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Exam Intelligence · 6 Official Documents Analysed

How to Score Higher in OCR A Level Mathematics A (H240)

Evidence-based Mathematics A H240 exam guide built from official OCR examiner reports and mark schemes. Specialised and comprehensive study tips — specific, cited insights so you can achieve top grades.

Evidence-BasedBuilt from 6 official examiner reports & mark schemes (2023–2024)

What Are Assessment Objectives (AOs)?

Before we dive in, you need to understand how OCR actually marks your answers.

AO stands for Assessment Objective. Think of AOs as the different “skills” OCR tests you on in every single question. When an examiner marks your paper, they don't just give you a mark out of 12 based on how “good” your answer feels — they allocate specific marks to each AO separately.

For example, a 12-mark question might be split as: AO1 (2 marks) + AO2 (2 marks) + AO3 (2 marks) + AO4 (6 marks). If you write a perfect textbook answer but don't evaluate, you can only score 6 out of 12 — because the other 6 marks are specifically reserved for evaluation.

This is why understanding AOs matters: they tell you exactly what the examiner is looking for and how many marks each skill is worth. Here are the 3 AOs for this subject:

AO1

Use and apply standard techniques

Approximately 50% (±2%)

Recall, select and use mathematical knowledge, methods and techniques. Covers accurate algebraic manipulation, correct use of formulae from the booklet, and standard procedures across pure, statistics and mechanics. Examiners consistently note that candidates must show explicit method — stating the formula, substituting clearly, and not skipping steps — even on routine questions.

AO2

Reason, interpret and communicate mathematically

Approximately 25% (±2%)

Construct and present mathematical arguments, proofs and justifications. Questions with command words 'show that', 'prove', 'detailed reasoning' and 'determine' target this objective — every step must follow logically from the last, and a concluding statement is required. Correct mathematical notation, including set notation, must be used throughout.

AO3

Solve problems within mathematics and in other contexts

Approximately 25% (±2%)

Apply mathematics to model real-world contexts including mechanics and statistics, select appropriate methods for unstructured multi-step problems, interpret results in context, and critique models. Examiners reward candidates who 'draw together knowledge of different topic areas to devise effective strategies' and penalise generic answers that lack contextual specificity.

The key takeaway: Most students lose marks not because they lack knowledge (AO1), but because they skip the higher-order skills — building chains of reasoning (AO2) and making supported judgements (AO3). Everything below shows you exactly how to hit each AO based on what OCR examiners have written in their reports.

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Top Mistakes in A Level Mathematics A H240

The most common reasons students lose marks in A Level Mathematics A H240, cited directly from official OCR examiner reports across multiple sessions.

1

Insufficient detail in 'show that', 'detailed reasoning' and 'determine' questions — skipping steps or producing answers without working

Flagged in the series overview of all six reports; described as the single most common cause of mark loss across both years · Affects: H240/01, H240/02, H240/03

What examiners say

must give a solution which leads to a conclusion showing a detailed and complete analytical method.

OCR H240/03 June 2023, Paper 3 Series Overview

How to fix this

For every 'show that' or 'detailed reasoning' question, write every algebraic manipulation on its own line. Do not combine two steps into one. The concluding statement must match the printed target exactly. For 'determine', working must be shown even if the answer can be obtained on a calculator — just writing the answer earns zero marks.

2

Explanations not specific to the question context — giving generic facts instead of contextualised reasoning

Flagged in the statistics section overview of both H240/02 reports and in H240/01 series overviews for 2023 and 2024 · Affects: H240/01, H240/02, H240/03

What examiners say

In both parts of this question, many candidates did correct work but did not state a conclusion.

OCR H240/02 June 2023, Question 7 (b)

How to fix this

After writing any explanation, check that it refers explicitly to the specific scenario, variables or values in the question. Stating 'the sample may not be representative' is generic; 'the sample may not represent each year group proportionately because the sample is small' is contextual. The mark scheme targets the contextual form.

