UK / CC1 / 01
A level maths
AS 1 through A2 2, learning outcome by learning outcome.
Open the syllabusCCEA · GCE Mathematics 2210 · Years 13 and 14
In Northern Ireland, A level Mathematics is usually CCEA's GCE Mathematics, taken across Years 13 and 14 as four units. Two are sat at AS and count for 40 per cent; two follow at A2. The most practical advice about it comes from CCEA's own examiners, who reported in 2025 that many students revised from recent past papers and were caught out by topics not asked lately. This page sets out the units, the rules and that report, and how we teach CCEA maths.
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At a glance
CCEA GCE Mathematics (subject code 2210) is the Northern Ireland A level in maths, first taught in September 2018. It has four externally examined units: AS 1 Pure Mathematics and AS 2 Applied Mathematics, together 40 per cent, and A2 1 Pure Mathematics and A2 2 Applied Mathematics, 60 per cent. Each applied unit is half mechanics, half statistics. Modern Age Coders teaches CCEA maths live online in the A Level Maths course, in a batch of 15 to 20 or 1-on-1, from a free first lesson.
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The A level course follows the four CCEA units. Statistics adds depth for the Section B halves of AS 2 and A2 2; Further Maths is for students taking CCEA Further Mathematics too.

CC / 01
AS 1 to A2 2, taught across the full specification, not the recent papers.
Open the syllabus →
CC / 02
Half of each applied unit, including inference from data.
Open the syllabus →
CC / 03
For students sitting CCEA Further Mathematics alongside.
Open the syllabus →The four units
AS 1 and A2 1 are pure; AS 2 and A2 2 split evenly between mechanics and statistics. Students answer every question on every paper.
CCEA describes the structure simply: "We have divided this course into four units: two units at AS level and two units at A2." It adds that "The full Advanced GCE award is based on students' marks from the AS (40 percent) and the A2 (60 percent)." The specification "assumes knowledge of Higher Tier GCSE Mathematics", and sets guided learning at 180 hours for AS and 360 for the A level.
| Unit | Content | Time | Questions and raw marks | Weight |
|---|---|---|---|---|
| AS 1 | Pure Mathematics | 1 hour 45 minutes | 6 to 10 questions, 100 raw marks | 60% of AS, 24% of A level |
| AS 2 | Applied: Section A mechanics, Section B statistics, half each | 1 hour 15 minutes | 5 to 10 questions, 70 raw marks | 40% of AS, 16% of A level |
| A2 1 | Pure Mathematics | 2 hours 30 minutes | 7 to 12 questions, 150 raw marks | 36% of A level |
| A2 2 | Applied: Section A mechanics, Section B statistics, half each | 1 hour 30 minutes | 6 to 10 questions, 100 raw marks | 24% of A level |
Source: CCEA GCE Specification in Mathematics (from September 2018), sections 2 and 6, from CCEA's published specification. Ranges are restated with "to".
The statistics in both applied units "should be taught through the use and interrogation of a large data set." CCEA does not name one in the specification; schools choose how to meet the requirement.
CCEA also says it "will not set questions that directly test students' ability to construct such tables and diagrams and calculate such measures", meaning box plots, stem-and-leaf and averages, but will expect students "to interpret and draw inferences from them."
A2 units include synoptic assessment, building on AS material and "bringing together and making connections" across the course.
CCEA also promises "more demanding unstructured questions" at A2. A2 1 is the longest paper, at 150 raw marks in two and a half hours.
2025 report
That students were well prepared in many ways, but leaned too heavily on recent past papers, under-showed working when using calculators, and missed topics not asked lately.
CCEA publishes a Chief Examiner's report after each summer series. The 2025 report for GCE Mathematics opens warmly, commending "diligent preparation", and then names its concerns. In the subject overview it says: "There was evidence of an over-reliance in using past examination papers for preparation for these examinations. This was particularly evident in questions requiring proofs and graphs." On A2 1 it is more specific still: many candidates "continue to heavily focus their revision on recent past papers", and "a significant number of candidates demonstrated little understanding in areas of the specification that have not been asked in recent years such as sketching reciprocal trigonometric functions and dealing with improper partial fractions."
| Unit | What the examiners reported | What we do about it |
|---|---|---|
| All | Calculator use "continues to cause issues"; candidates must "show clearly the full development of their answers" | Every calculator result is written with the expression that produced it |
| AS 1 | "many candidates failed to see the disguised quadratic"; "Large numbers tried to use logs and scored no marks." | Substitution spotting drilled with our own exponential equations |
| AS 1 | Proofs in certain topics and calculator use for quadratics and definite integrals need attention | Short proof tasks each week; calculator use checked against written working |
| AS 2 | The unfamiliar lift question proved most problematic | Mechanics taught from free-body diagrams, so new settings feel familiar |
| A2 1 | Reciprocal trigonometric graphs and improper partial fractions poorly understood | Every specification line is taught, recent paper or not |
| A2 2 | Some candidates did not attempt the last part of the last question | Timed A2 2 practice with a rule for moving on |
Source: CCEA GCE Chief Examiner's Report, Mathematics, Summer Series 2025, from CCEA's report library. The right-hand column is ours.
