The Hardest 11 Plus Maths Topics: What They Are and How to Master Them
Key Takeaways
- The 11 plus maths paper tests the same content as KS2 but at a higher level of difficulty and speed, requiring targeted preparation beyond standard Year 6 work.
- Fractions, decimals and percentages, multi-step word problems and ratio are the highest-priority topics because they appear most frequently and carry the most marks.
- Mental arithmetic speed is a meta-skill: slow recall of number facts costs time across every topic in the paper, not just arithmetic questions.
- Algebra and sequences extend beyond typical Year 6 teaching and require specific preparation, particularly nth term and two-step equations.
- Speed, distance and time questions are a reliable source of lost marks due to unit conversion errors; always convert units before applying the formula.
- Compound shape questions require careful labelling of all sides before any calculation begins to avoid the most common geometry errors.
- Regular timed practice under exam conditions is essential: performance under pressure is a separate skill from performance in relaxed practice.
- Use the six-week revision plan in this guide to structure preparation, prioritising high-frequency topics in the first two weeks and building to full paper practice in week six.
The 11 plus maths paper is not simply a harder version of a Year 6 SATs test. It demands faster recall, sharper reasoning and the ability to apply knowledge in unfamiliar contexts, often under tight time pressure. Many capable children stumble not because they lack ability but because the specific topics that appear most often in 11 plus papers require a type of flexible thinking that standard classroom maths does not always develop. This guide identifies the eight maths topics that cause the most difficulty, explains exactly why children struggle with each one, and provides worked examples you can use in practice sessions right now. It also includes a six-week revision plan and a priority table so you can focus your preparation time where it counts most.
Mastering 11 plus maths is not about working through every possible question type. It is about identifying the topics that appear most often, understanding exactly why children lose marks on those topics, and building the speed and accuracy to apply correct methods under timed conditions. The eight topics covered in this guide account for the majority of questions in any 11 plus maths paper. A child who has worked through the examples in this article, practised each topic to the point of confidence and completed regular full mock papers under timed conditions will be far better placed than a child who has simply worked through a textbook from cover to cover. Use the priority table and the six-week plan to focus preparation where it will have the greatest impact on results.
Why Some Children Find 11 Plus Maths Harder Than SATs
The national curriculum maths curriculum at Key Stage 2 is designed to ensure all children reach a baseline standard. The KS2 maths programme of study covers number, geometry, statistics and measures, but it does so at a pace that allows consolidation and repetition over several years. SATs questions are largely predictable in format and rarely require children to combine multiple concepts in a single problem.
11 plus papers, by contrast, are designed to differentiate between the highest performers. They draw from the same curriculum content but present it in ways that require:
- Multi-step reasoning where the answer to one part feeds into the next
- Unfamiliar contexts where the same concept is presented using different vocabulary or diagrams
- Speed under pressure where children may have as little as 60 to 90 seconds per question
- Conceptual flexibility where a child needs to select the right method, not just apply the one they last practised
This means that a child who can correctly answer SATs-style fraction questions in a relaxed setting may still struggle in an 11 plus paper if they have not practised applying that knowledge under timed, varied conditions. The gap is not about intelligence. It is about targeted preparation.
Understanding which specific topics appear most frequently in 11 plus papers, and which generate the most errors, lets families and tutors concentrate effort where it will have the greatest impact on the final score.
Topic 1: Fractions, Decimals and Percentages
Fractions, decimals and percentages consistently rank among the most commonly tested and most frequently failed topics across all 11 plus boards. The difficulty is not in understanding what a fraction or percentage is but in moving fluidly between the three representations and applying them in real-world contexts.
Why children struggle
Most children can calculate 50% of a number. Errors begin when the percentage is not a "nice" number, when the question asks for a percentage increase or decrease on top of a previous change, or when fractions with different denominators must be combined. A further layer of difficulty comes from reverse percentage questions, where the final value is given and the original must be found.
Worked example: percentage decrease
A dress costs £48 and is reduced by 37.5%. What is the sale price?
