Tutoring for the C300PH entry, built from Eduqas's own specification, boundary documents and examiners' report.
Book a Free ConsultationLeading Tuition's Higher-tier Eduqas GCSE Maths tutoring prepares students for entry C300PH: two papers of 2 hours 15 minutes and 120 marks each, one without a calculator and one with, awarding grades 4 to 9. Our specialist tutors plan each programme from Eduqas's own specification, its grade-boundary documents for the five most recent series and its Summer 2026 examiners' report, so a student practises the content that only Higher examines.
Our expert Higher-tier Eduqas GCSE maths tutors work one to one with students entered for C300PH, building each programme around the topics only this tier examines and the marks each grade needs on both papers. Book a short call about GCSE maths tuition for your child's tier and exam board.
Book a Free Consultation Message us on WhatsAppThe Eduqas specification states the range in one sentence: a learner taking Higher tier "will be awarded a grade within the range of 4 to 9, or be unclassified." It adds a single allowance underneath. If the mark is "a small number of marks below the 3/4 grade boundary," the learner may be awarded a grade 3. The boundary documents show what that allowance amounts to, because they list a grade 3 boundary for the Higher entry in every series.
Across the five series covered below, that grade 3 boundary sat 13 to 15 marks under the grade 4 boundary: 14 in June 2024, 13 in November 2024, 15 in June 2025, 14 in November 2025 and 15 in June 2026. A student who misses grade 4 by a few marks is therefore caught, but a student who misses it by more than 15 marks has nothing to fall back on. That shapes how we set targets. We treat the grade 4 boundary as the floor of the Higher tier and plan every full practice paper around keeping those marks safe before we spend lesson time on the hardest questions.
Two entry rules from the specification matter just as much. The two components must be taken at the same tier in the same examination series, so a student cannot sit the non-calculator paper at Higher and the calculator paper at Foundation. And the board's own guide for parents, teachers and learners says plainly that Schools and colleges decide which learners enter which tier.
A tutor does not choose the tier. Our job begins when the school has made the entry, and we prepare the student for exactly that tier's papers. A family weighing a move between tiers will find the questions to ask in our guide to Foundation or Higher tier for maths resits. Foundation entries are covered on our Foundation-tier Eduqas page, where the grade range is 1 to 5.
Eduqas publishes a "Grade Points" document for every GCSE series. The rows below are the C300PH lines from those five documents, taken from the board's own PDFs on its grade boundaries page. Each is out of 240 marks, split into two components of 120. Grade 8 is shown because the board prints it; it is not a separate paper or a separate entry.
| Series | Grade 9 | Grade 8 | Grade 7 | Grade 6 | Grade 5 | Grade 4 | Grade 3 |
|---|---|---|---|---|---|---|---|
| June 2024 | 191 | 151 | 111 | 84 | 57 | 30 | 16 |
| November 2024 | 191 | 151 | 111 | 84 | 57 | 31 | 18 |
| June 2025 | 196 | 155 | 115 | 85 | 56 | 27 | 12 |
| November 2025 | 191 | 152 | 113 | 85 | 57 | 30 | 16 |
| June 2026 | 185 | 150 | 116 | 86 | 57 | 28 | 13 |
Four patterns come out of those rows, and each changes how we use the numbers with a student.
Eduqas also prints component boundaries for each paper. For June 2026 the board lists grade 9 at 94 on Component 1, the non-calculator paper, and 91 on Component 2, the calculator paper, which add to the 185 above; grade 5 sits at 29 and 28, adding to 57. The board states that these component figures are "notional" and "intended only as a guide," so we use them to compare a student's two papers rather than to promise a result. A student who scores comfortably on Component 2 and falls well short on Component 1 gets a different programme from one with the profile reversed. For the specification as a whole rather than the Higher entry, see our main Eduqas GCSE Maths page.
Our specialist Higher-tier maths tutors teach the topics above in the order each student needs them, starting from the marks a student already has on both papers and working outwards to the Higher-only content. Talk to us about GCSE maths tuition for the Eduqas Higher tier.
Book a Free Consultation Message us on WhatsAppThe Eduqas specification lists content for each tier separately, so the Higher list can be set beside the Foundation list. Each row below is drawn from the Higher content list in the specification. The quotations are the specification's own words, and where the Foundation list words the same topic differently, its wording is quoted beside it. The right-hand column says what we do with each in lessons.
