AS-Level Maths (Legacy) Help & Practice

Get better marks with our comprehensive AS level Maths help ? whether it's for Edexcel (Pearson), AQA, OCR or WJEC. Our AS Maths tutors have you all covered!

Keeping with the specifications of all the exam boards, our thorough help for the exam includes topics such as Trigonometry, Factorisation, Quadratic functions, Exponential functions, Logarithms, Calculus, Statistics, and a lot more. Learn the concepts with our online video tutorials that show you step-by-step solutions to even the hardest maths problems. Then, strengthen your understanding with tons of as maths practice.

All our lessons are taught by experienced AS Maths teachers. Let's finish your revision in no time, and ACE that maths exam.

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  1. 1Surds
    1. 1.1Square and square roots
    2. 1.2Cubic and cube roots
    3. 1.3Evaluating and simplifying radicals
    4. 1.4Converting radicals to mixed radicals
    5. 1.5Converting radicals to entire radicals
    6. 1.6Adding and subtracting surds
    7. 1.7Multiplying and dividing surds
    8. 1.8Rationalize the denominator
  2. 2Factorisation
    1. 2.1Factorise by taking out the greatest common factor
    2. 2.2Factorise by grouping
    3. 2.3Factorising difference of squares: x^2 - y^2
    4. 2.4Factorising trinomials
    5. 2.5Factoring difference of cubes
    6. 2.6Factoring sum of cubes
  3. 3Linear Functions
    1. 3.1Distance formula: d=(x2−x1)2+(y2−y1)2d = \sqrt{(x_2-x_1)^2+(y_2-y_1)^2}
    2. 3.2Midpoint formula: M=(x1+x22,y1+y22)M = ( \frac{x_1+x_2}2 ,\frac{y_1+y_2}2)
    3. 3.3Gradient equation: m=y2−y1x2−x1m = \frac{y_2-y_1}{x_2- x_1}
    4. 3.4Gradient intercept form: y = mx + b
    5. 3.5General form: Ax + By + C = 0
    6. 3.6Gradient-point form: y−y1=m(x−x1)y - y_1 = m (x - x_1)
    7. 3.7Rate of change
    8. 3.8Graphing linear functions using table of values
    9. 3.9Graphing linear functions using x- and y-intercepts
    10. 3.10Graphing linear functions using various forms
    11. 3.11Graphing linear functions using a single point and gradient
    12. 3.12Word problems of graphing linear functions
    13. 3.13Parallel and perpendicular lines in linear functions
    14. 3.14Applications of linear relations
  4. 4Quadratic Functions
    1. 4.1Introduction to quadratic functions
    2. 4.2Transformations of quadratic functions
    3. 4.3Quadratic function in general form: y = ax^2 + bx + c
    4. 4.4Quadratic function in vertex form: y = a(x-p)^2 + q
    5. 4.5Completing the square
    6. 4.6Converting from general to vertex form by completing the square
    7. 4.7Shortcut: Vertex formula
    8. 4.8Graphing quadratic functions: General form VS. Vertex form
    9. 4.9Finding the quadratic functions for given parabolas
    10. 4.10Applications of quadratic functions
  5. 5Quadratic Equations
    1. 5.1Solving quadratic equations by factorising
    2. 5.2Solving quadratic equations by completing the square
    3. 5.3Using quadratic formula to solve quadratic equations
    4. 5.4The discriminant: Nature of roots of quadratic equations
    5. 5.5Applications of quadratic equations
  6. 6Inequalities
    1. 6.1Express linear inequalities graphically and algebraically
    2. 6.2Solving one-step linear inequalities
    3. 6.3Solving multi-step linear inequalities
    4. 6.4Compound inequalities
    5. 6.5Solving quadratic inequalities
  7. 7Simultaneous Equations
    1. 7.1Simultaneous linear equations
    2. 7.2Simultaneous linear-quadratic equations
    3. 7.3Simultaneous quadratic-quadratic equations
    4. 7.4Solving 3 variable simultaneous equations by substitution
    5. 7.5Solving 3 variable simultaneous equations by elimination
    6. 7.6Solving 3 variable simultaneous equations (no solution, infinite solutions)
    7. 7.7Word problems relating 3 variable simultaneous equations
  8. 8Operations with Algebraic Fractions
    1. 8.1Simplifying algebraic fractions and restrictions
    2. 8.2Adding and subtracting algebraic fractions
    3. 8.3Multiplying algebraic fractions
    4. 8.4Dividing algebraic fractions
    5. 8.5Solving equations with algebraic fractions
    6. 8.6Applications of equations with algebraic fractions
    7. 8.7Simplifying complex fractions
    8. 8.8Partial fraction decomposition
  9. 9Algebraic Division
    1. 9.1Polynomial long division
    2. 9.2Polynomial synthetic division
    3. 9.3Remainder theorem
    4. 9.4Factor theorem
  10. 10Functions
    1. 10.1Function notation
    2. 10.2Operations with functions
    3. 10.3Adding functions
    4. 10.4Subtracting functions
    5. 10.5Multiplying functions
    6. 10.6Dividing functions
  11. 11Transformations of Functions
    1. 11.1Transformations of functions: Horizontal translations
    2. 11.2Transformations of functions: Vertical translations
    3. 11.3Reflection across the y-axis: y = f(-x)
    4. 11.4Reflection across the x-axis: y = -f(x)
    5. 11.5Transformations of functions: Horizontal stretches
    6. 11.6Transformations of functions: Vertical stretches
  12. 12Reciprocal Functions
    1. 12.1Graphing reciprocals of linear functions
    2. 12.2Graphing reciprocals of quadratic functions
  13. 13Rational Functions
    1. 13.1What is a rational function?