Step 1: Convert 37.5% to a decimal. 37.5 ÷ 100 = 0.375
Step 2: Multiply to find the discount. £48 x 0.375 = £18
Step 3: Subtract the discount from the original price. £48 - £18 = £30
The sale price is £30.
Alternative method using the multiplier: 100% - 37.5% = 62.5% remaining. 62.5 ÷ 100 = 0.625. £48 x 0.625 = £30.
Worked example: fraction of an amount
A school has 360 pupils. Three-eighths of them walk to school. How many pupils walk?
Step 1: Divide 360 by the denominator. 360 ÷ 8 = 45
Step 2: Multiply by the numerator. 45 x 3 = 135
135 pupils walk to school.
Common traps
- Confusing "find 37.5% of" with "find the original value if the result after a 37.5% reduction is..."
- Adding percentages sequentially (a 20% increase followed by a 20% decrease does NOT return to the original value)
- Incorrect denominator when adding fractions (forgetting to find a common denominator)
How to master it
Practise converting between fractions, decimals and percentages daily using a conversion grid. Drill the key equivalents (1/8 = 0.125 = 12.5%, 3/8 = 0.375 = 37.5%, 5/8 = 0.625 = 62.5%) until they are instant recall. Then move to applied problems where the percentage is embedded in a word problem rather than presented as a bare calculation.
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Topic 2: Ratio and Proportion
Ratio questions appear in nearly every 11 plus paper and often carry several marks because they can be extended into multi-step problems. The underlying concept is simple but children frequently make errors when ratios involve three or more parts, when one quantity must be scaled, or when a ratio is embedded inside a word problem with extra information included to mislead.
Why children struggle
Children often learn ratios as a notation (2:3) without developing a strong mental model of what that notation represents. They can become confused about which part of the ratio to divide and which to multiply, especially when the question changes the total rather than one of the parts.
The bar model method
Bar models are a powerful visual tool for ratio problems. Draw equal-sized boxes for each part of the ratio, label the total number of boxes, then divide the given amount by the total number of parts to find the value of one part.
Worked example: sharing in a ratio
Sarah and Tom share £72 in the ratio 5:3. How much does each person receive?
Step 1: Find the total number of parts. 5 + 3 = 8 parts
Step 2: Find the value of one part. £72 ÷ 8 = £9
Step 3: Multiply each share. Sarah: 5 x £9 = £45. Tom: 3 x £9 = £27
Check: £45 + £27 = £72. Correct.
Worked example: scaling a recipe
A recipe for 12 biscuits needs 180g of flour. How much flour is needed for 20 biscuits?
Step 1: Find the amount per biscuit. 180 ÷ 12 = 15g per biscuit
Step 2: Scale up. 15 x 20 = 300g
300g of flour is needed.
Three-part ratios
Red, blue and yellow paint are mixed in the ratio 2:5:3. If 120ml of blue paint is used, how much yellow paint is needed?
Blue has 5 parts = 120ml, so one part = 120 ÷ 5 = 24ml. Yellow has 3 parts = 3 x 24 = 72ml.
How to master it
Always draw a bar model for every ratio problem during the learning phase. This builds the underlying mental model. Practise three-part ratios specifically, as these are underrepresented in standard Year 6 teaching but appear regularly in 11 plus papers.
Topic 3: Algebra and Sequences
Algebra is one of the topics where the 11 plus most clearly extends beyond the standard primary curriculum. While Year 6 children encounter simple expressions and one-step equations, 11 plus papers regularly include two-step equations, substitution into formulae, and the nth term of sequences.
Why children struggle
For many children, algebra feels abstract in a way that number problems do not. The letter "x" representing an unknown quantity can cause anxiety, and errors in sign handling (especially with negative values) are extremely common. Sequences are particularly tricky when the difference between terms is not constant (quadratic sequences appear occasionally in GL Assessment papers).
Solving equations: a step-by-step approach
Always work to isolate the unknown by performing inverse operations, keeping the equation balanced.
