GCSE Maths Paper 1 2026: Analysis And Revision Focus For Papers 2 And 3

On Thursday 14th May, students across England, Wales and Northern Ireland sat GCSE maths Paper 1 2026 – the first non-calculator paper of the Edexcel GCSE maths series. Number content ran lighter than the six-series average on both the foundation tier and higher tier, leaving significant gaps for Papers 2 and 3 to cover, particularly standard form, factors and multiples, and bounds or error intervals at Higher tier.

With GCSE maths Paper 1 behind us, I’m back with my annual round of live GCSE maths exam paper analysis, covering both the Edexcel Foundation and Higher tier papers.

If this is your first time reading along with Third Space Learning during the GCSE exam season, here’s what to expect from this blog and the others in the series:

Following Paper 1 and 2, I’ll share a quick analysis outlining:

• Key topic areas covered and content gaps;
• Any quirks or surprises with question styles or topic combinations;
• Suggestions to support your students in preparing for the other papers in this series.

Once the full set of three papers is complete, I’ll post an overview blog taking a deeper look at the series as a whole and what it could mean for next year’s exam preparation. Then in August, I’ll be back with a Results Day blog to review how students performed in Maths, as well as overall outcomes in the 2026 GCSE results.

GCSE maths Paper 1 Edexcel analysis

This is an analysis of the 2026 Edexcel Foundation and Higher Maths Paper 1, with some suggestions to support your students in preparing for the Paper 2 and Paper 3. Once Paper 2 has been sat, head to our GCSE maths Paper 2 2026 analysis for an updated topic hit list ahead of Paper 3.

The analysis is specific to the 2026 Edexcel papers, and is not relevant for any other board, including AQA, OCR or IGCSE. It focuses on GCSE mathematics, rather than any A Level exams.

Recommendations and analysis that follow are my own interpretation of GCSE maths Paper 1, and are not endorsed in any way by Edexcel. The question papers and GCSE maths mark schemes are yet to be formally released.

GCSE MATHS 2026: STAY UP TO DATE

Join our email list to stay up to date with the latest news, revision lists and resources for GCSE maths 2026. We’re analysing each paper during the course of the 2026 GCSEs in order to identify the key topic areas to focus on for your revision.

GCSE dates 2026
GCSE results (2026 when available)

Get ahead on revision with the GCSE maths papers analysis from 2026:
Analysis of GCSE Maths Paper 1 2026
Analysis of GCSE Maths Paper 2 2026
GCSE Maths Paper Analysis and Summary 2025
GCSE Maths Teacher Survey Results 2026

Revision focus lists for Foundation Papers 2 and 3

If you’re short on time, the lists below cover the key revision areas for GCSE maths Papers 2 and 3 – the topics students should be able to answer questions on fluently before sitting the next two papers.

Number topics to revise

• Ordering (integers, fractions or decimals)
• Calculator use
• Factors, multiples, HCF, LCM and PPF
• Listing and combinations
• Integer powers and laws of indices
• Place value and standard form
• Convert between fractions and decimals
• FDP calculations
• Fraction and percentage representation
• Rounding
• Error intervals

Algebra topics to revise

• Algebraic expressions
• Formulae including change of subject
• Simplify expressions and expand brackets
• Laws of indices
• Functions
• Equation of a line (use y = mx + c, perhaps in context)
• Parallel lines
• Non-linear graphs, including quadratic, cubic and reciprocal graphs
• Solve linear equations
• Represent and solve linear inequalities
• Non-linear sequences

Ratio and Proportion topics to revise

• Compound measures with volume and surface area
• Distance- and speed-time graphs
• Proportion and other real-life graphs
• Ratio calculations
• Direct proportion
• Repeated percentage change (e.g. compound interest)

Geometry topics to revise

• Properties of circles
• Angle facts and properties
• Constructions and loci
• Transformations
• Congruence and similarity
• 3D shape properties and representation
• Measure lines and angles
• Perimeter and area of circles and part-circles
• Perimeter and area of compound shapes
• Pythagoras and trigonometry in RA triangles
• Vectors (notation or calculation)

Probability topics to revise

• Sets and Venns
• Frequency trees or tree diagrams

Statistics topics to revise

• Data collection and sampling
• Pictogram, bar chart or pie chart 
• Stem and leaf plots
• Time-series data
• Frequency polygons
• Grouped data calculations

Revision focus lists for Higher Papers 2 and 3

Number revision topics

• Calculator use
• HCF, LCM and PPF
• Listing and combinations
• Negative and fractional indices
• Standard form
• FDP calculations
• Fraction and percentage representation
• Error intervals
• Bounds, including calculation in context

