If your child receives PSLE Score 29 with Foundation Mathematics grade B, English AL7, Science AL8 and Mother Tongue AL7, Foundation Maths B contributes an AL7 equivalent for Secondary 1 posting. The total is therefore 7 + 7 + 8 + 7 = 29. With English AL7 and the Mathematics AL7 equivalent, the child meets the ordinary Posting Group 1 condition for scores 26–30. Most subjects usually begin at G1. Foundation Mathematics B is not the same examination as Standard Maths AL7, and it does not independently meet the initial criterion for a G2 Mathematics offer; Foundation A is the Foundation grade recognised for that option. Parents should choose schools where the child can rebuild number sense, fractions, mathematical language and confidence while receiving suitable English, Science and Mother Tongue teaching, a manageable timetable and meaningful CCA opportunities.

For PSLE 2026 pupils entering Secondary 1 in 2027, available school score ranges reflect the 2025 PSLE cohort posted in 2026, not confirmed cut-offs for the new year. Admiralty and East Spring had previous non-affiliated PG1 endpoints of 29, Kranji and Greenridge 28, and Bedok Green and Broadrick were shown as 30* because places remained after the earlier exercise. For a child scoring 29, the old 29 is a boundary, 28 a historical reach and 30* a vacancy notation, not an admission promise. Families should research actual PG1 schools within practical travel distance, look for clear teaching of G1 Mathematics and the child’s other subjects, and rank six schools the child would genuinely attend.

Quick parent summary
• Exact result: English AL7 + Foundation Mathematics B (equivalent AL7) + Science AL8 + Mother Tongue AL7 = PSLE 29.
• Ordinary school admission: PG1, because English and Maths each meet the AL7-or-better posting condition.
• Foundation Maths B is a separate assessment from Standard Maths AL7, even though both contribute seven points to the aggregate.
• Foundation B does not independently meet the initial G2 Maths grade threshold; Foundation A does.
• G1 Mathematics should rebuild concepts accurately, with future subject-level reviews under school criteria when ready.
• Compare historical PG1 school ranges only; previous 30* vacancies are not guarantees.
• Choose six appropriate schools for Maths teaching, literacy, Science, language provision, CCAs, wellbeing and commute.

Definition lock: Foundation Mathematics B and the posting score

The Foundation Mathematics PSLE paper is graded A, B or C. For Secondary 1 posting, MOE maps Foundation A to an AL6 contribution, B to AL7 and C to AL8. These equivalents help calculate a common total, but Foundation and Standard exams have different curricular and assessment loads. A Foundation Maths B pupil has not thereby obtained Standard Maths AL7.

In this specific result, English AL7 and the Foundation Maths B equivalent AL7 satisfy the English/Mathematics condition for ordinary PG1 eligibility at scores 26–30. Science AL8 and MTL AL7 complete the aggregate to 29. Parents should preserve the original grade letter on the planning sheet and ask their primary school to clarify any unusual subject combination rather than infer the route from the total alone.

The posting result confirms eligibility and the appropriate initial curriculum starting point. It does not reveal exactly which numerical concepts the child has mastered, guarantee a place in a particular school or predict later performance. A good parent guide should move from score interpretation to actual foundations, school fit and realistic choices.

Subject	Original PSLE result	Posting contribution	Initial learning priority
English Language	AL7	7	G1 reading and written problem understanding
Mathematics	Foundation B	7	G1 numeracy, fractions and mathematical reasoning
Science	AL8 contribution	8	G1 concepts, observations and explanation
Mother Tongue	AL7 contribution	7	G1 language learning and actual provision
Total	Score 29	29	PG1 school posting

Foundation B versus Standard Maths AL7

Although both contribute seven points to the aggregate, Foundation B and Standard AL7 describe different examinations. The Foundation course is designed with a different scope and assessment load so pupils can strengthen essential mathematical skills at an appropriate level. Parents should not rewrite the result as Standard AL7, because that removes useful information for receiving teachers.