Solve: 3x + 7 = 25
Step 1: Subtract 7 from both sides. 3x = 18
Step 2: Divide both sides by 3. x = 6
Check: 3(6) + 7 = 18 + 7 = 25. Correct.
Solve: 5(2x - 3) = 35
Step 1: Divide both sides by 5. 2x - 3 = 7
Step 2: Add 3 to both sides. 2x = 10
Step 3: Divide by 2. x = 5
Worked example: nth term of a linear sequence
Find the nth term of the sequence: 4, 7, 10, 13, 16...
Step 1: Find the common difference. Each term increases by 3, so the nth term starts with 3n.
Step 2: Find the adjustment. When n = 1, the term is 4. 3(1) = 3. Adjustment = 4 - 3 = +1.
The nth term is 3n + 1.
Check: n = 4: 3(4) + 1 = 13. Correct.
Worked example: finding a term in a sequence
Using the same sequence (nth term = 3n + 1), which term has the value 52?
3n + 1 = 52. Subtract 1: 3n = 51. Divide by 3: n = 17. So 52 is the 17th term.
Substitution into formulae
If P = 2l + 2w, find P when l = 8.5 and w = 3.
P = 2(8.5) + 2(3) = 17 + 6 = 23.
How to master it
Teach algebra through a "balance" model first: whatever you do to one side, you do to the other. Use concrete examples (a bag of marbles with an unknown number on each side of a scale) before moving to abstract notation. For sequences, always write out the term-to-term rule AND the position-to-term rule for every sequence practised.
Topic 4: Multi-Step Word Problems
Multi-step word problems are the single biggest differentiator between high scorers and mid-range scorers in 11 plus maths. These questions do not test one skill; they require a child to identify the correct sequence of operations, carry interim answers forward without error, and present a clear final answer with the correct units.
Why children struggle
The difficulty is not usually in the individual calculations but in extracting the correct information from dense text, identifying what the question is actually asking, and resisting the temptation to rush to an answer after completing only the first step.
A reliable problem-solving process
- Read the whole question before writing anything.
- Underline the key numbers and the question word (how many, how much, what is the difference).
- Identify the steps needed before starting any calculation.
- Write each step clearly, including units.
- Check that the final answer answers the actual question asked.
Worked example 1: two-step problem
A cinema charges £8.50 for adults and £5.20 for children. A family of 2 adults and 3 children buy tickets. They also buy 2 bags of popcorn at £3.75 each. How much do they spend in total?
Step 1: Adults tickets. 2 x £8.50 = £17.00
Step 2: Children's tickets. 3 x £5.20 = £15.60
Step 3: Popcorn. 2 x £3.75 = £7.50
Step 4: Total. £17.00 + £15.60 + £7.50 = £40.10
The family spends £40.10 in total.
Worked example 2: problem with a hidden subtraction
A tank holds 240 litres when full. It is currently 3/4 full. Water is added at 12 litres per minute. How long will it take to fill the tank completely?
Step 1: Find the current volume. 3/4 x 240 = 180 litres
Step 2: Find the remaining capacity. 240 - 180 = 60 litres
Step 3: Calculate the time. 60 ÷ 12 = 5 minutes
It will take 5 minutes to fill the tank.
Common errors
- Answering the wrong question (for example, finding the current volume instead of the time to fill)
- Forgetting to include units in the answer
- Using a rounded interim value that causes the final answer to be inaccurate
- Missing the word "more" or "less" in a comparison question
Topic 5: Speed, Distance and Time
Speed, distance and time questions appear across most 11 plus papers and are a reliable source of lost marks because children either cannot recall the correct formula or misapply it when the units are mixed (for example, km/h with a time given in minutes).
The triangle method
Write D (distance) at the top of a triangle, and S (speed) and T (time) at the bottom left and bottom right. Cover the value you want to find:
- Cover D: the formula is S x T
- Cover S: the formula is D ÷ T
- Cover T: the formula is D ÷ S
Worked example: finding time
A car travels 150km at an average speed of 60km/h. How long does the journey take?