3

Applying Newton's second law to a connected system rather than to each particle separately

Flagged in the mechanics section overview of both H240/03 reports; described as frequently scoring no marks · Affects: H240/03

What examiners say

F = ma to each particle separately rather than attempting to apply this equation to the whole system.

OCR H240/03 June 2023, Section B Overview

How to fix this

In every connected-particle question, draw a separate free-body diagram for each object. Write one F = ma equation per object, labelling the tension T in both equations. Then solve simultaneously. Applying F = ma to the combined system leads to the wrong number of force terms and typically earns no marks.

4

Not stating the pivot when taking moments — and failing to resolve forces with both trig components

Cited in H240/03 series overviews for 2023 and 2024 and reinforced with exemplar commentary in both years · Affects: H240/03

What examiners say

Candidates are strongly advised when taking moments to make it clear to the examiners which

OCR H240/03 June 2023, Question 11 (a)

How to fix this

Before writing any moment equation, write 'Taking moments about [point]'. Every moment must include the correct perpendicular distance. When resolving parallel and perpendicular to an inclined plane, each direction must contain both sin and cos components from every relevant force — if the friction term contains 2cosθ + 10sinθ, the normal contact force must contain 2sinθ + 10cosθ.

5

Rejecting invalid solutions without justification — writing 'not possible' or 'Maths Error' instead of giving a mathematical reason

Explicitly flagged in H240/01 June 2024 Q6(c) with exemplar and repeated as an 'Assessment for learning' note · Affects: H240/01, H240/02

What examiners say

candidates should be prepared to give compelling reasons whenever a solution is discarded.

OCR H240/01 June 2024, Question 6 (c)

How to fix this

Whenever discarding a root or solution, provide the mathematical reason: 'e^y = −2 has no solution because the exponential function is always positive.' For logarithms: 'log(−2) is undefined because logarithms require a positive argument.' A complete argument earns the mark; 'not possible' or 'Maths Error' earns nothing.

6

Radians versus degrees error in calculus and trigonometric questions — using degrees when radians are required

Cited in H240/01 June 2023 Q9(b) as the reason why the modal mark was 3 instead of 4 for an otherwise correct approach · Affects: H240/01, H240/03

What examiners say

more astute candidates that appreciated that radians should be used with calculus involving

OCR H240/01 June 2023, Question 9 (b)

How to fix this

All A-Level calculus involving trigonometric functions requires radians unless the question explicitly states degrees. Check the calculator mode before every trig calculation. Derivatives like d/dx(sin x) = cos x are only valid in radians — in degrees an additional conversion factor appears and the formula is different.

7

Hypothesis testing: incomplete hypotheses, wrong parameter notation, or conclusion not in context

Flagged in H240/02 Q10 in both 2023 and 2024; described as the most common source of dropped marks in the statistics section · Affects: H240/02

What examiners say

- Setting up the hypotheses wrongly - either not giving them in terms of a parameter, using a letter that

OCR H240/02 June 2024, Question 10 (a)

How to fix this

State both hypotheses using the correct parameter symbol (μ for a mean test, ρ for a correlation coefficient) and define the parameter in context. Compare the test statistic or p-value explicitly with the critical value or significance level. Write the conclusion in plain language referring to the specific claim in the question — do not simply write 'reject H0'.

8

Partial fractions: not handling repeated factors correctly, or not recognising when partial fractions are the appropriate strategy

Cited in H240/01 June 2023 Q12(b) as the main reason for a wide variety of inappropriate integration attempts · Affects: H240/01

What examiners say

should have indicated to candidates that using partial fractions would be a sensible strategy, and many

OCR H240/01 June 2023, Question 12 (b)

How to fix this

When integrating a rational function, factorise the denominator first. A repeated factor (x − a)² requires two partial fraction terms: A/(x − a) + B/(x − a)². After decomposition, integrate each fraction separately. Verify the decomposition by recombining over a common denominator before integrating.

Apply what you've learned

Practice identifying these mistakes in real papers. Try a recent paper and mark yourself — you'll spot these patterns immediately.

What A Level Mathematics A H240 Examiners Reward

Patterns that consistently earn high marks in A Level Mathematics A H240, based on OCR examiner report commentary on top-scoring answers.