    2. 13.2Point of discontinuity
    3. 13.3Vertical asymptote
    4. 13.4Horizontal asymptote
    5. 13.5Slant asymptote
    6. 13.6Graphs of rational functions
    7. 13.7Solving rational inequalities
  14. 14Circle Theorems
    1. 14.1Angles in a circle
    2. 14.2Chord properties
    3. 14.3Tangent properties
    4. 14.4Circles and circumference
    5. 14.5Arcs of a circle
    6. 14.6Areas and sectors of circles
    7. 14.7Inscribed quadrilaterals in circles
    8. 14.8Central and inscribed angles in circles
    9. 14.9Circles in coordinate plane
  15. 15Trigonometry
    1. 15.1Use sine ratio to calculate angles and sides (Sin = oh \frac{o}{h} )
    2. 15.2Use cosine ratio to calculate angles and sides (Cos = ah \frac{a}{h} )
    3. 15.3Use tangent ratio to calculate angles and sides (Tan = oa \frac{o}{a} )
    4. 15.4Combination of SohCahToa questions
    5. 15.5Solving expressions using 45-45-90 special right triangles
    6. 15.6Solving expressions using 30-60-90 special right triangles
    7. 15.7Word problems relating ladder in trigonometry
    8. 15.8Word problems relating guy wire in trigonometry
    9. 15.9Other word problems relating angles in trigonometry
  16. 16Trigonometric Ratios and Angle Measure
    1. 16.1Unit circle
    2. 16.2Converting between degrees and radians
    3. 16.3Trigonometric ratios of angles in radians
    4. 16.4Radian measure and arc length
  17. 17Sine Rule and Cosine Rule
    1. 17.1Sine rule
    2. 17.2Cosine rule
    3. 17.3Sine rule and cosine rule word problems
  18. 18Bearings
    1. 18.1Introduction to bearings
    2. 18.2Bearings and direction word problems
    3. 18.3Angle of elevation and depression
  19. 19Trigonometric Identities and Equations
    1. 19.1Pythagorean identities
    2. 19.2Solving first degree trigonometric equations
    3. 19.3Solving second degree trigonometric equations
  20. 20Graphing Trigonometric Functions
    1. 20.1Sine graph: y = sin x
    2. 20.2Cosine graph: y = cos x
    3. 20.3Tangent graph: y = tan x
  21. 21Laws of Indices
    1. 21.1Indices: Product rule (a^x)(a^y) = a^(x+y)
    2. 21.2Indices: Division rule (a^x / a^y) = a^(x-y)
    3. 21.3Indices: Power rule (a^x)^y = a^(x * y)
    4. 21.4Negative indices
    5. 21.5Zero index: a^0 = 1
    6. 21.6Rational indices
  22. 22Exponentials Functions
    1. 22.1Solving exponential equations using laws of indices
    2. 22.2Graphing exponential functions
    3. 22.3Graphing transformations of exponential functions
    4. 22.4Finding an exponential function given its graph
  23. 23Logarithms
    1. 23.1What is a logarithm?
    2. 23.2Converting from logarithmic form to exponential form
    3. 23.3Evaluating logarithms without a calculator
    4. 23.4Common logarithms
    5. 23.5Natural log: ln
    6. 23.6Evaluating logarithms using change-of-base formula
    7. 23.7Converting from exponential form to logarithmic form
    8. 23.8Solving exponential equations with logarithms
    9. 23.9Product rule of logarithms
    10. 23.10Quotient rule of logarithms
    11. 23.11Combining product rule and quotient rule in logarithms
    12. 23.12Evaluating logarithms using logarithm rules
    13. 23.13Solving logarithmic equations
    14. 23.14Graphing logarithmic functions
    15. 23.15Finding a logarithmic function given its graph
  24. 24Sequences and Series
    1. 24.1Arithmetic sequences
    2. 24.2Arithmetic series
    3. 24.3Geometric sequences
    4. 24.4Geometric series
    5. 24.5Infinite geometric series
    6. 24.6Sigma notation
    7. 24.7Arithmetic mean vs. Geometric mean
  25. 25Binomial Expansion
    1. 25.1Factorial notation
    2. 25.2Pascal's triangle
    3. 25.3Binomial theorem
  26. 26Differentiation
    1. 26.1Power rule
    2. 26.2Gradient and equation of tangent line
    3. 26.3Higher order derivatives
    4. 26.4Critical number & maximum and minimum values
    5. 26.5Curve sketching
  27. 27Integration
    1. 27.1Antiderivatives
    2. 27.2Definite integral
  28. 28Statistics
    1. 28.1Median and mode
    2. 28.2Mean
    3. 28.3Range and outliers
    4. 28.4Application of averages
    5. 28.5Standard deviation & variance
  29. 29Data and Graphs
    1. 29.1Reading and drawing bar graphs
    2. 29.2Reading and drawing histograms
    3. 29.3Reading and drawing line graphs
    4. 29.4Box-and-whisker plots and scatter plots
    5. 29.5Reading and drawing Venn diagrams
    6. 29.6Stem-and-leaf plots
  30. 30Probability
    1. 30.1Addition rule for "OR"
    2. 30.2Multiplication rule for "AND"
    3. 30.3Conditional probability
  31. 31Discrete Probabilities
    1. 31.1Histogram, mean, variance & standard deviation
    2. 31.2Binomial distribution
    3. 31.3Mean and standard deviation of binomial distribution
  32. 32Normal Distribution and Confidence Intervals
    1. 32.1Introduction to normal distribution
    2. 32.2Normal distribution and continuous random variable
    3. 32.3Z-scores and random continuous variables
    4. 32.4Sampling distributions
    5. 32.5Central limit theorem
    6. 32.6Confidence levels and critical values
  33. 33Correlation and Regression
    1. 33.1Bivariate, scatter plots and correlation
    2. 33.2Regression analysis
    3. 33.3Equation of the best fit line