T = D ÷ S = 150 ÷ 60 = 2.5 hours = 2 hours 30 minutes
Worked example: unit conversion trap
A cyclist travels at 18km/h. How far does she cycle in 20 minutes?
Step 1: Convert 20 minutes to hours. 20 ÷ 60 = 1/3 hour
Step 2: D = S x T = 18 x 1/3 = 6km
The cyclist travels 6km.
Common traps
- Using minutes as hours (treating 30 minutes as 0.3 hours instead of 0.5 hours)
- Confusing average speed with the speed at a specific point in the journey
- Multi-leg journeys where different speeds apply: calculate each leg separately, then find the total distance and total time before computing average speed for the whole journey
Worked example: average speed over two legs
A train travels 60km at 120km/h, then 40km at 80km/h. What is the average speed for the whole journey?
Step 1: Time for leg 1. 60 ÷ 120 = 0.5 hours
Step 2: Time for leg 2. 40 ÷ 80 = 0.5 hours
Step 3: Total distance. 60 + 40 = 100km
Step 4: Total time. 0.5 + 0.5 = 1 hour
Step 5: Average speed. 100 ÷ 1 = 100km/h
Note: the average speed is NOT (120 + 80) ÷ 2 = 100 in this case only by coincidence. In general, you must always use total distance ÷ total time.
How to master it
Draw the triangle for every question during the learning phase. Practise unit conversion (minutes to hours, cm to m) as a separate drill before combining it with speed problems. Then work through multi-leg journey problems systematically using a table with columns for Distance, Speed and Time.
Topic 6: Area, Perimeter and Volume of Compound Shapes
Geometry questions involving area and perimeter are straightforward when shapes are simple rectangles or triangles. They become significantly harder when the shape is compound (made up of two or more simple shapes joined together) or when the question requires a child to work backwards from the area to find a missing dimension.
Why children struggle
The most common error is adding areas when the question asks for perimeter, or vice versa. A second common error in compound shapes is counting the internal boundary line that connects the two component shapes as part of the perimeter (it is not; it is an interior line and must be excluded).
Key formulae to know by heart
- Rectangle: Area = length x width. Perimeter = 2(l + w)
- Triangle: Area = 1/2 x base x height
- Parallelogram: Area = base x perpendicular height
- Trapezium: Area = 1/2 x (a + b) x h, where a and b are the parallel sides
- Circle: Area = pi x r squared. Circumference = 2 x pi x r (pi = approximately 3.14)
- Cuboid volume: length x width x height
Worked example: compound shape area
An L-shaped room has an overall width of 10m and an overall height of 8m. A rectangular section of width 4m and height 3m has been removed from the top-right corner. Find the area of the L-shape.
Method 1 (subtraction): Area of full rectangle minus removed rectangle. Full rectangle: 10 x 8 = 80 sq m. Removed rectangle: 4 x 3 = 12 sq m. L-shape area: 80 - 12 = 68 sq m.
Method 2 (addition): Split the L-shape into two rectangles. Bottom rectangle: 10 x 5 = 50 sq m (height 8 - 3 = 5m). Top-left rectangle: 6 x 3 = 18 sq m (width 10 - 4 = 6m). Total: 50 + 18 = 68 sq m.
Worked example: finding a missing dimension
A rectangle has an area of 91 sq cm and a width of 7cm. What is its length?
Length = Area ÷ Width = 91 ÷ 7 = 13cm.
Volume of a cuboid
A box is 12cm long, 8cm wide and 5cm tall. What is its volume?
V = 12 x 8 x 5 = 480 cubic cm.
How to master it
Practise drawing compound shapes and labelling all sides (including derived sides calculated from the given information) before attempting any calculation. This habit eliminates the most common class of error in these questions.
Topic 7: Data Handling and Averages
Data handling questions cover mean, median, mode and range, as well as reading and interpreting bar charts, pictograms, pie charts and frequency tables. The topic appears deceptively straightforward but the 11 plus version includes several twists that trip up unprepared children.