Algebra revision topics

• Substitution and formulae, particularly change of subject
• Factorise expressions including DOTS
• Higher laws of indices
• Algebraic fractions (multiply/divide or simplify with quadratics)
• Algebraic proof
• Inverse and composite functions
• Midpoint and length of a line segment
• Equation of a line (use y = mx + c, perhaps in context)
• Parallel and perpendicular lines
• Non-linear graphs, including quadratic, cubic and reciprocal graphs
• Equation of a circle
• Calculate or estimate gradient or area (not SDT)
• Graph transformations
• Solve linear equations/inequalities (probably in context)
• Solve quadratic equation using the formula
• Simultaneous equations (linear and non-linear systems)
• Iteration
• Quadratic and geometric sequences, other non-linear sequences

Ratio and Proportion revision topics

• Compound measures including speed
• Compound measures with volume and surface area
• Distance/speed time graphs
• Interpreting real life graphs in context (e.g. gradient and intercept)
• Ratio (all skills, including split, combine, ratio and fraction links)
• Proportion equations, including squares, cubes and roots
• Percentage increase and decrease
• Compound interest and depreciation
• Reverse compound change

Geometry revision topics

• Proof using properties of polygons
• Angle facts and properties
• Constructions and loci
• Transformations and invariance
• Congruent triangle proofs
• Perimeter and area of circles and part-circles, sectors, arcs and segments
• Perimeter and area of compound shapes
• Volume and surface area of compound 3D shapes, including frustums
• Pythagoras and trigonometry in context
• 3D Pythagoras and trigonometry
• Further trigonometry (e.g. sine rule, cosine rule, area of triangle)
• Vector notation, calculation and proofs

Probability revision topics

• Sets and Venns
• Tree diagrams
• AND rule for independent events
• Solving probability problems using combined events

Statistics revision topics

• Sample sizes
• Capture-recapture
• Stem and leaf plots (although rarely on Higher)
• Time-series data
• Frequency polygons
• Cumulative frequency graphs and box plots
• Solve problems using the mean
• Grouped data calculations, including estimating the mean

How best to share GCSE maths revision recommendations

If you’re concerned that students might over-interpret these revision focus suggestions and narrow revision prematurely, you could provide them in a different format – for example, as a booklet of past exam questions on selected topics.

At the end of this blog, you’ll find links to targeted GCSE maths revision materials, including practice questions and worksheets for each of the key topics. This may be a convenient way to produce revision materials along these lines.

Topics tested in depth 

The next two sections look at what was already tested in detail on the Foundation and Higher 2026 Edexcel GCSE maths Paper 1, and what’s now less likely to appear on the next two papers.

GCSE maths Paper 1: Foundation 

Topic frequency balance on Foundation Paper 1 was broadly in line with the average of previous series. There was slightly less Number work than on the previous six series – and, consequently, a little more of every other strand – but the variation is within normal range and not statistically significant. It does, however, mean students may see slightly more Number work on Papers 2 and 3 than usual, with topics such as standard form and factors and multiples still to be assessed.

The following topics appeared on Foundation Paper 1 as main topics or in depth, and are therefore less likely to appear again on Papers 2 and 3:

• Decimal arithmetic
• Simple order of operations
• Make estimates for calculations
• Use coordinates in four quadrants and find the midpoint of a line
• Plot graph of linear function
• Solve quadratic equation by factorising
• Linear sequences
• Recipe-based proportion
• Inverse proportion from context
• Problem-solving and forming equations using perimeter and area
• Volume and surface area of cuboids
• Probability scale
• Mutually exclusive events 
• Theoretical and experimental probability
• Scatter graphs and correlation
• Simple averages and range from a list of data

GCSE maths Paper 1: Higher

A similar skew shows up at the Higher tier, with Paper 1 lighter than usual on Number content – although the skew is more pronounced than on Foundation. Looking at the marks balance, Higher tier Paper 1 this year carried around half the usual quantity of marks for Number topics compared to the six-series average. That may mean the balance is redressed over the next two papers, but bear in mind that Higher tends to have fewer marks for Number content than Foundation overall, so a huge swing to Number content on Papers 2 and 3 is unlikely.