R-addα form of combined trig expressions answered with high accuracy

H240/03 June 2023 Q2(a): 'This question was answered particularly well with almost all candidates stating the correct value for R.' The R formula and the correct quadrant for α are well-known techniques that consistently earn full marks when applied carefully.

Source: OCR H240/03 June 2023, Question 2 (a)

Iterative methods: showing sufficient iterations and giving the correct number of significant figures

H240/03 June 2023 Q7(c): 'This part was answered extremely well with most candidates using the iterative equation and showing sufficient iterations to obtain the correct value.' Iterations with a staircase or cobweb diagram earn easy marks when shown step by step.

Source: OCR H240/03 June 2023, Question 7 (c)

Integration by parts executed correctly on standard forms

H240/02 June 2024 Q4(c): 'Most candidates made a very good attempt at this question, with the integration often fully correct.' The two-step integration by parts structure — identifying u and dv/dx correctly, applying the formula twice — is well-rehearsed and rewards careful working.

Source: OCR H240/02 June 2024, Question 4 (c)

Projectile motion with standard suvat equations

H240/03 June 2023 Q12(a) and Q12(b): 'This part was answered extremely well with most candidates taking the direct route of applying v² = u² + 2as' and 'Similarly to part (a) this part was answered extremely well.' Identifying the correct component of initial velocity is the key step.

Source: OCR H240/03 June 2023, Questions 12 (a) and 12 (b)

Implicit differentiation: correct application of product rule and chain rule on mixed terms

H240/03 June 2024 Q7: 'The vast majority of candidates made a good start to this unstructured problem and used implicit differentiation to correctly differentiate the given expression.' Errors occurred mainly in sign when differentiating the product term −2xy.

Source: OCR H240/03 June 2024, Question 7

Binomial expansion with fractional or negative index: correct factor extraction and term-by-term accuracy

H240/03 June 2024 Q3(a): 'This part was answered well with almost all candidates knowing the correct method for binomially expanding expressions of the form (1 + x)^n where n is not a positive integer.' The most common errors are sign errors and failing to extract the correct leading factor first.

Source: OCR H240/03 June 2024, Question 3 (a)

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A Level Mathematics A H240 Answer Frameworks

Structured approaches for each A Level Mathematics A H240 question type, derived from OCR mark scheme requirements.

Hypothesis test (Statistics, H240/02)

6–10 minutes

Structure

State both hypotheses using the correct parameter symbol and define it in context (e.g. H0: ρ = 0 where ρ is the product-moment correlation coefficient for the population). → State the distribution and identify the test statistic or critical region. → Compare the test statistic or p-value explicitly with the critical value or significance level — write out which is larger. → Write the conclusion: 'Do not reject H0' or 'Reject H0'. → Write the conclusion in context, referring to the specific claim: 'There is insufficient evidence at the 5% level to suggest that...'

  • Define μ or ρ in the context of the question — 'the mean length of fish in this river' not just 'μ'.
  • For a two-tail test, halve the significance level when comparing with the critical value.
  • The conclusion must be probabilistic, not definitive — never write 'this proves that the mean has changed'.
  • Check whether the question uses a binomial or normal distribution before selecting the critical value.

Mechanics: connected particles with friction (H240/03)

6–10 minutes

Structure

Draw a separate free-body diagram for each particle, labelling all forces (weight, normal reaction, friction, tension, applied force). → Write F = ma for particle 1, ensuring friction = μN with the correct normal force. → Write F = ma for particle 2 with the same tension T and consistent sign for acceleration. → Solve the two equations simultaneously to eliminate T or a. → Check that the friction force ≤ μN for each particle.

  • State the pivot or resolve direction before each equation — examiners need to know which direction positive is.
  • Do not apply F = ma to the whole system — this leads to the wrong number of force terms and scores no marks.
  • Use g = 9.8 unless the question specifies otherwise. Using 10 or 9.81 loses accuracy marks.
  • Include the component of weight parallel to the inclined plane: mg sinθ, not mg.

