After each examination series, boards publish detailed examiner reports explaining exactly where students lose marks. Our workshops are built from those reports. The board links below are free — no email required.
We link directly to official board sources. We do not host past papers — doing so would infringe copyright. We curate the links and teach from the examiner reports in every workshop.
Most open policy — papers, mark schemes, examiner reports, grade thresholds and syllabi all publicly available.
Access Cambridge resources ↗Recent papers via registered centres; specifications always public.
Access Edexcel resources ↗Each guide covers the current grade threshold data from official board publications, plus a command word table built from mark scheme intelligence — showing exactly what each instruction demands, the most common student error, and how our workshops address it.
Jun & Nov 2024 Extended tier thresholds (variants BX, BY, BZ). Command words: Show that, Hence, Write down, Describe, Calculate, Sketch.
Download PDF ↓Jun & Nov 2024 Higher tier thresholds. Command words: Show, Hence, Prove, Find, Write, Solve. Includes note on 4MA1 vs 4MB1 distinction.
Download PDF ↓Jun & Nov 2024 Extension & Core tier boundaries. Command words: Show that, Hence, Prove, Calculate, Describe fully, Estimate. Includes non-calculator paper note.
Download PDF ↓Jun 2025 boundaries (AX & AY variants), single tier grades A*–E. Command words: Hence, Show that, Solve, Verify. Designed for students targeting A*, A or B in standard 0580.
Download PDF ↓Jun 2025, Nov 2025 & Jun 2024 boundaries, 9–1 scale (not A*–G). Command words: Prove, Hence, Find, Solve exactly. Single tier, two calculator papers.
Download PDF ↓Jun 2025, Nov 2024 & Jun 2024 boundaries, 9–1 scale. Command words: Calculate, Describe, Explain, Evaluate. Two papers, 90 marks each.
Download PDF ↓Cambridge publishes a Principal Examiner Report after every series, recording exactly where students lost marks and why. What follows is drawn from the June 2024 Paper 1 (Core) examiner report — the most recent full series. These are real findings from the real paper. We teach from them in every Cambridge 0580 workshop.
Paper overview
The examiner's key message: candidates need to have completed the full Core syllabus, must read questions carefully, must not round figures mid-calculation, and need to check their final answers are accurate, in the correct form, and make sense in context. The questions presenting least difficulty were Questions 1, 3, 6(a), 7 and 20(a). The most challenging were a problem-solving question on the height of a cuboid, finding coordinates on a line from its equation, laws of indices, converting km/h to m/s, and the perimeter of a compound shape.
Rounding mid-calculation — a height-of-cuboid question, the second most missed
A problem-solving question asking students to find the height of a cuboid was among the most challenging on the paper. Many candidates worked out the area of the base correctly, then went on to treat the total surface area as if it were the volume — giving an incorrect height value. A hybrid method mixing surface-area and volume approaches was also common.
What this means in your workshop: EMI Cambridge 0580 sessions explicitly separate surface area and volume as two distinct calculation families before any 3D problem-solving question is attempted — students name which one a question requires before starting.
Equation of a line — very few diagrams or workings were shown at all
A question on finding coordinates from the equation of a line was one of the questions most likely to be left blank. The examiner noted that some students knew the point where a line crosses the y-axis means x = 0, and that the constant term gives the y-value — but others simply combined numbers from the question without any clear method, and very few diagrams were drawn to support their reasoning.
What this means in your workshop: Coordinate geometry questions in EMI workshops are taught with a mandatory sketch-first rule — students draw a quick diagram before attempting any calculation, because the examiner's finding shows the absence of a diagram correlates directly with guessed, unstructured answers.
Laws of indices — far less well answered than the surrounding questions
A question applying the laws of indices was among the most challenging on the paper. Incorrect values were common, with students confusing the sign of an index or arriving at answers far outside any sensible range. This sat in sharp contrast to the question immediately before it, which a large majority of students answered correctly.
What this means in your workshop: Laws of indices are treated as a named, standalone topic in EMI Cambridge 0580 sessions — not folded into general algebra revision — specifically because the examiner's finding shows this is where otherwise-strong students lose marks unexpectedly.
Unit conversion (km/h to m/s) — working not shown, marks not awarded
A question converting kilometres per hour to metres per second was flagged as one of the most challenging on the paper. The examiner specifically noted that when two or more steps are needed in a calculation, each step needs to be shown separately — this question, alongside one other, was singled out as a case where method visibility is vital, not optional.
What this means in your workshop: EMI's method-visibility rule applies with particular weight to unit-conversion questions — students write the conversion factor as its own explicit line before applying it, exactly the practice the examiner's report identifies as missing.