The difference is also reflected in initial subject-level offers under Full SBB. From an indicative G1 start, Standard AL6 or Foundation A may qualify for a G2 subject offer, while Standard AL5 or better may qualify for G2 or G3. Foundation B does not independently meet the initial G2 criterion. It would be inaccurate to promise the child G2 Maths on the basis of a Grade B alone.

This does not place a permanent limit on learning. Schools may review subject levels at appropriate points based on future performance, interest and readiness. The immediate need is an accurate G1 Mathematics foundation and teaching that helps the child understand why a method works, recognise mistakes and apply concepts to new situations.

Why the original Foundation grade belongs on the school worksheet

Parents often create a spreadsheet listing four numbers, and the sum may be correct. But writing ‘Maths 7’ without the word Foundation can mislead relatives or school staff into assuming the child studied and sat the Standard Maths paper. Record ‘Foundation Mathematics B (posting AL7)’ to preserve the relevant educational history.

The same practice is useful for Science and Mother Tongue if either was taken at Foundation level. A Foundation C contribution of eight is not the same paper as Standard AL8; a Foundation A contribution of six is not Standard AL6. The receiving school can use these distinctions when planning support.

Clear records also reduce anxiety. The family need not guess whether a Foundation grade is better or worse than a particular Standard grade in general. The official equivalence determines the total for posting, while actual teachers and subject-level criteria determine how learning will continue.

What PG1 means for G1 Mathematics

Posting Group 1 is the secondary-school admission route for this exact profile. Most examined subjects ordinarily begin at G1. Under Full Subject-Based Banding, pupils from different Posting Groups can share mixed form classes, while the level of an individual examined subject is taught in a learning group appropriate to its curriculum.

G1 Mathematics is not intended to be a permanent label of ability. It is a recognised subject level with its own learning objectives, where pupils should develop sound number sense, measurement, geometry and mathematical reasoning. A pupil who understands a basic relationship accurately can begin connecting it to more formal representations over time.

Parents should ask what the first lower-secondary Mathematics units cover, how students are supported when they struggle and how understanding is checked. The school can explain later opportunities for a more demanding subject level under relevant criteria. Do not demand an immediate upgrade simply to remove an unwanted label.

The practical first principle: understand a quantity

Mathematics begins with quantities and relationships, not memorising procedures in isolation. If a pupil does not understand why a group of twelve objects can be shared into three equal sets of four, rushing to a symbolic division rule may not repair the missing idea. Concrete examples can be useful before abstract notation.

Ask the child to show what the numbers represent, explain the operation and check whether the result makes sense. A pupil may calculate quickly on familiar questions but lose the relationship when the context changes. In that case, a drawing, number line or group model can reveal the misconception.

Foundation Maths instruction can provide important prior experience with concrete mathematical concepts. Secondary teachers should build from what the pupil understands rather than assume every topic must be retaught identically or every new expression must be introduced immediately at a high level.

Place value: a foundation hidden inside harder topics

Place value affects decimals, measurements, money, estimates and calculation accuracy. A pupil who confuses 0.5 with 0.05 may struggle with practical questions even when the arithmetic operations are familiar. Ask whether the child understands the meaning of tenths and hundredths rather than only the rule for placing a decimal point.

Use money or measuring scales to compare quantities concretely. The pupil can explain why five tenths is greater than five hundredths and how each can be represented visually. If the explanation is uncertain, return to a place-value diagram before expecting correct multi-step work.

A sound G1 Mathematics programme should help students connect representations, not only practise a procedure. Parents can ask teachers how gaps are diagnosed and corrected, especially when a child appears accurate with whole numbers but makes repeated decimal errors.

Fractions: equal parts before symbolic rules

Fractions can be challenging because a pupil must understand parts of a whole, equal partitioning and comparisons. A Foundation Maths B child may know a familiar method yet struggle when the same concept appears in an unfamiliar word problem. Visual models can expose whether the child understands the quantity represented.