Integration requiring partial fractions (H240/01)

5–8 minutes

Structure

Factorise the denominator completely, identifying any repeated factors. → Set up the partial fraction decomposition with a separate term for each factor (and an extra term for each power of a repeated factor). → Multiply through to find the coefficients, either by substituting roots or by comparing coefficients. → Integrate each term separately: A/(ax + b) integrates to (A/a)ln|ax + b|. → Apply limits or add the constant of integration.

  • For a repeated linear factor (x − a)², use A/(x − a) + B/(x − a)² — a single term A/(x − a) is insufficient.
  • Check the decomposition by recombining over a common denominator before integrating.
  • When evaluating definite integrals using logs, combine log terms using log rules before substituting limits.
  • Include the modulus sign inside the log: ln|x − a|, not ln(x − a), since the argument may be negative.

Proof by contradiction (H240/01, H240/02)

3–5 minutes

Structure

State the assumption explicitly: 'Assume, for contradiction, that [negation of the claim].' → Perform algebraic manipulation using that assumption. → Identify the contradiction (a parity argument, a result that contradicts a known property, or a previous part of the question). → State the conclusion: 'This contradicts [the known fact]. Therefore [original claim] must be true.'

  • Use different letters for different general integers — writing a = 2k and b = 2k assumes they are equal, which is not general.
  • Show explicitly why the parity or divisibility argument applies (e.g. 'the sum of two even numbers is even').
  • Do not forget the concluding statement — earning the method marks but forgetting the conclusion is a common way to lose the final mark.
  • For number theory proofs, let even = 2k and odd = 2k + 1 with distinct values of k.

Sketch graph for 'show that' or 'explain' questions (H240/01, H240/02, H240/03)

3–5 minutes

Structure

Identify the type of curve (polynomial, reciprocal, exponential, trig) and its key features. → Locate roots by setting y = 0 and factor. → Identify any stationary points from the derivative. → Note asymptotes and behaviour as x → ±∞. → Sketch with correct shape, labelling roots, stationary points and asymptotes with coordinates.

  • Examiners explicitly reward candidates who 'made effective use of diagrams' in H240/01.
  • A repeated root appears as a touch of the x-axis, not a crossing — this is frequently tested.
  • On a velocity-time graph, label the t-axis crossings (where velocity changes sign) separately from the initial and final points.
  • For parametric curves, eliminate the parameter to find the Cartesian form before sketching, then use sin²t + cos²t = 1 if trigonometric parameters appear.

Practice by topic

Use topical past papers to practice specific question types. Each topic collects questions from multiple years — perfect for drilling the frameworks above.

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A Level Mathematics A H240 Command Words Decoded

Each command word in A Level Mathematics A H240 is a scoring instruction. Understanding what OCR examiners expect is critical to earning full marks.

show that2–5 marks typical

Derive the printed result with every intermediate step visible. Each line must follow logically from the previous. The final line must match the printed result exactly. The examiner cannot award marks for working that skips steps or contains errors even if the result is correct.

Common mistake

Combining two algebraic steps in a single line, or working backwards from the printed result. Write every substitution and every simplification on its own line.

detailed reasoning3–6 marks typical

Give a complete analytical method that can be followed line by line. Calculator use is permitted to check or verify, but the written working must stand alone and lead convincingly to the result. Quadratic equations must be solved algebraically — showing the factorisation or formula — not just by quoting calculator output.

Common mistake

Going directly from a quadratic equation to its roots without showing the solving method. Examiners specifically flag 'reverse-engineering' a factorisation from calculator solutions as insufficient.

determine2–5 marks typical

Find a result and justify it with supporting working or reasoning. Unlike 'find', this command requires visible method even when a calculator is available. Stating only the answer earns zero.

Common mistake

Writing the correct answer without showing the method that leads to it. Treat 'determine' as 'find and justify' — show the equation set-up, the solving steps, and state the answer with its reasoning.

prove2–5 marks typical

Establish a result using formal logic with no gaps. Algebraic proofs must begin from general assumptions (e.g. let m = 2k for an even number), manipulate rigorously, and end with an explicit conclusion. Proof by contradiction requires stating the assumption, deriving a contradiction, and concluding that the original claim must therefore be true.