Read together, these comments describe one habit and its cost. Past papers show what was asked; they do not show what can be asked. The specification is the list of what can be asked, so our scheme of work is built from its learning outcomes, and past papers are used for timing and style once the content is secure.
Resits and A*
Each AS and A2 unit can be resat once, with the better result counting. An A* needs an overall A and 90 per cent of the A2 uniform marks.
The specification says: "It is possible to resit individual AS and A2 assessment units once and count the better result for each unit towards an AS or A level qualification." Every unit is available "in summer each year", and unit results "can count towards a qualification until we withdraw the specification." Results are reported on a uniform mark scale reflecting each unit's weighting, and grades come from adding the uniform marks.
On the top grade CCEA states: "To be awarded an A*, candidates need to achieve a grade A on their full A level qualification and at least 90 percent of the maximum uniform marks available for the A2 units." AS is graded A to E; A level is graded A* to E, with U below E. As with any unitised A level, the A* condition sits on the A2 units, so a strong AS year is necessary for the A but cannot by itself deliver the A*.
Calculator
One with an iterative function and statistical distributions, and without a computer algebra system.
CCEA requires that calculators include "an iterative function" and "the ability to compute summary statistics and access probabilities from standard statistical distributions", and states: "Students must not have access to technology with a computer algebra system function during examinations." The assessment objectives are weighted the same on every unit: 50 per cent AO1 technique, 25 per cent AO2 reasoning, 25 per cent AO3 problem solving, each within a tolerance of plus or minus 3 per cent.
The 2025 report shows why the calculator rule and the working rule must be taught together. A calculator that solves a quadratic or evaluates a definite integral is allowed, but the front cover of every paper tells candidates to show the full development of their answers, and examiners noted many did not. Our rule in class is simple: if the calculator did a step, the line it replaced is still written down.
Worked examples, ours
A disguised quadratic, an improper partial fraction and a lift, three of the areas named in the 2025 report. All three problems are ours.
Our AS 1 style problem: a disguised quadratic. Solve 4x − 6(2x) + 8 = 0.
Write 4x as (2x)2 and let y = 2x. The equation becomes y2 − 6y + 8 = 0, which factorises as (y − 2)(y − 4) = 0.
2x = 2 gives x = 1, and 2x = 4 gives x = 2. Taking logarithms of the original equation first leads nowhere, because the log of a sum does not split, which is the trap the examiners described.
Our A2 1 style problem: an improper partial fraction. Express (x2 + 3x + 5) ÷ ((x + 1)(x + 2)) in partial fractions. The numerator and denominator are both degree 2, so divide first: (x + 1)(x + 2) = x2 + 3x + 2, leaving 1 + 3 ÷ ((x + 1)(x + 2)). Then 3 ÷ ((x + 1)(x + 2)) = A/(x + 1) + B/(x + 2) with A = 3 and B = −3. The answer is 1 + 3/(x + 1) − 3/(x + 2). Forgetting the leading 1 is the usual error.
Our AS 2 style problem: a lift. A lift of mass 400 kg accelerates upwards at 0.5 m s−2. Take g = 9.8 m s−2. Draw the lift with tension T up and weight 400g down. Newton's second law upwards gives T − 400g = 400 × 0.5, so T = 400 × 10.3 = 4120 N. If a 60 kg passenger stands inside while the lift accelerates downwards at 1.2 m s−2, the floor's reaction is 60(9.8 − 1.2) = 516 N. The diagram, not the formula, is what makes an unfamiliar setting manageable.
| # | Our question | Unit | Answer |
|---|---|---|---|
| 1 | Solve 9x − 10(3x) + 9 = 0. | AS 1 | x = 0 or x = 2 |
| 2 | Find the sum of the first 25 terms of the arithmetic series 7 + 11 + 15 + ... | A2 1 | 1375 |
| 3 | Evaluate the integral of sin2 x from 0 to π/2. | A2 1 | π/4 |
| 4 | State the asymptotes of y = sec x for 0 ≤ x ≤ 2π. | A2 1 | x = π/2 and x = 3π/2 |
| 5 | X ~ N(250, 122). Find P(X > 270). | A2 2 | 0.0478 |
| 6 | A 2 kg particle on a smooth slope at 30° is released from rest. Find its acceleration, g = 9.8. | AS 2 | 4.9 m s−2 |
Our problems and practice set were written on 31 October 2026; none is a CCEA question. The CCEA specification lists specimen assessment materials, past papers and mark schemes among the support on its Mathematics microsite.