Is AS level Maths Hard?

As the name suggests, advanced subsidiary (AS) level maths, expands beyond the basic concepts of maths and into more complex or "advanced" areas of mathematics. If the thought of this seems a little daunting to you, you're not alone. There are many students across the UK that are put off by the complex sounding maths problems and terms like simultaneous equations, algebraic expressions, and more.

From the outside looking in, AS level maths can seem like a hard course of study, but if you have a firm grasp of the basics and you paid attention in secondary school maths, you should be well equipped to tackle even the trickiest of problems within this course.

Even if you struggled in year 10 or year 11 maths, you could still earn a good grade within AS level maths. All it would take is some organization, studying and an effective revision tool like StudyPug.

Our platform has a vast collection of video tutorials and revision guides for each topic of AS level maths. Our content will walk you through all the relevant topics that are bound to come up during your course of study, providing AS level maths step-by-step with videos on the following:

  • Simultaneous Equations
  • Differentiation
  • Circle Theorems
  • Operations with Surds
  • Law of Indices
  • Binomial Expansion
  • And more.

If you want to familiarize yourself with the topics you studied in secondary school before you take on an A level course, we have an extensive collection of materials for revision in trigonometry, statistics, integration vectors, and all other topic studied across the GCSE curriculum.

Our AS level Maths tutoring service will show you easy to understand solutions to even the hardest AS level maths questions. Furthermore, the information that we deliver, reflects everything you'd expect to find in modern maths textbooks and covers the content most likely to appear on your AQA, Edexcel, MEI, WJEC or OCR maths exams.

We understand that each student will have their own unique learning style and not every student will come to us at the same skill level. That's why we offer an "AS level maths for dummies" approach that starts with the basics and assumes no prior knowledge. The beauty of our on-demand video service is in is flexibility. You don't need to sit through lessons you already know. You can skip them entirely or simply fast-forward to the section you need.

If you join StudyPug today as a subscriber, you'll have direct access to all of our GCSE and AS level maths help, giving you unprecedented access to a wealth of quality videos and resources that can supplement your studies and help you find your way to the right maths solutions.

What is AS level Maths Like?

A level maths is separated into two variants. An AS Level maths course is one year long, whereas the A level Maths course, is a 2 year program with the AS acting as its first year.

Within the structure of the course, students are given a choice as to what modules they study. The modules are as follows:

  • C1-4 - Core Maths
  • S1 & S2 - Statistics
  • M1 & M2 - Mechanics
  • D1 & D2 - Decisions

Regardless of whether you're studying AS or A level maths, you will be required to study the C1-4 modules. AS students then pick one further module to study (statistics, mechanics, or decisions) and A level students, will pick two.

As an example, has drafted what a typical AS student studying statistics might encounter on their course (see below).

  • I'm interested in AQA AS Maths. Which school board do you follow?

    We follow as level maths syllabus of All exam boards. J We cover all topics in AS level Maths exam. Therefore, not only AQA, students taking the exam with all other exam boards, including, Edexcel, OCR, and WJEC, will find all the help you need here too.

  • I'm taking Statistics 1 (S1) too. Can StudyPug help?

    Most certainly! You will find the Statistics 1 (S1 or MS1A) topics also covered in our AS-level maths course. If you want to learn more about statistics, check out our Statistics course.

  • I want to start my as maths revision by revising some of the more basic maths first. Which course should I sign up for?

    It doesn't matter ? Your StudyPug subscription gives you unlimited access to all maths help across all courses. You can review all maths help in all courses, including GCSE maths, year 11 and year 12 maths. To make the best use of your precious study time, you can skip, review and learn any materials anytime based on your needs.

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