Common mistake

Starting with the result and working backwards (circular reasoning), or giving examples instead of a general proof. Always use arbitrary (unspecified) values — specific numerical examples never prove a general statement.

hence2–4 marks typical

Use the result or method from the immediately preceding part. Alternative methods that do not use the previous result score zero or very limited marks. Candidates who ignore 'hence' and use a different approach risk losing all marks on the part.

Common mistake

Re-deriving the problem from scratch without reference to the previous part. Read back one part, identify the result you must use, and reference it explicitly at the start of your working.

find2–6 marks typical

Calculate the numerical or algebraic answer. Method marks are available for valid approaches even if the final answer is wrong — so show your working. Explicit method is not labelled but must be recoverable from the script.

Common mistake

Stating only the answer with no working, which prevents any compensatory method marks if the answer is wrong.

explain1–3 marks typical

Give a reason that is specific to the scenario in the question. A generic fact (e.g. 'correlation does not imply causation') must be applied to the specific context — naming the variables involved and explaining the mechanism in that scenario.

Common mistake

Stating a definition or generic principle without applying it to the specific question. Examiners consistently penalise 'generic facts' that are not contextualised.

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A Level Mathematics A H240 Diagram Checklist

Incorrect diagrams in A Level Mathematics A H240 are flagged in every OCR examiner report. Use this checklist before every practice and in the exam.

Force diagram for a particle on a slope or rod system

Common error: Draw and label every force acting on each particle: weight mg vertically downwards, normal reaction perpendicular to the surface (not vertically upwards), friction parallel to the surface opposing motion, and tension along the string.Include arrows showing the direction of each force — examiners note that arrows are expected.For inclined planes, the normal force acts perpendicular to the plane, never vertically. Drawing it vertically is a consistently flagged error.For rod/lamina problems, state explicitly which point you are taking moments about before writing the equation.

Velocity-time graph for variable-motion problems

Common error: Identify the form of each phase: a polynomial velocity function gives a curved segment, not a straight line.Label the t-axis crossings (velocity = 0, direction changes) and any minimum or maximum velocity points.Shade the region representing displacement or distance as required — note that negative-velocity regions must be treated separately when computing total distance.Examiners in 2024 noted that many candidates drew straight-line segments for the entire graph when the motion was clearly not constant acceleration.

Sketch of polynomial, exponential, logarithmic or modulus function

Common error: Show the correct general shape and orientation — cubic through origin, exponential asymptotic to x-axis, logarithm undefined for x ≤ 0.Label x-intercepts (with coordinates) and the y-intercept. Show repeated roots as touches not crossings.For modulus functions, the V-shape vertex must be at the correct coordinates and both arms must have the correct gradient.Examiners reward candidates who use sketch diagrams to interpret modulus and inverse-function questions — diagrams are explicitly cited as a mark-scoring strategy in H240/01 series overviews.

Normal distribution sketch for hypothesis testing

Common error: Draw a symmetric bell curve with the mean labelled on the x-axis.Shade the critical region corresponding to the significance level and the tail(s) specified by H1.For a one-tail test, shade only one tail; for a two-tail test, shade both tails with each at half the significance level.Mark the test statistic on the x-axis and indicate clearly whether it falls in or outside the critical region.

Sector and circle geometry diagrams for area/arc questions

Common error: The angle θ must be in radians, not degrees — using degrees in the sector area formula gives the wrong result and loses marks.Label the radius, the angle θ and any chord or tangent lines clearly with their lengths.For inequality questions arising from sector areas, show the factorisation of the resulting quadratic fully — examiners in H240/03 June 2024 noted that many candidates could not solve the quadratic inequality even though they set up the area formula correctly.Use exact values where possible (e.g. √3, π) rather than decimals when the question asks for an exact answer.

