Algebra, statistics, calculus, and discrete maths.
Master the Algebra strand of Edexcel GCSE Mathematics (1MA1). Covers algebraic expressions, expanding and factorising, linear and quadratic equations, simultaneous equations, inequalities, sequences, straight-line graphs, quadratic and other graphs, functions and iteration. Includes Foundation and Higher tier content with worked examples, exam tips referencing Edexcel papers and mark schemes, and practice problems throughout.
Complete exam preparation for Edexcel GCSE Mathematics (1MA1). Covers paper structure, mark schemes, revision strategies, non-calculator techniques, and exam-day approach for all three papers.
Covers angles, shapes, transformations, Pythagoras, trigonometry, vectors and constructions for Edexcel GCSE Mathematics (1MA1). Includes worked examples and Edexcel-style exam practice.
Covers place value, fractions, decimals, percentages, indices, surds, standard form and bounds for Edexcel GCSE Mathematics (1MA1).
Covers theoretical and experimental probability, tree diagrams, Venn diagrams, and conditional probability for Edexcel GCSE Mathematics (1MA1). Includes worked examples and Edexcel-style exam practice.
Covers ratio, proportion, compound measures, growth and decay for Edexcel GCSE Mathematics (1MA1). Includes worked examples and Edexcel-style exam practice.
Covers data collection, averages, graphical representations, scatter graphs and cumulative frequency for Edexcel GCSE Mathematics (1MA1). Includes worked examples and Edexcel-style exam practice.
Covers expressions, equations, inequalities, sequences, graphs and functions for AQA GCSE Mathematics.
Covers angles, shapes, area, volume, transformations, Pythagoras, trigonometry and vectors for AQA GCSE Mathematics.
Covers place value, fractions, decimals, percentages, indices, surds and standard form for AQA GCSE Mathematics.
Covers basic probability, tree diagrams, Venn diagrams, conditional probability and expected outcomes for AQA GCSE Mathematics.
Covers ratios, proportion, percentages, compound measures, growth and decay for AQA GCSE Mathematics.
Covers data types, sampling, averages, charts, scatter graphs, cumulative frequency and histograms for AQA GCSE Mathematics.
An AQA exam prep companion covering paper structure, command words, non-calculator techniques, mark scheme patterns, common mistakes, and a full specification revision checklist for GCSE Mathematics.
Master AQA A-Level Further Mathematics exam technique with paper structure guidance, time management, and worked examples.
Master complex number arithmetic, Argand diagrams, modulus-argument form, De Moivre's theorem, and roots of unity.
Master graph theory, algorithms, networks, linear programming, and mathematical modelling for discrete problems.
Master roots of polynomials, series summation, proof by induction, inequalities, and advanced algebraic techniques.
Master advanced mechanics topics including damped oscillations, centres of mass, moments of inertia, and variable forces.
Master the Poisson distribution, continuous random variables, probability density functions, and chi-squared tests.
Master the t-distribution, confidence intervals, advanced hypothesis testing, non-parametric tests, and estimation theory.
Master matrix operations, determinants, inverses, linear transformations, eigenvalues, and the Cayley-Hamilton theorem.
Master improper integrals, volumes of revolution, mean value, arc length, and differential equations for AQA Further Mathematics.
Master momentum, impulse, collisions, work-energy principles, and circular motion for AQA Further Mathematics.
Master polar coordinates, curve sketching, areas in polar form, and hyperbolic functions for AQA Further Mathematics.
Master the AQA A-Level Mathematics exam — understand paper structure, know what to memorise, learn mark scheme patterns, and build an effective revision strategy.
Master advanced algebraic techniques for AQA A-Level Mathematics — polynomial manipulation, inequalities, simultaneous equations, functions, modulus, graph transformations, partial fractions, and binomial expansions.
Master calculus applications for A-Level Mathematics — optimisation, rates of change, tangents and normals, curve sketching, areas under and between curves, numerical integration, substitution, parts, and differential equations.
Master coordinate geometry and parametric methods for A-Level Mathematics — straight lines, circles, parametric equations, implicit differentiation, curve sketching, intersections, and coordinate proofs.
Master the AQA large data set — explore real weather data, clean and prepare data for analysis, apply summary statistics, correlation, regression, probability models, and hypothesis testing in context.
Master mechanics concepts for A-Level Mathematics — kinematics, forces, Newton's laws, projectiles, moments, energy, and momentum.
Develop advanced problem-solving skills and master mathematical proof techniques for AQA A-Level Mathematics — covering deduction, exhaustion, contradiction, counterexample, multi-step proof, and cross-topic problem solving in pure maths, statistics, and mechanics.
Master the core topics of A-Level Pure Mathematics 1 — proof, algebra, coordinate geometry, sequences, trigonometry, exponentials, differentiation, integration, vectors, and numerical methods.