Why children struggle
Children often confuse mean with median or mode under pressure. The harder versions of mean questions give a frequency table rather than a simple list, requiring an additional multiplication step before dividing. Pie chart questions often require children to find angles using proportional reasoning, and cumulative frequency or two-way table questions add another layer of complexity.
Mean from a frequency table
The table below shows the number of books read by 20 children over a school term.
| Books read | Frequency | Books x Frequency |
|---|---|---|
| 1 | 3 | 3 |
| 2 | 5 | 10 |
| 3 | 7 | 21 |
| 4 | 4 | 16 |
| 5 | 1 | 5 |
Step 1: Complete the third column by multiplying each value by its frequency.
Step 2: Sum the third column. 3 + 10 + 21 + 16 + 5 = 55
Step 3: Divide by the total frequency. 55 ÷ 20 = 2.75
The mean number of books read is 2.75.
Finding a missing value given the mean
Five numbers have a mean of 8. Four of the numbers are 6, 9, 11 and 4. What is the fifth number?
Step 1: Find the total required. 8 x 5 = 40
Step 2: Sum the known values. 6 + 9 + 11 + 4 = 30
Step 3: Subtract. 40 - 30 = 10
The fifth number is 10.
Pie chart angles
A pie chart shows how 90 children travel to school. 30 children cycle. What angle represents cycling in the pie chart?
Angle = (30 ÷ 90) x 360 = (1/3) x 360 = 120 degrees.
How to master it
For mean questions, always begin by identifying whether the data is given as a simple list or a frequency table, as the method differs. For pie charts, memorise that the total angle is always 360 degrees and that the fraction of the total group equals the fraction of 360 degrees.
Topic 8: Mental Arithmetic Under Timed Conditions
Mental arithmetic is not one topic but a meta-skill that underpins every other maths topic in the paper. A child who is slow at mental arithmetic will run out of time, even if their conceptual understanding is strong. The 11 plus typically allows between 60 and 90 seconds per question, and multi-step problems require multiple calculations within that window.
Why children struggle
Speed of recall deteriorates under pressure. A child who knows that 7 x 8 = 56 in a relaxed setting may slow to counting-on strategies under exam conditions, costing them five to ten seconds per question across a 50-question paper. Those seconds accumulate into minutes that could answer two or three additional questions.
Key mental arithmetic skills to drill
- Times tables up to 12 x 12 (instant, not counted)
- Division facts as inverses of multiplication
- Doubling and halving up to 200
- Adding and subtracting near-multiples of 10 (e.g. 347 + 98 = 347 + 100 - 2 = 445)
- Multiplication by 25 (x 100 ÷ 4) and by 125 (x 1000 ÷ 8)
- Percentage of an amount using known equivalents (12.5% = 1/8, 37.5% = 3/8)
Speed-building strategies
The most effective approach is short, daily timed drills rather than occasional long sessions. Five minutes of timed multiplication table recall every morning builds automaticity faster than a 30-minute session once a week. Use a stopwatch and record times so that improvement is visible and motivating.
For timed exam practice, begin with 2 minutes per question and gradually reduce to 75 seconds per question as accuracy improves. Never sacrifice accuracy for speed: a careless answer wastes more time than a careful one because errors in interim steps compound.
Working under pressure
Simulate exam conditions at least twice per week during the final six weeks before the exam. This means a timer running, no help, and working in silence. Children who have only ever practised in relaxed conditions often find that their performance drops significantly in a mock exam environment, not because their knowledge has changed but because the stress response disrupts automaticity. Regular practice in timed conditions builds the resilience to perform consistently.
Which Topics Are Worth the Most Marks?
