GCSE Resit Pass Rates: November 2024 vs 2025

A November result can feel unusually heavy. Students often arrive at it after missing a grade $4$ in the summer, then fitting another round of revision around college, an apprenticeship or work. Teachers see the other side: a cohort with different starting points, attendance patterns and time pressures.

The latest GCSE resit pass rates provide useful context. In the JCQ November results for candidates aged $17$ and over, the proportion achieving grade $4$ or above fell in both English language and maths between 2024 and 2025. English decreased from $40.3\%$ to $38.7\%$, while maths fell from $24.8\%$ to $23.3\%$.

Those figures describe national outcomes, not an individual student's prospects. Their real value is in helping students and teachers understand the scale of the challenge and plan the next attempt intelligently.

November resit statistics at a glance

The figures below summarise the JCQ November series for candidates aged $17$ and over. Percentages are rounded to one decimal place.

The main points are straightforward:

• English language had the higher grade $4+$ rate in both years.
• Both subjects recorded a lower rate in 2025 than in 2024.
• The maths rate remained below one quarter of entries.
• A falling national percentage does not mean every centre or type of student performed less well.
• Percentages need to be read alongside entry numbers and the composition of each year's cohort.

JCQ aggregates results supplied by its member awarding organisations. It is therefore a broad national picture rather than a result for one exam board, college or school.

How the 2024 and 2025 results compare

The English language pass rate fell by $1.6$ percentage points:

$$38.7\%-40.3\%=-1.6percentage\; points$$

Mathematics fell by $1.5$ percentage points:

$$23.3\%-24.8\%=-1.5percentage\; points$$

At first glance, the English fall appears slightly larger. Relative change tells a more nuanced story because it measures the fall against the previous year's rate.

For English language:

$$\frac{38.7-40.3}{40.3}\times 100\approx -4.0\%$$

For mathematics:

$$\frac{23.3-24.8}{24.8}\times 100\approx -6.0\%$$

So the maths pass rate had the larger proportional decrease, even though its percentage-point fall was slightly smaller. This distinction matters when teachers analyse trends or present JCQ resit results to governors, families and students.

How to read GCSE resit pass rates properly

A pass rate answers one narrow question: what proportion of the relevant entries achieved at least the stated grade? It does not explain why the result occurred.

If $P$ represents the pass rate, the basic calculation is:

$$P=\frac{number\; achieving\; grade4or\; above}{total\; relevant\; entries}\times 100$$

Three details deserve attention.

Percentage points are not percentages

A move from $24.8\%$ to $23.3\%$ is a fall of $1.5$ percentage points. It is not a fall of $1.5\%$. The relative reduction is approximately $6.0\%$.

Using the right language prevents a modest annual movement from being understated or exaggerated.

The cohort changes each year

November candidates are not a fixed group followed from one year to the next. Changes in summer outcomes, post-16 participation, exam entries and student circumstances can alter the November cohort.

A lower pass rate might reflect changes in performance, but it can also be influenced by who entered. The headline percentage alone cannot separate those effects.

National figures are not predictions

If the national maths rate is $23.3\%$, that does not mean a particular student has a $23.3\%$ chance of passing. Individual prospects depend on prior attainment, attendance, teaching, preparation and performance across the papers.

Statistics describe groups. Revision changes what an individual is ready to do next.

What the results mean for resit students

The gap between English and maths is noticeable, but the right response is not to label maths as impossible. It is to recognise that small weaknesses accumulate.

One missing mark on fractions, another on ratio and two lost through unclear working can determine which side of a grade boundary a paper reaches. Resit preparation should therefore begin with diagnosis rather than repetition.

Use the free GCSE Maths revision hub to choose the correct exam board and identify topics that regularly cost marks. Then follow a simple cycle:

• review the method through a revision lesson or video;
• complete practice questions without notes;
• mark the work honestly;
• record the reason for each lost mark;
• return to the skill after several days.

The MathsGenie scheme of learning provides a structured route through GCSE content. Students who need shorter checks can use GCSE maths mini tests, with mark schemes and worked solutions where available.

Past papers should come later, once the main gaps are smaller. They test whether knowledge can be selected under pressure. MathsGenie's wider free revision resources bring together topic practice, formula support and exam preparation in one place. Closer to the summer series, GCSE predicted papers can help focus revision on unseen topics, although they should never replace full specification coverage.

What teachers can take from the JCQ figures

For teachers, national data is best used as context rather than a target. A centre's cohort may contain students with very different prior grades, attendance records and support needs.

Useful internal measures include:

• movement from the summer scaled mark to the November result;
• improvement by topic or assessment objective;
• attendance at lessons and examinations;
• completion of independent practice;
• the proportion close to grade $4$, as well as the final pass rate.

A student who moves substantially closer to grade $4$ has made real progress, even if the headline measure records another grade $3$. That progress should inform the next teaching plan rather than disappear behind a binary pass-or-not-pass label.

Common mistakes when interpreting resit results

The first mistake is comparing figures with different age groups or subject definitions. Check that both years cover the same population before calculating a trend.

The second is treating grade boundaries as fixed. Boundaries are set for each examination series, so the raw mark needed for grade $4$ can vary between papers and exam boards.

A third mistake is assuming that more entries must produce a lower pass rate. Entry volume and attainment can move together or in opposite directions. One does not automatically cause the other.

Finally, avoid turning a national statistic into a message about ability. A resit result is evidence from one examination series. It is not a permanent judgement about what a student can learn.

A note about the November 2026 figures

This article should be updated after JCQ publishes the November 2026 GCSE results. The update should use the same candidate group and grade threshold, add the 2026 English language and mathematics rates, and compare both percentage-point and relative changes.

Until then, 2025 is the latest year in this comparison. Students preparing for their next attempt can use the figures for perspective, but their most useful evidence remains their own marked work. Start with one weak topic, practise it carefully, and let each mark scheme show what to improve. MathsGenie provides the free lessons, questions, mini tests and exam resources needed to make that process manageable.