Parametric curve Cartesian conversion diagram

Common error: Use sin²t + cos²t = 1 to eliminate the parameter and obtain the Cartesian equation before attempting to sketch.For a circle, confirm that the coefficients of the squared terms are equal — if they are not, the curve is an ellipse.Label the centre and any intercepts on the Cartesian axes using the standard form (x − h)² + (y − k)² = r².Examiners noted in H240/03 June 2024 that using arcsin or arccos in the Cartesian form does not fully define the curve and cannot score full marks.

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Topics Students Struggle With Most In A Level Mathematics A H240

These A Level Mathematics A H240 topics consistently produce the lowest scores. Prioritise these in your revision.

!

Detailed reasoning for solving quadratic equations — factorisation or formula must be shown explicitly

H240/03 June 2023 Q7(a): 'Almost all candidates correctly set the expression for the acceleration equal to zero and obtained a correct three-term quadratic equation in t. However, very few showed a correct method for solving this quadratic even though the question clearly said that detailed reasoning must be shown.' Many candidates reverse-engineered the factorisation from calculator roots, which was not accepted.

Affects: H240/01, H240/03

!

Set notation for ranges of solutions — union notation, correct inequality direction

H240/03 June 2024 Q2: 'Many candidates are still unfamiliar with set notation with many either leaving their answer as 2/9 < x < 4, giving an answer using interval notation or using the symbol for union rather than either correct answer.' Quadratic inequality solutions must be expressed in correct set notation ({x: a < x < b} or {x: x > a} ∩ {x: x < b}).

Affects: H240/01, H240/03

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Parametric integration — area between curve and y-axis, correct use of dx/dt

H240/01 June 2024 Q12(a): 'Many candidates did not know how to find the area between a parametric curve and the y-axis and often set about forming ∫y dx/dt dt with little success.' Many candidates only knew the formula for area between a parametric curve and the x-axis.

Affects: H240/01

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Moments and contact forces in rod/lamina problems — geometry of perpendicular distances

H240/03 June 2023 Q11(a) and H240/03 June 2024 Q11(a): in both years most candidates could identify the need to take moments about point A but 'many struggled with the corresponding geometry of the situation.' Incorrect angles of 30, 60, 35 or 55 degrees were used in 2023; in 2024 almost all could not deal with the moment for the weight.

Affects: H240/03

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Large Data Set: specific knowledge of structure required, not generic statistical observations

H240/02 June 2023: candidates who 'misunderstood parts of the Large Data Set question' are explicitly listed in the 'did less well' column. In 2023 Q13, many candidates gave descriptions of the data that were too vague or did not identify the LAs correctly from the scatter diagram.

Affects: H240/02

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Harmonic form (R sin(x + α) or R cos(x + α)) — phase angle in the correct quadrant

H240/03 June 2023 Q2(a): 'The most common errors when it came to determining the value of α was to suggest cos α = 3, sin α = 4 or to incorrectly state that R sin α = −4 ⟹ α = −53.13, so obtaining the correct answer from incorrect working (which was penalised).'

Affects: H240/03

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Logarithmic function domain and convexity — points of inflection are not necessarily stationary points

H240/01 June 2023 Q6(b): 'A common misconception was to show that there was a single stationary point, and it was a minimum point, hence the curve must be convex for all x, without appreciating that points of inflection are not necessarily stationary points.' H240/01 June 2024 Q11: finding the full domain of a log function involving a trig expression proved challenging for the vast majority.

Affects: H240/01

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Statistics: explaining limitations of a model — must be specific to the scenario, not a generic comment

H240/02 June 2024 Q5(d): 'less than half of candidates providing a sufficiently detailed explanation in context.' Many candidates correctly identified that the model gives small P for large t but did not link this to why the model is invalid (non-integer populations; extinction below P = 1). H240/01 June 2023 Q9(c) showed similar issues with model-limitation explanations.

Affects: H240/01, H240/02

Target your weak areas

The topics above are where most marks are lost. Use past papers and mark schemes to practice these specific areas until they become second nature.

Frequently Asked Questions

How is OCR A Level Mathematics A H240 structured — which paper covers Statistics and which covers Mechanics?