| Higher topic | The specification says | What we do with it |
|---|---|---|
| Simplifying surd expressions | simplify surd expressions involving squares. | Drilled early, on paper without a calculator, because the Summer 2026 report places surd manipulation on Component 1, the non-calculator paper. |
| Recurring decimals | change recurring decimals into their corresponding fractions and vice versa | Taught as a short algebraic method with worked answers the student can reproduce in full. |
| Upper and lower bounds | apply and interpret limits of accuracy, including upper and lower bounds. The Foundation statement ends at limits of accuracy. | Practised on best-value and measurement problems, writing out which bound goes with which calculation. |
| Transforming functions | sketch translations and reflections of a given function | Sketched by hand against a known curve before any rule is stated. |
| Gradients and areas under graphs | calculate or estimate gradients of graphs and areas under graphs | Taught with distance-time and velocity-time contexts, with units written on every answer. |
| Rate of change at a point | interpret the gradient at a point on a curve as the instantaneous rate of change | Tangents drawn on printed curves, then checked against the chord method. |
| Equation of a circle | recognise and use the equation of a circle with centre at the origin | Linked to simultaneous equations, because that is how it is usually asked. |
| Iteration and trial and improvement | find approximate solutions to equations numerically using iteration. The board's FAQ adds: Trial and improvement is assessed at higher tier only. | Written out line by line with the equation named, since the notation itself costs marks. |
| Quadratic inequalities | quadratic inequalities in one variable | Solved with a sketch of the parabola every time. |
| Circle theorems and proof | apply and prove the standard circle theorems | Each theorem named in the working, including the alternate segment theorem. |
| Sine rule and cosine rule | know and apply the sine rule... and cosine rule... to find unknown lengths and angles | Substituted before rearranging, with the angle labelled. |
| Vectors and geometric proof | use vectors to construct geometric arguments and proofs | Column vectors first, then reasoning in words beside each step. |
| Conditional probability | calculate and interpret conditional probabilities | Worked through tree diagrams, two-way tables and Venn diagrams side by side. |
| Histograms, cumulative frequency and box plots | histograms with equal and unequal class intervals and cumulative frequency graphs. The board's FAQ adds: Box plots are assessed at higher tier only. | Built as one connected chain from table to graph to quartiles to box plot. |
Two further points save revision time. The board's FAQ states that Stem and leaf diagrams are not assessed at either tier.
We leave them out of Higher programmes. The second point comes from the specification itself, which marks its Higher content in three levels. It says learners at this tier are assessed on the standard and the underlined type
, and that The highest attaining learners will develop confidence and competence with the bold content.
We read those levels with each student at the first session, so a student aiming at the top grades knows which part of the specification is written for them.
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Our specialist GCSE maths tutors prepare Higher-tier students for the questions where marks were lost, from non-calculator standard form to some of the later questions on the calculator paper. Ask us about Eduqas Higher tier maths tuition.
Book a Free Consultation Message us on WhatsAppEduqas has published an examiners' report for each series since November 2021. The Summer 2026 report for GCSE Mathematics has a separate account of each Higher component, and it names the questions on which responses were weak. The table summarises what the report says about each question, followed by what we change in a Higher programme because of it.
| Paper and question | The Summer 2026 report says | What changes in our programme |
|---|---|---|
| Component 1, question 8a | Standard form was especially disappointing as this must be asked on a non-calculator paper. | Standard form is part of the first non-calculator session, not a later topic. |
| Component 1, question 11 | Reverse percentage, with candidates not knowing the standard method. | One method taught, and used until it is automatic. |
| Component 1, question 14 | Weak responses on how to demonstrate a full algebraic proof. | Proofs written as numbered steps with a stated conclusion. |
| Component 1, question 15 | Weak responses on finding the median and quartiles from a cumulative frequency graph, then drawing a box plot. | The cumulative-frequency-to-box-plot chain is practised as one task. |
| Component 1, question 16 | Circle theorems, especially use of the alternate segment theorem. | The theorem is named on every line of a circle-theorem answer. |
| Component 1, question 18 | The report lists basic surd manipulationamong the numerical skills that hindered candidates. | Short surd sets at the start of lessons in the weeks before the papers. |
| Component 1, questions 23c and 24 | Question 23c: how to find the inverse function. Question 24: candidates were lacking in knowledge or practice in use of coordinate geometry skills. | Late-paper multi-step questions are rehearsed from the first month, not left to the last. |
| Component 2, question 1 | On vectors: Less than half of the candidates were able to answer the question successfully. | Vector basics are checked in the baseline, since a paper can open with them. |
| Component 2, question 11(b) | The difference of two squares should be recognised by all candidates working at this level. | Factorising patterns are recognised on sight before harder algebra begins. |
| Component 2, question 15 | On bounds: A number of candidates used 404 g as the maximum mass of the contents of Tub A, this was insufficient. | Students state the upper and lower bound of every quantity before calculating. |
| Component 2, question 21 | The notation for iteration caused problems for many candidates. | Iteration notation is read aloud and written out before any substitution. |
| Component 2, question 22(b) | Many candidates were unable to solve the equation by use of the quadratic formula or by factorisation. | Both routes taught, with a rule for choosing between them. |
| Component 2, questions 23 and 24 | Question 23, on Venn notation: candidates needed to appreciate that P(A∩B) is included in both P(A) and P(B), and only a minority of candidates did so. Question 24, on the equation of a circle: some stopped after the substitution. | Students are trained to ask what the question wants at the end of a calculation. |
The report also describes how candidates behaved across a whole paper, and these comments shape our timed practice more than any single topic. On Component 2 it records attempt rates exceeding 90% for the first half of the paper, dropping to 67% for some of the later questions.
That is why we practise the later questions of a paper as often as the first.