Show one half, one third and three quarters of a shape divided into equal parts. Ask which is larger and why. When comparing fractions, use diagrams or a number line before relying on cross-multiplication or other shortcuts. A pupil who can explain the meaning is building a stronger basis for later algebra.

Do not assume every mistaken fraction answer results from inattention. The child may misunderstand the unit whole, confuse numerator and denominator or apply a method out of context. Specific teacher feedback should address the actual error instead of assigning many nearly identical questions without checking understanding.

Ratio and proportional relationships

A ratio compares quantities relative to each other, and pupils sometimes confuse it with a fraction of the total. If two quantities are in the ratio 2:3, the numbers describe their relative parts; the sum of parts may be relevant for some questions but not every problem.

Ask the child to draw two groups, then double both quantities and explain whether the ratio has changed. This teaches scaling and the idea that a relationship can remain the same even when actual numbers grow. It prepares the learner for later proportional reasoning without demanding advanced symbols at once.

A school that helps pupils transfer ratio concepts to prices, recipes and simple measurements can make Mathematics more understandable. The goal is not to memorise a phrase about multiplying both sides, but to know why the comparison is preserved.

From arithmetic to algebraic thinking

Secondary Mathematics increasingly represents relationships with letters and equations. A pupil from Foundation Maths may need a deliberate bridge from familiar arithmetic to the meaning of an unknown. The teacher should not assume the pupil already understands that 3x means three times the quantity x.

Imagine three equal boxes containing eighteen marbles in total. The arithmetic answer is six per box. The relation can also be written as 3x = 18. Adding two loose marbles gives 3x + 2 = 20. Explain what x represents and why subtracting two from both sides preserves equality.

Checking the proposed solution by substitution is useful even for simple questions. A pupil who understands that an equation expresses balance has a sounder foundation than one who memorises ‘move it across’ without knowing why an operation is valid.

Negative numbers and directed values

Negative numbers can seem unintuitive because Primary calculations often emphasise nonnegative quantities. A student may understand that five minus three is two, but become uncertain about the meaning of minus five or subtracting a negative number. Number lines and real-world contexts can help.

Use temperature, changes in height or movement on a number line to explain how signed quantities represent direction relative to a reference point. Then connect the visual meaning to arithmetic. Rules should be introduced after the pupil understands what they describe.

If the child repeatedly changes a sign incorrectly, ask the teacher whether the difficulty concerns notation or the concept. More questions performed with the same wrong rule will not automatically fix it. A small, carefully explained example may be more valuable.

The language of Mathematics and English AL7

Maths word problems require reading comprehension as well as numerical knowledge. A child with Foundation Maths B and English AL7 may need help understanding which quantities are known, what must be found and how sentences compare them. Parents should not assume every numerical difficulty originates from the child’s calculation ability.

Ask the pupil to describe a problem in ordinary language before writing numbers. If a diagram helps them solve it, the written question may be the obstacle. If they remain confused with a diagram, the mathematical concept may need rebuilding. This distinction guides targeted support.

A receiving school should teach the language of Maths explicitly, including terms such as difference, at least, ratio and total. The aim is to help pupils interpret meaning accurately, not merely memorise a keyword that triggers one operation.

When a wrong answer needs a diagnosis

A wrong final answer does not identify the cause. The pupil might have copied a number incorrectly, selected an inappropriate operation, misunderstood place value or failed to check the result. Teachers should examine the working and ask where the reasoning first changed direction.

Parents can ask the child to show one corrected task and explain why the new method is valid. A student who can transfer the correction to a similar problem with different numbers has learned something meaningful. A child who can only copy the model answer may need more foundational explanation.

Short, purposeful practice and feedback can support progress more effectively than a large set of timed worksheets completed without understanding. A good school should provide a clear way for the pupil to ask questions and revisit a misconception.

