A-Level Maths Solver

A-Level Maths Topics We Solve

Pure Mathematics

Our solver handles the full A-Level pure maths syllabus including proof by deduction and contradiction, algebraic and partial fractions, binomial expansion, sequences and series, trigonometric identities and equations, exponentials and logarithms, differentiation (including chain, product, and quotient rules), integration (including by parts and substitution), parametric equations, vectors in 3D, and differential equations.

Each solution shows the complete chain of reasoning that an examiner expects. For differentiation problems, the solver explicitly writes out the rule being applied and the intermediate steps. For integration, it shows the recognition of the integral form, the substitution or technique used, and the evaluation of definite integrals with correct notation. For dedicated calculus support, visit our calculus solver.

Statistics

The statistics component covers sampling methods, data presentation and interpretation, probability distributions (binomial and normal), hypothesis testing for correlation, proportion, and mean, and large data set questions specific to each examination board. The solver correctly identifies the type of hypothesis test required and shows the complete testing procedure including stating hypotheses, calculating test statistics, finding critical values, and writing a conclusion in context. See our dedicated statistics solver for more.

Mechanics

Mechanics topics include kinematics (SUVAT equations and variable acceleration), forces and Newton's laws, moments, projectiles, friction, and connected particles. The solver draws force diagrams mentally and resolves forces in the correct directions. For projectile questions, it correctly separates horizontal and vertical components and uses the appropriate equations for each.

Further Maths Support

Our solver also handles A-Level Further Mathematics topics including complex numbers, matrices, further calculus (Maclaurin and Taylor series, improper integrals), further mechanics (work, energy, circular motion), and further statistics (Poisson distribution, chi-squared tests). These are the most challenging questions at A-Level and our AI has been specifically trained on past paper questions from all UK examination boards.

Mark Scheme Alignment

Every solution is structured to match the mark scheme format used by your examination board. Method marks (M) are clearly identified so you can see which steps earn credit even if you make a numerical error. Accuracy marks (A) show where exact values are required versus acceptable approximations. This alignment helps you understand not just how to solve problems but how to present your solutions for maximum marks.

Transitioning from GCSE to A-Level

The jump from GCSE to A-Level maths is significant. Topics that were touched on briefly at GCSE are explored in much greater depth, and entirely new areas like calculus, complex numbers, and mechanics are introduced. Our solver helps bridge this gap by providing detailed explanations that connect new A-Level concepts to the GCSE foundations you already know. If you need to revisit GCSE-level topics, our GCSE maths solver provides appropriately levelled solutions.

For algebraic foundations that underpin much of A-Level maths, see our algebra solver. For geometric reasoning and vector questions, our geometry solver provides targeted support. To see how our solver compares to alternatives, visit our best AI maths solver comparison. For a general-purpose solver, try our maths problem solver.