H240 has three 2-hour, 100-mark papers. H240/01 (Pure Mathematics) covers only pure topics. H240/02 (Pure Mathematics and Statistics) has Section A (pure, ~50 marks) and Section B (statistics including the Large Data Set, probability, distributions and hypothesis testing, ~50 marks). H240/03 (Pure Mathematics and Mechanics) has Section A (pure, ~50 marks) and Section B (mechanics including kinematics, forces, Newton's laws, moments and projectiles, ~50 marks). Pure content can be tested on any of the three papers. Total: 300 marks.

Is a formula booklet provided, and what formulae are included?

Yes — OCR provides a formulae booklet at the start of each H240 paper. It contains differentiation and integration results (including f'(x)/f(x) dx = ln|f(x)|), trigonometric identities, the binomial expansion for non-integer index, standard series and statistical tables. Examiners regularly note that candidates should 'be aware of which formulae are given and also make sure that they can accurately recall those that are not given' — so practise distinguishing given from ungiven formulae. The full list of ungiven formulae is on pages 85–87 of the specification.

Which calculator types are permitted in H240, and which functions must I be able to use?

Scientific or graphical calculators are permitted in all three H240 papers. The OCR specification states the calculator must include: log/ln, e^x, n!, statistical mean and standard deviation from a list, and integer division. CAS-capable calculators (TI-Nspire CAS, HP Prime) and calculators with internet connectivity or symbolic algebra are NOT permitted. Always start each paper by checking your calculator is in radian mode for any pure paper question involving trigonometric functions. Bring a backup; centres do not supply spares. Memory clearing is at the candidate's responsibility — it is permitted to bring a calculator with prior data, but examiners check for prohibited add-on programs.

What is the OCR Large Data Set and how is it examined in H240/02?

OCR publishes a fixed dataset that all A Level Mathematics A candidates study throughout the course. Questions referencing it appear in Section B (Statistics) of H240/02. Candidates who 'misunderstood parts of the Large Data Set' are explicitly highlighted in examiner reports as doing less well. The key requirement is specific knowledge of the data's structure — the variables recorded, the range of local authorities, and the categories used. Generic statistical comments ('the sample may not be representative') score nothing if they are not specifically tied to the dataset and the question context.

What is the difference between H240 (A Level) and H230 (AS Level), and why does the slug say 'h230'?

H240 is the full two-year linear A Level qualification assessed by three papers. H230 is the standalone one-year AS Level assessed by two papers (H230/01 and H230/02); AS results do not count towards the A Level grade. The slug on this page uses 'h230' for internal catalogue consistency, but all content, quotes and analysis on this page refer exclusively to the A Level qualification H240. When searching for past papers and examiner reports, use H240 codes for A Level and H230 codes for AS Level — they are entirely separate assessments.

How does OCR A Level Mathematics A H240 compare to AQA Mathematics 7357 and Edexcel Mathematics 9MA0?

All three are linear A Level qualifications with similar assessment objective weightings. OCR H240 is distinctive for its 'detailed reasoning' command phrase, which sets a higher bar for written algebraic method than the equivalent questions in AQA or Edexcel — OCR explicitly states that calculator-only solutions are not acceptable for these questions even when the answer is correct. OCR does not use a Large Data Set in the same structured way as AQA 7357. OCR B (MEI) H640 is a separate qualification with a different specification, different style of examination questions, and additional content (e.g. mechanics units and a comprehension paper) — it is not the same qualification as H240 despite both being called 'OCR A Level Mathematics'.

Put It All Into Practice

You now know exactly what OCR examiners reward and penalise. The next step is deliberate practice with real papers. We have 12 exam sessions available for A Level Mathematics A H240 — question papers, mark schemes, and examiner reports.

Methodology: Synthesised from 6 official OCR Principal Examiner Reports across H240/01 (Pure Mathematics), H240/02 (Pure Mathematics and Statistics), and H240/03 (Pure Mathematics and Mechanics) for June 2023 and June 2024 series.. All examiner quotes are taken directly from official OCR Report on the Examination documents. Question references correspond to specific past paper questions. This guide is updated when new examiner reports are released. Last updated: 2026-05-05.