Science AL8: numerical skills are useful but not sufficient

Science often uses measurements, graphs, diagrams and evidence, so stronger number sense may support learning. However, a correct calculation does not tell the child which scientific concept explains an observation. G1 Science needs explicit teaching of causes, fair tests and accurate explanations.

If a plant grows taller after being moved to another place, ask what was observed and what other conditions might have changed. The child should learn why one observation may not prove a single cause. This develops scientific thinking independently of calculation speed.

Parents can use safe observations and school diagrams rather than dangerous home experiments. A school that teaches Science concepts with clear language and structured practical work can help the pupil develop curiosity and confidence even when the PSLE Science result was less strong.

Mother Tongue AL7: literacy depends on the actual language

Mother Tongue AL7 could be a Standard result or Foundation B posting equivalent, and the pupil may study Chinese, Malay or Tamil. Record the original result and ask about specific reading, writing, listening and oral skills. One child may speak comfortably but struggle with formal text, while another reads well but hesitates in spontaneous speech.

A suitable secondary school should offer the actual language at an appropriate level or a recognised arrangement that is practical for the family. Where lessons take place outside the main campus, travel and CCA schedules may change. This matters when the pupil also needs a consistent Maths learning routine.

At home, meaningful conversation and short reading can build confidence. Avoid demanding advanced vocabulary without comprehension. A child’s language development is a separate educational priority and should not be overshadowed by numeracy alone.

Mixed form classes: a child is more than a posting score

Under Full Subject-Based Banding, pupils can belong to mixed form classes and participate together in common curriculum subjects and CCAs, even when their examined subjects are taught at different General levels. Posting Groups are used for admission and initial learning guidance, not as permanent social ranks.

A Foundation Maths B result should not become a source of shame or a final statement about ability. Students can develop mathematical understanding through patient teaching, repeated correction and increasing independence. The family should explain the system constructively.

Ask schools how orientation works, whether new pupils know where to ask for help and what student wellbeing support exists. A positive school experience can help a child participate in lessons and take ownership of learning without constant comparison with classmates.

Historical PG1 school score ranges at total 29

A previous PG1 cutoff of 28 is a historical reach for a score-29 child; a previous endpoint of 29 is the old boundary. Schools shown with 30* had unfilled places after the preceding exercise, and the maximum eligible posting reference is displayed. None of these figures can predict or guarantee a 2027 admission.

MOE generally recommends six real preferences and two or three schools with favourable historical score comparisons where feasible. Near the PG1 upper boundary, there may be few such schools in a practical travel area. Parents should not invent a cutoff above 30 or add a faraway school nobody would want to attend.

A school’s past admissions demand is not a ranking of teaching quality. A school shown at 30* may have clear Maths instruction and a supportive community. Investigate actual lessons, CCA, transport and language provision before deciding whether the child would like to attend.

School	Previous PG1 cutoff	Score-29 historic position	Area
Kranji Secondary School	28	Historical reach	Choa Chu Kang
Greenridge Secondary School	28	Historical reach	Bukit Panjang
Admiralty Secondary School	29	Old boundary	Woodlands
East Spring Secondary School	29	Old boundary	Tampines
Sembawang Secondary School	29	Old boundary	Sembawang
Bedok Green Secondary School	30*	Earlier unfilled places, not guaranteed	Bedok
Broadrick Secondary School	30*	Earlier unfilled places, not guaranteed	Dakota
Bartley Secondary School	30*	Earlier unfilled places, not guaranteed	Bartley

A school with 30* deserves real research, not an assumption

An asterisk beside a school cutoff does not say the school has weak teachers or pupils. It only describes the admissions outcome of an earlier cohort. A school that previously had vacancies could be a strong match for a Foundation Maths learner when it provides careful number-sense teaching, accessible support and a practical journey.

Ask the school how pupils work with concrete mathematical representations, what teachers do when fractions or word problems are confusing and how learning progress is monitored. A good G1 programme should encourage accurate explanation, not simply repeat basic sums without understanding.