The following topics appeared on Higher Paper 1 as main topics or in depth, and are therefore less likely to appear again on Papers 2 and 3:

• Decimal arithmetic
• Convert recurring decimal to fraction
• Expand and simplify with surds
• Expand triple brackets
• Simple laws of indices
• Find turning points by completing the square
• Graphs of trig functions and larger values
• Represent linear inequality graphically
• Solve quadratic inequalities
• Linear sequences
• Inverse proportion from context
• Iterative processes in context
• Circle theorem proof
• Similar areas and volumes
• Pythagoras’ theorem in 2D (but could be embedded)
• Mutually exclusive events 
• Theoretical and experimental probability
• Scatter graphs and correlation
• Find values from a histogram

Topics likely to come up on Paper 2 or 3 

There is no certainty about which topics will or won’t appear on the next two papers in the series. However, gap analysis from Paper 1, together with patterns from previous series, suggests the topics below have a higher probability of featuring on Paper 2 or Paper 3. You may want to use this information to support your students in shaping an effective, focused revision plan.

Foundation papers

Number 

As noted above, Foundation Paper 1 was slightly lighter on calculation than some previous series, leaving quite a few big topic gaps. There’s been no standard form yet, and given we’re now going into the calculator papers, any standard form question is likely to be context-based or problem-solving rather than straight conversion – the latter is easily handled by a calculator.

There’s also been nothing yet on factors and multiples, including HCF, LCM and product of primes. These are favourites for common questions – the ones that appear on both Foundation and Higher – so there’s a good chance of seeing at least one of these question types towards the end of Foundation Paper 2 or 3.

Algebra

Algebra coverage on Foundation Paper 1 has been fairly broad: with the exception of functions, every major sub-strand has been hit at least once. However, some big gaps remain.

Foundation students were asked to draw a linear graph (standard table of values), but nothing yet on non-linear graphs (quadratic, cubic and reciprocal). These could feature in the common questions on Papers 2 or 3.

There was a “form and solve” linear equations question, but limited procedural Algebra, including solving linear equations and inequalities, or expanding brackets. A combination of these skills could come up on the next two papers, and we could also see inequalities examined via representation on a number line.

Ratio and Proportion 

Some overarching topics and skills in Ratio and Proportion – splitting into a ratio, solving problems using FDP, using unitary methods – feature highly across all three papers, so it’s difficult to narrow much down here at the moment. However, the recipe question has already been used, and inverse proportion is unlikely to be repeated.

Speed has appeared on Paper 1, but it’s not uncommon to have a couple of questions on this topic across a series. If not speed, students may see other compound measures, such as density or pressure.

Going into two calculator papers, repeated percentage change (such as compound interest) is a likely candidate for examination. It’s also been a while since graphs from contexts (other than distance-time) featured, so this is another one to watch.

Geometry 

Geometry work on Foundation Paper 1 was nearly all mensuration, with some high-tariff problem-solving questions in this area – perimeter and area using algebra, and volume and surface area of a cuboid in the common section of the paper.

As such, the next two papers are likely to focus more on shape and angle properties, particularly 2D angle reasoning and potentially properties and representations of 3D shapes.

There’s been nothing so far on transformations, which are highly likely to feature on at least one of the next two papers. Other than a one-mark exact value question, Foundation students also haven’t done any Pythagoras or trigonometry yet in this series.

A couple of less frequently examined topic gaps include constructions and vectors. As there’s only been one minor appearance from vectors in the last six series, they could well be due an outing this year.

Probability 

Paper 1 had a fair amount on calculating the probability of events, including the probability scale, mutually exclusive events and a question on experiments. That means nothing yet on frequency trees or Venn diagrams – students are likely to see at least one of these on the next two papers.

Statistics 

Statistics coverage on Foundation has been narrow so far. The only Statistics questions concerned calculating descriptive statistics (namely mode, median and range) from a small list of data, plus a few marks on scatter graphs in the common section of the paper.

Topics to watch for on Papers 2 and 3 include statistical calculations for grouped data, tallies and sampling, and reading or interpreting simple charts such as bar charts, pie charts and pictograms.

Higher papers

Number 

Higher Paper 1 didn’t carry much Number work, so quite a few topic gaps remain in this strand. As on Foundation, there’s been no standard form yet, so we may see some context-based calculations on Papers 2 and 3 (potentially in the common questions), along with work on HCF, LCM and product of primes.

While Foundation had a question on estimation, Higher students haven’t had much on rounding-type topics. We could therefore see work on error intervals, bounds, or both, somewhere on the next two papers.

Algebra

As on Foundation, Algebra coverage on Higher Paper 1 has been fairly wide. Again, each major sub-strand other than functions has been hit at least once, but gaps remain across the board.

With graphs of trigonometric functions and finding the turning point by completing the square both appearing on Paper 1, Higher students have had a fair amount on non-linear graphs, but nothing yet on graphs of straight lines. Students could potentially see length of a line segment, using y = mx + c in context, or work with perpendicular lines to test these skills.