On rounding, the report says On higher tier, premature rounding impacted many answers, including those from Pythagoras, trigonometry and density.
Our students keep full calculator values until the last line and round once. On presentation, its Component 1 section records that it was disappointing to still see so many embedded solutions within working as opposed to signposting the correct answer as the last thing written.
Every practice answer we mark has the final answer identified on its own line.
The Higher additional formulae sheet gives the area of a trapezium, the volume of a prism, the circumference and area of a circle, the quadratic formula, Pythagoras' theorem and the right-angled trigonometric ratios, the sine rule, the cosine rule, the area of a triangle as half ab sin C, compound interest and two probability formulae. What matters for tutoring is the use of the sheet. A formula supplied is still a formula to apply, and on question 20 of Component 2 the report advises that Candidates should be advised not to rearrange the formula before substitution
because many rearranged incorrectly and did not gain any marks
.
Method marks on the calculator paper follow a board rule that surprises students. The Eduqas FAQ says candidates must write down a complete method, and that The appropriate mathematical operator(s) (+, −,×,÷) must be shown in the method.
Writing the calculator keys alone is, in the board's words, not enough to gain the method mark.
The Summer 2026 report names questions 8, 14, 15, 20 and 21 of Component 2 as questions where necessary working was sometimes omitted. In lessons, a student does every calculator-paper question with the intermediate line written down, even when the calculator could do it in one step.
Our expert GCSE maths tutors help Higher-tier Eduqas students turn a paper-by-paper picture of their marks into a plan for the grade they want. Book a short call about tuition for the Eduqas Higher tier.
Book a Free Consultation Message us on WhatsAppEvery programme starts from the student's own papers. We sit the student at a past Component 1 and a past Component 2 and mark them against the boundary ranges from the five most recent series above, topic by topic. The result is a map of where the marks are lost, and it decides the order of everything else.
Our specialist tutors work one to one and plan each Higher programme around the board's own documents rather than a generic GCSE course. Leading Tuition is rated 4.8 out of 5 on Trustpilot from 59 reviews, read on 3 October 2026, and 91% of our students achieve their desired grades. Official sources: the Eduqas GCSE Mathematics qualification page carries the specification and the examiners' reports, and the grade-point documents are on the board's grade boundaries page linked above.
The Eduqas specification says a learner taking Higher tier will be awarded a grade within the range of 4 to 9, or be unclassified. It adds that a learner whose mark is a small number of marks below the 3/4 boundary may be awarded a grade 3. In the five most recent series the grade 3 boundary sat 13 to 15 marks below the grade 4 boundary. In June 2026 the grade 4 boundary was 28 and the grade 3 boundary was 13, out of 240. Foundation tier awards grades 1 to 5.
In June 2026 the Higher boundaries out of 240 were 28 for grade 4, 57 for grade 5, 116 for grade 7 and 185 for grade 9. Over the five most recent series, grade 5 was 57 in four and 56 in June 2025, grade 4 ran from 27 to 31, grade 7 from 111 to 116 and grade 9 from 185 to 196. Eduqas takes these from its own Grade Points documents.
Eduqas states that schools and colleges decide which learners enter which tier. The two Higher components are C300UA0 and C300UB0 in the June documents and C300UA and C300UB in the November documents, and both must be taken at the same tier in the same examination series. A tutor prepares the student for the tier the school has entered. A family weighing a change should raise it with the school's maths department and its exams officer well before entries are made.
Eduqas's FAQ says trial and improvement and box plots are assessed at higher tier only. The Higher content in the specification also covers simplifying surd expressions involving squares, recurring decimals into fractions, upper and lower bounds, sketching translations and reflections of a function, the equation of a circle, circle theorems with proof, the sine and cosine rules, vectors in geometric proof, conditional probability, and histograms with unequal class intervals. Stem and leaf diagrams are assessed at neither tier.
The Higher additional formulae sheet gives the trapezium area, the prism volume, the circumference and area of a circle, the quadratic formula, Pythagoras and the right-angled trigonometric ratios, the sine rule, the cosine rule, the area of a triangle as half ab sin C, compound interest and two probability formulae. The Summer 2026 examiners' report advises candidates not to rearrange a formula before substituting, because many rearranged incorrectly and did not gain any marks.
Eduqas says a candidate must write down a complete method that would lead to the correct answer, in one step or in stages, with the appropriate operators (+, −, ×, ÷) shown. Writing only calculator keys such as nCr, % or FACT is not enough to gain the method mark. The Summer 2026 report names questions 8, 14, 15, 20 and 21 of Component 2 as ones where necessary working was sometimes omitted.
There are two papers, each 2 hours 15 minutes, worth 120 marks and 50% of the qualification. Component 1 does not allow a calculator and Component 2 does. The two add to 240 marks, the total on which the grade boundaries are set. Eduqas's Grade Points documents list the Higher entry as C300PH. Its June documents list the components as C300UA0 and C300UB0, and its November documents list C300UA and C300UB.
Our specialist tutors build each Higher programme around the C300PH papers. Book a free consultation to talk through your child's tier and target grade.
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