The family should not promise that a previous 30* means a place is reserved for 2027. Demand can change. Select six genuine options, check current SchoolFinder information and follow the active application procedures.

A northern school comparison

Admiralty in Woodlands and Sembawang Secondary had earlier PG1 endpoints of 29, while Northbrooks in Yishun ended at 27. For a score-29 pupil, the first two were old boundaries and Northbrooks was a historical reach. This helps with admissions planning but does not indicate which school provides better Maths support.

Families should compare actual commute, CCA and the school’s approach to foundation teaching. A pupil who arrives rested and has enough time to practise may benefit more than one travelling far for an institution chosen only because of its name.

Ask which Mother Tongue is taught, whether the child can join common activities and who provides help when an unfamiliar Maths question appears. The whole daily school environment matters alongside numerical history.

Eastern family options

East Spring in Tampines had a prior PG1 cutoff of 29, while Bedok Green in Bedok showed 30*. For score 29, that means a previous boundary and a special vacancy record, neither guaranteed next year. Families should research the school nearest home first where suitable.

Ask how the school introduces equations and numerical relationships at G1 and whether practical Science lessons and CCAs are accessible to ordinary pupils. A child may find confidence through a sport, music group or student activity not measured in PSLE.

Consider the route home after CCA. A shorter commute can preserve time for the child’s reading, fractions practice and rest. A historically more selective school is not automatically a better educational decision if daily travel is exhausting.

Kranji and Greenridge as historical reaches

Kranji and Greenridge had previous PG1 endpoints of 28, which were numerically more selective than the score-29 child’s result. A family may still research one of these schools if it is a genuine preference but should not describe its historical position as safe.

Kranji’s design innovation programme may interest a pupil who enjoys practical measuring and problem-solving. Greenridge has other programmes and student activities. Ask what ordinary students experience and how foundational Maths is taught instead of relying on an impressive title or selected team’s accomplishments.

The final six-school list should combine authentic interests and realistic previous admission positions. A school is useful only when the child can and would attend, and when the family understands its learning support, location and timetable.

A worked case: Foundation Mathematics B at score 29

Imagine a pupil with Foundation Maths B, English AL7, Science AL8 and Mother Tongue AL7. They enjoy sport and have useful practical skills but often become confused by fractions and long Maths word problems. Their family worries that Foundation Maths means the child has no chance to improve later.

The primary school explains the AL7 posting conversion and confirms PG1 under the English/Maths condition. It also clarifies that Foundation B does not independently meet the initial G2 Maths criterion. The parents therefore seek schools with sound G1 teaching and a welcoming environment, rather than demanding a subject-level offer that the grade does not provide.

They compare historical PG1 school endpoints realistically and submit six schools with manageable travel and suitable CCAs. After posting, the family sets small number-sense goals and asks teachers for feedback. The pupil can develop confidence without being permanently defined by the Foundation result.

Another case: practical arithmetic but uncertain fractions

A second pupil with the same grade can calculate familiar whole-number sums but struggles with fractions because the unit whole is not clear. More timed questions may make the problem feel harder without teaching the missing relationship.

Use equal parts of a shape or a set of objects, then ask what one half, one quarter or three quarters actually represent. Compare two fractions visually before introducing symbolic methods. Once the child can explain the meaning, vary the examples and ask whether the result is sensible.

A suitable school will recognise this as a conceptual repair, not merely a lack of practice volume. Parents can ask the teacher how fractions are revisited and how progress is checked through unfamiliar questions.

A six-school shortlist built for real life

Start with the official result slip and confirm Foundation Maths B, the other subject results and ordinary PG1 eligibility. Use MOE SchoolFinder to list nearby schools with PG1. Record the correct previous PG1 cutoff, school programmes, Maths foundation support, language provision, CCA and travel.

