient
  3. Probability
  4. The Normal Distribution
  5. Normal approximation to a binomial distribution
  6. Hypothesis testing
  7.  

  1. Paper 1
  2. Paper 2
  3. Paper 3

Outcome

After successfully completing your exams, you will have earned an A-level in Mathematics. This well-respected achievement will stand you in good stead if you want to progress onto higher education (such as university) or are looking to start work. Employers and universities highly value it and can set you up for a bright future.

Progression Routes

An A-level Maths course is the key to many, many professions and is part of a trinity of courses (Maths, Chemistry and Biology) that is often mooted to allow access to most careers. Mathematics demonstrates a significant ability to think logically and in critical thinking, so it is highly desirable to employers.

Students go on to careers in medicine, Engineering, Data Science, Veterinary Science, Accountancy, Chemical Engineering, Actuarial science, Meteorology, and Teaching.

Take your skills one step further by taking a broader look at mathematical principles with our A-level Further Maths course.

Examinations and Assessments

Assignments

You will complete various assignments during your A-level Maths course. These do not contribute to your final grade but allow you to submit work to your tutor for marking and feedback. This will help you monitor your progress and will be used to produce predicted grades if needed.

Official Exams
Then, you will sit the same exams as a traditional college; the official exams are as follows:
These exams contain a mix of question styles, from short, single-mark questions to multi-step problems.
Mock Exam Papers
This course also includes free Mock papers for you to practice with before taking your exams.

Entry Requirements

It is strongly recommended that you have studied GCSE Maths or an equivalent level before beginning this course. Learn about combining the two with our GCSE Maths and A-level course bundle, or get in touch with one of our friendly learning advisers if you have any questions.

Student Testimonials

I had General English class and IELTS class, and I think both classes were really helpful. In general English, I could say more fluently, it means that I learned many useful expressions and phrases. In IELTS class, I realised which subject I should study. So now I know more vocabs than before. Also, the teachers are really kind and funny.

Inju Lee
Student

I'm really satisfied with my class at GLC because the teachers are so nice, and I enjoy the lessons. Before coming here, I had never learned English from a native teacher, and I found that it makes a big difference. In my first class, I could hardly understand a few sentences. But now, I'm able to understand almost everything.

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I studied English courses at GLC for 11 months, during which I made significant improvements in grammar, speaking, and listening. In the past, I was always afraid to speak with others in English, but through systematic learning and continuous practice, I am now able to confidently have fluent conversations with locals. 

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The teachers at GLC are very patient. They not only adjust the course content according to my learning progress but also encourage me to speak more and practice often, which has filled me with motivation and confidence throughout the learning process. It has really improved my English and made me braver in using it!

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