Edexcel · AS · A Level · Further

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Mathwright is a question bank for Edexcel maths. Each solution is broken down into the method, accuracy and B marks an examiner would award, so you can see exactly where the marks are.

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What's inside

Marks, working and progress in one place.

Everything follows the structure of a real Edexcel paper, so practising here lines up with how you'll be scored in the exam.

Mark scheme solutions

Solutions are annotated with M1 A1 B1 marks like the real thing, so you can pin down where method marks are earned and where accuracy marks slip away.

A canvas for working

Work through each question on a graph-paper canvas with a few pen colours and sizes. It behaves like rough paper, without the eraser shavings.

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Mark each attempt as got it, nearly or missed. It syncs to your account, so the dashboard can show your weekly activity, accuracy and which topics need another look.

Three tracks, filtered by topic

AS Maths, A Level Maths and Further Maths, covering Pure, Statistics, Mechanics and Core Pure. Filter by topic to drill the parts you find hardest.

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Here's a typical Pure question. Try it on paper, then reveal the marked solution to check your method.

Pure: Integration 4 marks Sample question
Find \[ \int \frac{x^{\frac{1}{2}}(2x-5)}{3} \, dx \] writing each term in simplest form.
Expand the numerator: [M1] \[ \frac{x^{\frac{1}{2}}(2x-5)}{3} = \frac{2x^{\frac{3}{2}} - 5x^{\frac{1}{2}}}{3} \] [A1] Integrate term by term: [dM1] \[ = \frac{4}{15}x^{\frac{5}{2}} - \frac{10}{9}x^{\frac{3}{2}} + c \] [A1]
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