Different 11 plus boards (GL Assessment, CEM, ISEB and individual school papers) weight topics differently, but an analysis of past papers reveals consistent patterns in topic frequency and mark allocation. The table below provides a practical priority guide.
| Topic | Frequency in Papers | Difficulty (average child) | Priority |
|---|---|---|---|
| Fractions, Decimals and Percentages | Very High | High | 1 (Critical) |
| Multi-Step Word Problems | Very High | Very High | 1 (Critical) |
| Ratio and Proportion | High | High | 2 (Essential) |
| Mental Arithmetic | Very High | Medium (speed issue) | 2 (Essential) |
| Algebra and Sequences | Medium | High | 3 (Important) |
| Speed, Distance and Time | Medium | Medium | 3 (Important) |
| Area, Perimeter and Volume | Medium | Medium | 3 (Important) |
| Data Handling and Averages | Medium | Medium | 4 (Consolidate) |
| Number Properties (primes, factors, multiples) | Medium | Low | 4 (Consolidate) |
| Angles and Geometry | Low to Medium | Low | 5 (Revise) |
How to use this table
If preparation time is limited, concentrate effort on Priority 1 and 2 topics first. These appear most frequently and carry the most marks. A child who secures full marks on fractions, percentages, ratio, word problems and mental arithmetic will outscore many children who have spread their effort thinly across all topics.
Note that "difficulty" here refers to average performance across the cohort of children attempting 11 plus papers. A child who has already mastered fractions should move up the priority list to algebra or word problems rather than revisiting familiar ground.
A 6-Week Targeted Maths Revision Plan
This plan assumes preparation begins approximately six weeks before the exam and that a child has already covered all KS2 maths content. It is designed to consolidate, extend and practise under timed conditions rather than introduce new concepts from scratch.
Week 1: Fractions, Decimals and Percentages
Monday to Wednesday: conversion drills (fraction to decimal to percentage and back), 10 minutes daily. Thursday: percentage increase and decrease (timed). Friday: reverse percentage problems. Weekend: full set of 20 mixed fraction and percentage questions under timed conditions (25 minutes).
Week 2: Ratio and Proportion
Monday to Wednesday: ratio sharing problems using bar models, progressing from two-part to three-part ratios. Thursday: scaling problems (recipes, maps, scale models). Friday: mixed ratio and proportion word problems. Weekend: past paper section focusing on ratio and proportion.
Week 3: Algebra and Sequences
Monday: one-step and two-step equations. Tuesday: substitution into formulae. Wednesday: nth term of linear sequences. Thursday: finding a specific term and identifying the position of a given value. Friday: mixed algebra problems. Weekend: timed algebra practice set.
Week 4: Multi-Step Word Problems and Speed, Distance, Time
Monday and Tuesday: two-step and three-step word problems, focusing on the reading and planning phase. Wednesday: speed, distance and time with unit conversions. Thursday: multi-leg journey problems. Friday: mixed applied problems. Weekend: full timed section of 15 to 20 word problems.
Week 5: Geometry, Data Handling and Mental Arithmetic
Monday: compound area and perimeter. Tuesday: volume and surface area. Wednesday: mean from frequency tables and missing value problems. Thursday: pie charts and data interpretation. Friday: timed mental arithmetic drill (50 questions in 5 minutes). Weekend: full mixed paper focusing on geometry and data.
Week 6: Full Paper Practice and Weak Spot Targeting
Monday: review all marked practice papers from Weeks 1 to 5 and identify the three topic areas with the highest error rate. Tuesday and Wednesday: focused revision on those three weak areas only. Thursday: full timed mock paper under exam conditions. Friday: light review of errors from Thursday's paper; no heavy revision. Weekend before exam: one final timed paper (if more than 3 days remain), then rest.
Daily habits throughout all six weeks
- 5 minutes of timed times table recall every morning
- One worked example from a challenging topic reviewed before bed
- All errors logged in a "mistake journal" with the correct method written out in full
Frequently Asked Questions
Is Year 6 maths enough for the 11 plus?
Year 6 classroom maths covers the same content areas as the 11 plus but at a different level of challenge. SATs questions are designed to assess a baseline standard, while 11 plus questions are designed to differentiate between the highest performers. The topics overlap, but the 11 plus includes harder variations, more multi-step problems and stricter time limits. Children who are aiming for selective schools need targeted practice beyond what the standard Year 6 curriculum provides.
What are the hardest maths topics in the 11 plus?