At score 29, a previous PG1 endpoint of 28 is a reach, 29 a boundary and 30* a vacancy-notated record. None can guarantee admission. Ask the primary school about current options if there are few historically favourable local schools. Do not invent cut-offs outside the eligible PG1 range.

Rank six genuinely acceptable schools in true preference order. Where pupils with equal scores compete for the final place, citizenship, choice order and computerised balloting can be relevant. Preference cannot override a better score or change the admission group. Follow current MOE instructions and any confirmed DSA-Sec commitments.

Four weeks of transition preparation

In week one after posting, learn the timetable, booklist and safe route. Help the pupil identify whom to ask when a question is unclear. A simple homework planner and orientation can help the student adjust to secondary-school independence.

In week two, practise one number concept with concrete examples. In week three, work on a fraction or ratio misconception, then connect the concept to an ordinary word problem. Continue short English, Science and Mother Tongue routines matched to teachers’ advice rather than trying to complete every advanced topic.

By week four, review CCA, sleep, commuting, friendships and whether the child can explain recent Maths corrections. If confusion persists, bring specific work to the receiving teacher and ask for targeted support. Progress in understanding and confidence matters more than rushing into the next subject level.

Questions to ask prospective schools

• Does the school offer PG1, and what was its previous non-affiliated PG1 cutoff?
• How does the school support pupils who studied Foundation Mathematics in Primary 6?
• How are number sense, fractions, ratio and early algebra taught at G1?
• Can the pupil receive feedback that identifies the exact misconception rather than just the wrong answer?
• How are Maths word-problem reading demands supported for an English AL7 pupil?
• What G1 Science and Mother Tongue foundations are taught, and where is the language provided?
• How do mixed form classes, orientation and student wellbeing work?
• Which CCAs and practical applied-learning opportunities are available to ordinary pupils?
• What is the realistic school journey after late CCA?
• How does the school review subject levels when the pupil’s learning progress changes?

Frequently asked questions

Does Foundation Maths B contribute AL7 for S1 posting?

Yes. Foundation B maps to an AL7 posting contribution, but it is not the Standard Maths AL7 examination.

Can Foundation Maths B and English AL7 qualify for PG1 at score 29?

This profile meets the ordinary PG1 English/Maths AL7-or-better posting condition, subject to the official result and current instructions.

Does Foundation Maths B automatically qualify for G2 Maths?

No. The published initial G2-from-G1 criterion recognises Foundation A or Standard AL6. Foundation B alone does not meet it.

Can the pupil progress to a more demanding Maths level later?

Schools may review subject levels according to future performance and readiness, but progression is not automatic or guaranteed.

Is a past PG1 cutoff of 29 guaranteed for score 29?

No. It is the previous boundary and can change with the new cohort’s choices and vacancies.

Does a school listed at PG1 30* guarantee admission?

No. The asterisk records unfilled places in an earlier exercise, not a reservation for the next intake.

Final checklist for parents

• We confirmed original Foundation Mathematics B and its AL7 posting equivalent.
• We verified the English AL7 condition and the full PSLE total of 29.
• We understood that Foundation B does not independently qualify for initial G2 Mathematics.
• We identified specific numerical foundations rather than treating the grade as a diagnosis.
• We compared the correct historical 2025 PG1 school ranges and the 30* notation.
• We selected six suitable schools with practical travel, language provision, CCAs and supportive teaching.
• We will follow current MOE and receiving-school instructions.

Official information and companion parent reading

MOE Secondary 1 Posting; MOE SchoolFinder; Orchid Park Secondary: Full SBB subject criteria, updated July 2026; MOE PSLE and Foundation scoring; Score 29 with Standard Mathematics AL6; Score 29 with Foundation English B; General PSLE 29–30 parent guide.

Evidence checked 5 November 2026. Historical school cutoff figures refer to PSLE 2025 entry into Secondary 1 in 2026 and are not guaranteed 2027 outcomes. Official results, MOE instructions and receiving-school subject offers take precedence.