There’s also been nothing so far on simultaneous equations, which are commonly used at Higher as a vehicle to test other embedded Algebra skills, such as solving standard linear equations. There’s a fair chance we’ll see more on algebraic fractions too – potentially combining work on the difference of two squares and manipulation of quadratic expressions.

Ratio and Proportion 

Paper 1 included a couple of context-based questions in this strand: inverse proportion in the common questions, and a Higher-only question on iterative processes. Other than that, coverage of Ratio and Proportion has been fairly light, particularly in the areas of compound measures and ratio calculations.

That makes testing of ratio skills on the next two papers entirely possible. These are more likely to be embedded skills at Higher than on Foundation, so perhaps in combination with a vectors question, or problem-solving in the common questions. As on Foundation, repeated percentage change (such as compound interest) is always a likely candidate for examination on the calculator papers.

Geometry 

Geometry work on Higher Paper 1 was more evenly spread than on Foundation. The circle theorem question banning use of the alternate segment theorem caused some consternation, but it does mean students are less likely to see much more explicit testing of this topic – perhaps in favour of some easier marks on 2D angle reasoning in polygons.

Transformations are highly likely to appear on at least one paper, potentially in combination with invariance. The latter hasn’t been seen on a June series since 2017, despite being on quite a few November series, most recently in 2023. We’ve also had nothing on vectors on Paper 1.

Transformations are highly likely to appear on at least one paper, potentially in combination with invariance. The latter hasn’t been seen on a June series since 2017, despite featuring on a number of November series (most recently in 2023). Paper 1 also included nothing on vectors.

The other major calculator paper topic to watch out for is Higher trigonometry (3D, sine rule, cosine rule, area of a triangle), potentially in combination with work on sectors of circles and finding the area of a segment.

Probability 

Paper 1 tested mutually exclusive events and probability experiments, but nothing so far on tree diagrams or Venn diagrams – students are likely to see at least one of these on the next two papers. There’s also been none of the typical Higher Probability problem-solving using combined events, or testing of independent events.

Statistics 

Quite a few gaps remain in Higher Statistics. Another histogram question is less likely, but cumulative frequency graphs or box plots could well feature on one of the next two papers.

There’s been nothing on averages yet at Higher, so something like estimating the mean (a popular calculator topic) has a fair chance of coming up. Sample sizes haven’t been tested in a while, so this is another one to watch.

Which topics have appeared on most Calculator papers so far?

The topics in the lists below fall into one (or both) of two categories:

• Frequently examined topics, with a high proportion (over 80%) of appearances on Calculator papers
• Topics that have appeared on 75% or more of all live exam paper series, on Paper 2, Paper 3, or both

This is a strong list to start from when putting together a general Calculator paper practice booklet. Anything relevant to 2026 Paper 1 is noted in italics.

Foundation

Foundation paper: Number

• Ordering numbers
• Money calculations, particularly shopping and budgeting
• Use a calculator accurately
• Find fractions of amounts (problem-solving on 1F)
• Factors and multiples
• Integer powers
• Standard form
• Convert percentages (simple fraction to percentage on 1F)
• Error intervals
• Rounding

Foundation paper: Algebra

• Algebraic expressions
• Quadratic graphs
• Solve linear equations (context-based on 1F)
• Linear sequences, particularly finding terms (examined in depth on 1F)

Foundation paper: Ratio and Proportion

• Standard measures and unit conversions (simple conversions on 1F)
• Compound measures (speed on 1F)
• Ratio notation and calculations
• Direct proportion
• Compound interest and depreciation

Foundation paper: Geometry

• Angle facts and properties
• Transformations
• Scale drawing and bearings (simple scale calculation on 1F)
• Volume and surface area, particularly cylinders and prisms(volume and surface area of cuboid on 1F)
• Pythagoras and trigonometry in RA triangles

Foundation paper: Probability

• Single-event probability (lots of probability on 1F already)
• Recording frequency of outcomes, particularly frequency trees

Foundation paper: Statistics

• Pictogram, bar chart or pie chart 
• Grouped data calculations

Higher

Higher paper: Number

• Standard form
• Errors and bounds, particularly error intervals

Higher paper: Algebra

• Expand triple brackets (appeared on 1H)
• Algebraic fractions (minor appearance on 1H)
• Quadratic graphs
• Represent linear inequalities (appeared graphically on 1H)
• Quadratic and geometric sequences

Higher paper: Ratio and Proportion

• Compound measures
• Ratio calculations
• Compound interest and depreciation

Higher paper: Geometry

• Circle theorems (proof on 1H)
• Transformations
• Congruence and similarity (similar surface area/volumes on 1H)
• Perimeter and area of circles and part-circles
• Pythagoras and trigonometry in right-angled triangles (appeared 1H)
• Further trigonometry, particularly sine and cosine rule

Higher paper: Probability

• Independent and dependent combined events

Higher paper: Statistics

• Histograms (appeared on 1H)
• Cumulative frequency graphs and box plots

GCSE maths topics that haven’t appeared recently

These topics have featured only occasionally as main areas of assessment in recent series (but may be embedded in other questions) and have not come up on Paper 1.