Based on error rates across past papers, the consistently hardest topics are multi-step word problems, fractions combined with percentages in reverse, algebra and sequences, and speed, distance and time with mixed units. These topics require not just knowledge but the ability to select the right method and apply it under pressure.
Do different 11 plus boards test different maths topics?
Yes, there are differences. GL Assessment papers tend to include more arithmetic and data handling questions. CEM papers often embed maths within wordy contexts that are closer to verbal reasoning. ISEB and individual school papers (especially for independent schools) may include more algebra, geometry and problem-solving. It is important to identify which paper format your target school uses and practise accordingly.
Are calculators allowed in the 11 plus?
No. Calculators are not permitted in any 11 plus paper. All calculations must be performed mentally or using written methods. This is why mental arithmetic speed and accuracy are so important and why drilling number facts to the point of instant recall is essential preparation.
How does EdifyPod Nexus help with 11 plus maths?
Nexus includes a structured maths practice programme that adapts to each child's current performance level. Eddy, the learning coach built into the platform, provides feedback that explains why an answer is wrong and walks through the correct method step by step. This means children learn from mistakes rather than simply being marked wrong and moving on. The platform tracks performance by topic so parents and children can see exactly which areas need the most attention.
How many questions are in the 11 plus maths paper?
This varies by board and school. GL Assessment maths papers typically contain 50 questions in 50 minutes. CEM papers integrate maths into combined papers that are usually shorter but more intense. Some independent school papers have 60 or more questions. Always check the specific paper format for the schools you are applying to and practise under those exact time conditions.
At what age should children start preparing for 11 plus maths?
Most families begin focused 11 plus preparation in Year 5 (age 9 to 10) or at the start of Year 6 (age 10 to 11). Starting in Year 5 allows time to fill gaps in understanding before moving to timed exam practice. Starting in Year 6 is still viable but requires a more intensive schedule. Beginning any earlier than Year 5 is rarely productive as the required curriculum content has not yet been taught in school.
What is the best way to help a child who panics in maths exams?
Exam anxiety in maths is usually linked to a fear of running out of time or of not knowing how to start a question. The most effective remedy is regular practice under timed conditions so that the exam environment feels familiar rather than threatening. Teach a consistent approach to unfamiliar questions: read the whole question, write down what you know, then work from there. Reassure children that it is acceptable to move on and return to a hard question rather than getting stuck.
Should children skip hard questions and come back to them?
Yes, this is generally good advice for 11 plus maths papers. If a question is taking more than twice the average time allowed per question, mark it with a small asterisk or circle and move on. Return to marked questions if time allows. Spending three minutes on one question at the expense of two or three easier questions is a poor time management decision that costs marks overall.
How much maths practice should a child do per day?
For children preparing for the 11 plus, 20 to 30 minutes of focused maths practice per day is more effective than longer but less frequent sessions. This should include a mix of topic-specific practice, timed drills and at least one full mock paper per week in the final six weeks before the exam. Quality and focus matter more than total hours: a distracted hour is worth less than a focused 20 minutes.
Do children need to know all of these topics for every 11 plus paper?
Not every topic listed here appears in every paper, but all of them have been identified from real past papers across the major examining boards. The topics that appear in almost every paper are fractions and percentages, ratio, word problems and mental arithmetic. The others appear regularly enough that preparation for all of them is worthwhile. If time is short, use the priority table in this article to focus on the highest-value areas first.
How can I tell if my child is ready for 11 plus maths?
A reliable indicator is performance on full timed mock papers under exam conditions. A child who consistently scores above 80% on well-designed mock papers, without help and within the time limit, is likely well prepared. If scores are below 70%, or if time management is a persistent issue (not finishing the paper), targeted work on the weak topics identified through error analysis is the right next step.
Sources and Further Reading
- GOV.UK: KS2 Maths Curriculum — National curriculum maths expectations at Key Stage 2
Ready to Give Your Child the Edge?
Thousands of families use EdifyPod Nexus to prepare — the practice adapts to your child, tracks progress against target schools, and covers every subject the exam tests. If your child needs additional live support from our experts, our tutors at edifypod.com/11plus are here too.