Perimeter of a compound shape — the question most often left blank
Finding the perimeter of a compound shape was identified as one of the most challenging questions, and one of those most likely to be left entirely blank. The examiner's broader comment about the paper applies directly here: candidates need to check their final answers are accurate, in the correct form, and make sense in the context of the question — compound shapes punish students who don't sanity-check a final figure against the diagram.
What this means in your workshop: Compound-shape perimeter questions are practised specifically as a "don't leave blank" category in EMI workshops — students are taught a default strategy (label every side, even unlabelled ones, before summing) so there's always a method to attempt, even under time pressure.
Source
Cambridge IGCSE Mathematics 0580, Paper 11 (Core) — Principal Examiner Report for Teachers, June 2024. Published by Cambridge International. Available via cambridgeinternational.org and registered centre resources. This article draws on and paraphrases findings from that report; it does not reproduce the document.
Pearson Edexcel publishes Principal Examiner Feedback after every series, recording exactly where students lost marks and why. What follows is drawn from the June 2024 Paper 1FR (Foundation, Regional) examiner feedback — the most recent full series. These are real findings from the real paper. We teach from them in every Edexcel 4MA1 workshop.
Paper overview
The majority of questions were well-attempted by this cohort, although there was more variety towards the back end of the paper. The examiner noted it was surprising to see some questions set at the lower grades answered poorly — performance did not consistently track with question difficulty as the paper progressed.
A 5-mark angles question — correct notation was seldom seen
A multi-step angles question saw the full range of marks awarded. Many students worked correctly with a quadrilateral and an isosceles triangle to reach the right final angle — but proper angle notation was rarely used, with students instead marking angles directly on the diagram or using single letters. The examiner noted that very few students gave a complete, correctly-reasoned set of justifications for each step of their method.
What this means in your workshop: EMI Edexcel 4MA1 sessions drill correct angle notation as a non-negotiable habit on every geometry question — students are taught that an unlabelled correct answer risks losing marks that proper notation would secure.
A box-packing volume question — most students missed the "space above" concept
A question asking how many boxes fit in a crate required students to realise that boxes could only be stacked a certain number of times high, leaving unused space above the top layer. Most students missed this and simply divided the crate's volume by the box's volume — a method that looks reasonable but produces the wrong answer because it assumes the boxes pack with no leftover space.
What this means in your workshop: Packing and stacking problems are taught in EMI workshops with an explicit instruction to check whether a dimension divides evenly — students are trained to ask "does this fit a whole number of times?" before defaulting to a volume-division shortcut.
A probability question with a missing value (x) — fewer than 1 in 5 reached the right answer
A probability question requiring students to first find an unknown value before calculating a final probability proved very difficult. Fewer than 20% of students worked through the full chain correctly. The examiner noted that a common, incomplete approach was to find one fraction of the total directly — skipping the algebraic step needed to find the unknown value first.
What this means in your workshop: Multi-stage probability questions with an unknown variable are explicitly sequenced in EMI workshops: find the unknown first, name it, then use it — never skip straight to a "shortcut" fraction, which the examiner's finding shows is the dominant wrong-answer pathway.
Compound interest — most students used the year-by-year method anyway
On a compound interest question, only 30% of students gained full marks. The examiner was pleased to see that most of those who succeeded used the efficient multiplier method rather than building up year by year — but for students who didn't gain full marks, confusion over the correct multiplier value was the most common cause, with one specific incorrect multiplier seen often.
What this means in your workshop: EMI Edexcel 4MA1 workshops teach the multiplier method as the default approach for compound interest from the outset — not as an "advanced" alternative to year-by-year — because the examiner's report shows the multiplier method is both faster and more accurate when applied correctly.
A trapezium area-and-equation question — proved a step too far for most
A question requiring students to set up and solve an equation using the area of a trapezium proved very challenging for this cohort. Many students were unable to begin the equation-setting stage at all, though some picked up partial credit by finding the area of a related triangle. Even students who didn't find a missing length on the trapezium could still gain some method credit if their working showed valid partial progress.
What this means in your workshop: Area-and-algebra combination questions — where a geometric formula must be turned into an equation — are practised as their own category in EMI workshops, since the examiner's finding shows students often have the component skills (area formulas, equation-solving) but struggle specifically with combining them.
Source
Pearson Edexcel International GCSE Mathematics A (4MA1), Paper 1FR (Foundation, Regional) — Examiners' Report, Principal Examiner Feedback, Summer 2024. Published by Pearson Edexcel. Available via qualifications.pearson.com. This article draws on and paraphrases findings from that report; it does not reproduce the document.
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