They’re worth keeping an eye on, as they tend to be assessed less often but could be due an appearance this year.

A few of the topics listed here are either rarely examined at all (e.g. loci) or can be particularly challenging at that tier (e.g. quadratic equations on Foundation papers).

Once students feel confident with the core content for each paper, it can be helpful to revisit these areas, but they shouldn’t form the main focus of revision.

Foundation Paper

Number

• Comparing numbers using inequality notation
• Use negative numbers in context
• Problem solving using factors, multiples and properties

Algebra

• Identify equations, expressions and identities
• Find or interpret gradient and y-intercept in context
• Plot graph of cubic or reciprocal function
• Solve simple quadratic equations (e.g. ax^2 = b)
• Linear simultaneous equations with like coefficients
• Non-linear sequences

Ratio and Proportion

• Combine ratios
• Graphs from contexts

Geometry

• Properties of polygons
• Construct triangles and polygons
• Congruent and similar shapes
• Faces, vertices and edges
• Area of triangles and parallelograms
• Circumference and area of a circle (straightforward)
• Problem solving with volume and surface area of compound shapes 
• Use Pythagoras’ theorem and/or right-angled trigonometry in context
• Vectors on diagrams (draw or write)

Probablilty

• Sample spaces and listing outcomes
• AND rule for independent events

Statistics

• Tally charts
• Sampling
• Bar charts (simple)
• Time-series graph

Higher Paper

Algebra

• Form expression from context
• Add and subtract algebraic fractions
• Problem solving with inverse and composite functions
• Find the length of line joining two points
• Plot graph of cubic function

Ratio and Proportion

• Other compound measures (not speed, density, pressure)
• Interpret D/ST graphs (including gradient and intercept)
• Combine ratios

Geometry

• Problem solving with volume and surface area of compound shapes

Probability

• Sample sizes

Statistics

• Time-series data (not common on Higher)

What’s next for your GCSE maths revision?

Papers 2 and 3 are coming up soon. Both Edexcel papers allow calculator use, so make sure students are confident with their calculator settings ahead of the exams. Here are five top tips to share with your students for maximising marks on the next two papers:

• Check your calculator settings before the exam. It’s worth resetting your calculator before each exam to clear memory and restore default settings. For trigonometry questions, always make sure your calculator is set to degrees.
• Show all your working clearly. Make it easy for the examiner to follow your thinking by making every step explicit and showing where each part of your working comes from. Use clear annotations so your method is easy to follow.
• Check that your answer makes sense. Always re-read the question and consider whether your answer is reasonable in context. Estimation is a useful tool here.
• Give your answer in the correct form. Calculator papers sometimes require answers to be rounded to a specific number of decimal places or significant figures. Always check the question carefully to make sure you’ve followed all instructions. 
• Use your calculator for every calculation! Calculator papers aren’t testing your ability to carry out mental or written arithmetic, and you can lose marks for little slips and silly mistakes in your working out.

The dates for the next two GCSE Maths papers are:

• Paper 2 – Wednesday 3rd June
• Paper 3 – Wednesday 10th June

We’ll be back with an updated hit list and further analysis between Papers 2 and 3. The suggested list of topics won’t change dramatically between the two papers, but the hit list for Paper 3 can be narrowed down once students have taken Paper 2.

GCSE maths revision resources for Papers 2 and 3

To support your students’ revision in the run-up to the next two papers, you may find these resources useful:

• GCSE maths revision worksheets and practice questions – broken down by topic, Foundation tier and Higher tier
• GCSE maths past papers and mark schemes – for full timed practice ahead of Papers 2 and 3
• GCSE maths tutoring programme – personalised one-to-one support for students who need targeted intervention before the next two papers

Just like after the GCSE maths paper 1 2025 analysis, the suggested list of topics won’t change significantly between these two exam papers, but we’ll be able to narrow down the hit list for Paper 3 once students sit Paper 2.