Master statistical concepts for A-Level Mathematics — sampling, distributions, hypothesis testing, correlation, regression, and probability.
Master every aspect of A-Level trigonometry — radians, exact values, reciprocal and inverse functions, addition and double angle formulae, the R cos(θ ± α) form, identity proofs, equation solving, and small angle approximations. Aligned to AQA specification 7357.
Advance your pure mathematics for A-Level — further algebra, trigonometric identities, calculus techniques, parametric equations, and numerical methods.
Master the Edexcel 9MA0 pure mathematics content on algebra and functions — surds, indices, quadratics, simultaneous equations, inequalities, polynomials, the factor theorem, algebraic fractions, partial fractions, modulus functions and graph transformations.
Master the Edexcel 9MA0 pure mathematics content on coordinate geometry — straight lines, circles, parametric equations, parametric differentiation, converting between parametric and Cartesian forms, intersection problems, tangent and normal lines, loci, curve sketching and applications.
Master differentiation from first principles, power rule, chain rule, product rule, quotient rule, implicit and parametric differentiation, second derivatives, optimisation, and connected rates of change for Edexcel A-Level Mathematics (9MA0).
Master the Edexcel A-Level Mathematics (9MA0) exams with targeted strategies for Paper 1, Paper 2, Paper 3, mark scheme conventions, common mistakes, time management, and effective revision techniques.
Master exponentials and logarithms for the Edexcel 9MA0 A-Level Mathematics specification — index laws, exponential functions, the natural exponential eˣ, logarithms and their laws, solving exponential equations, natural logarithms, growth and decay models, logarithmic graphs, change of base, and modelling with exponentials.
Master integration techniques for Edexcel A-Level Mathematics (9MA0) including indefinite and definite integration, substitution, parts, partial fractions, trapezium rule, differential equations, and volumes of revolution.
Master the mechanics content of the Edexcel 9MA0 A-Level Mathematics specification — kinematics, forces, Newton's laws, connected particles, moments, vectors, projectiles, friction, statics and modelling.
Master Sequences and Series for Edexcel A-Level Mathematics (9MA0). Covers arithmetic and geometric sequences, recurrence relations, sigma notation, binomial expansion for positive integer and rational exponents, series applications, binomial estimation, and proof techniques. Includes worked examples, exam tips, and practice problems throughout.
Master statistics for Edexcel A-Level Mathematics (9MA0) Paper 3 Section A -- covering sampling, data presentation, probability, binomial and normal distributions, and hypothesis testing.
Master Trigonometry for Edexcel A-Level Mathematics (9MA0). Covers radians, trigonometric functions and graphs, identities, inverse trig functions, compound and double angle formulae, harmonic form, small angle approximations, reciprocal trig functions, and solving equations. Includes worked examples, exam tips, and practice problems throughout.
Master 2D and 3D vectors, position vectors, scalar product, vector equations of lines, and numerical methods (iteration, Newton-Raphson, bisection) for Edexcel A-Level Mathematics (9MA0).
A comprehensive introduction to statistics covering descriptive methods, probability, distributions, sampling, hypothesis testing, ANOVA, correlation, regression, and Bayesian inference. Build the quantitative reasoning skills essential for data science, research, and evidence-based decision-making.
A complete guide to the Key Stage 1 Mathematics curriculum (Years 1 and 2). Covers all statutory topics: number and place value, addition and subtraction, multiplication and division, fractions, measurement, geometry (shapes, position and direction) and statistics — aligned to the National Curriculum for England.
A complete guide to Key Stage 2 Mathematics (Years 3 to 6). Covers all statutory topics: number and place value, addition and subtraction, multiplication and division, fractions, decimals and percentages, ratio and proportion, algebra, measurement, geometry (properties of shapes; position and direction), and statistics — aligned to the National Curriculum for England.
A complete guide to Key Stage 3 Mathematics (Years 7 to 9), covering the full English National Curriculum. Lessons span Number and the Number System, Fractions, Decimals and Percentages, Algebra (Expressions, Equations, Sequences and Graphs), Ratio and Proportion, Properties of Shapes, Mensuration and Pythagoras, Transformations and Vectors, Probability, and Statistics.
A complete guide to Key Stage 4 (GCSE) Mathematics, covering the full English National Curriculum for Years 10 and 11. Lessons span Indices, Surds and Standard Form; Algebra (Expressions, Quadratics, Equations, Sequences, Functions and Graphs); Ratio, Proportion and Rates of Change; Circle Theorems; Mensuration and 3D Shapes; Trigonometry (Sine and Cosine Rules); Vectors and Transformations; Probability; and Statistics (Cumulative Frequency, Histograms, Box Plots and Sampling). Higher-tier content is clearly indicated throughout.