Progression
The whole specification is taught in order, with past papers saved for timing practice.
| Stage | Usually | Sign that it is done |
|---|---|---|
| 1. AS 1 content | Year 13, autumn to spring | Algebra, trigonometry, logarithms and calculus with proofs written out |
| 2. AS 2 content | Year 13, spring | Forces and kinematics from diagrams; data interpreted, not just computed |
| 3. AS review | Year 14, September | Unit results read and the single resit chance considered |
| 4. A2 1 and A2 2 | Year 14 | Every learning outcome covered, then timed papers |
We tick off CCEA learning outcomes, not past-paper questions. That is the gap the 2025 report describes.
Students see the list too.
Once content is secure, for timing and style.
Never as the only revision.
The catalogue
Sorted by purpose. A free lesson tells us which fits.
UK / CC1 / 01
AS 1 through A2 2, learning outcome by learning outcome.
Open the syllabusUK / CC1 / 02
For Section B of both applied units.
Open the syllabusUK / CC1 / 03
For CCEA Further Mathematics students.
Open the syllabusUK / CC2 / 01
Higher Tier GCSE knowledge, which CCEA assumes.
Open the syllabusUK / CC2 / 02
For algebra that keeps undermining full solutions.
Open the syllabusUK / CC2 / 03
Iteration and data work in Python.
Open the syllabusUK / CC3 / 01
For students applying to maths-heavy degrees.
Open the syllabusUK / CC3 / 02
A first look at university calculus and linear algebra.
Open the syllabusUK / CC3 / 03
For students heading towards data courses.
Open the syllabusHow classes run
Weekdays or weekends, flexible: choose your batch, or for a very personalised plan choose 1-on-1 at your convenience, weekend mornings or weekdays. Times are set in UK time, which Northern Ireland uses; our teachers work from India and hold the slot steady through the clock changes.
After school
Most Year 13 groups meet now.
Evening
Fits round part-time jobs.
Weekend morning
Long enough for A2 1 practice.
CCEA learning outcomes ticked off one by one.
Calculator steps written out, as the front cover asks.
Mechanics answered from a labelled force diagram.
Inference from tables and charts, not construction.
Moving on in A2 2 so the last question gets attempted.
A 15 to 20 student batch, or individual teaching.
Student work
Made in lessons for practice, not for CCEA. More examples sit in student labs.

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CCEA maths questions
Four, one per unit: AS 1 Pure, AS 2 Applied, A2 1 Pure and A2 2 Applied. AS 2 and A2 2 each have a mechanics section and a statistics section.
The AS units count for 40 per cent of the A level: AS 1 is 24 per cent and AS 2 is 16 per cent. A2 1 is 36 per cent and A2 2 is 24 per cent.
Two hours and thirty minutes, with 7 to 12 questions worth 150 raw marks. It is the longest and heaviest of the four units.
Yes, once. CCEA says each AS and A2 unit can be resat once, and the better result counts towards the qualification.
You need an overall grade A and at least 90 per cent of the maximum uniform marks for the two A2 units. The A2 condition is separate from the overall total.
Yes, but not on their own. CCEA's 2025 examiners reported an over-reliance on past papers and weak answers on topics not asked recently, so revise from the specification's learning outcomes first.
CCEA requires an iterative function and statistical distributions and bans any technology with a computer algebra system function. Check the specific model against current exam regulations with your school.
The specification says the statistics in both applied units should be taught through a large data set. Questions test interpretation and inference rather than constructing tables or diagrams.
Weekdays or weekends, flexible: choose your batch, or for a very personalised plan choose 1-on-1 at your convenience, weekend mornings or weekdays. All lesson times are UK time.
No. Modern Age Coders is independent and has no link with CCEA. The problems and practice questions on this page are ours.
Elsewhere on this site
Local pages and other CCEA subjects.
The CCEA maths GCSE and its pathways.
Our page for Belfast families.
The CCEA programming A level.
For students adding Further Mathematics.
Our page across every board.
Every UK page we publish.
Part of the guide: UK maths exam boards and specification codes
More guides: UK maths year by year, Reception to Year 11 · UK selective school maths tests: 7+, 11+, 13+ and 16+ · UK university admissions: maths tests and computing applications · UK maths enrichment, competitions and able pupils
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