Best O-Level Mathematics Tuition
in Singapore

Foundation Programme

Small group online sessions designed to develop the core mathematical skills that underpin O-Level success — starting from Secondary 1. Your child builds algebraic manipulation fluency early, learns geometric reasoning through structured proof practice, and develops the number sense and estimation habits that prevent careless errors in the exam hall. Every session uses real Cambridge-aligned questions, so the transition to O-Level exam preparation in Sec 3 is seamless.

• Algebraic manipulation and equation solving
• Ratio, proportion, and percentage applications
• Angle properties and geometric reasoning
• Coordinate geometry fundamentals
• Data handling and basic probability

SGD 280 / month

O-Level Intensive Programme

Rigorous, exam-aligned preparation covering every topic on the GCE O-Level Mathematics papers — with monthly mock papers graded against Cambridge mark schemes and individualised feedback on each student’s specific weaknesses. Your child practises with real past-paper questions every week, receives detailed written comments on method selection, working clarity, and accuracy, and builds the timed problem-solving stamina that separates exam-ready students from those who run out of time on Paper 2.

• Algebra, equations, and inequalities (including simultaneous and quadratic)
• Functions, graphs, and transformations
• Geometry, mensuration, and circle properties
• Trigonometry (SOH-CAH-TOA, sine/cosine rules, bearings)
• Vectors in two dimensions
• Statistics and probability (including cumulative frequency, standard deviation)

SGD 320 / month

Individual Coaching

Fully customised to the student’s specific gaps — whether it’s algebra, trigonometry, geometry proofs, or word problems. Individual online sessions via Zoom, scheduled at your convenience.

SGD 120 / session

Number & Algebra

• Numbers, operations, and standard form
• Ratio, rate, proportion, and percentage
• Speed, distance, and time
• Algebraic expressions, formulae, and manipulation
• Equations and inequalities (linear, quadratic, simultaneous)
• Functions and graphs (linear, quadratic, cubic, exponential)
• Set language and notation

Geometry, Measurement & Statistics

• Angles, triangles, and polygons
• Congruence, similarity, and transformations
• Properties of circles (tangent, chord, angle theorems)
• Pythagoras’ theorem and trigonometry
• Mensuration (area, volume, surface area of 3D solids)
• Coordinate geometry (gradient, midpoint, equation of line)
• Vectors in two dimensions
• Statistics (mean, median, mode, SD, cumulative frequency)
• Probability (combined events, tree diagrams)

See

Most students lose marks before they write a single line of working — because they misread what the question is actually asking. In the See step, your child learns to decode every O-Level Mathematics question the way a lawyer reads a contract: what is the command word (solve, simplify, factorise, prove, show that, sketch)? How many marks is the question worth — and does the mark allocation signal a multi-step method? What topic or combination of topics is being tested? For geometry, this means identifying which angle properties or circle theorems are relevant before drawing a single line. For algebra, it means recognising whether the question requires factoring, the quadratic formula, or completing the square. By the time your child picks up the pen, they already know exactly which method to deploy.

Hit

Once the question type is clear, your child selects the precise framework built for that question. This isn’t generic advice like ‘show your working’ — it’s a specific, named tool for each topic area: READ for word problems (Read, Extract, Assign, Derive), LABEL for geometry (Label, Apply, Build, Execute, Link), PLOT for graphs and functions (Parameters, Locate, Obtain, Trace), DATA for statistics (Define, Arrange, Tabulate, Answer), RULE for trigonometry (Right-angle check, Use the correct formula, Label, Execute), and SHOW for proofs and ‘show that’ questions (State the target, Hunt for theorems, Order the chain, Write with reasons). Each framework maps directly to the Cambridge mark scheme — so every mark your child earns is deliberate, not accidental.

Apply

This is where frameworks become actual working. Your child applies the chosen tool to a real past-paper question under guided conditions — not passively watching a model solution, but actively constructing their own response with live tutor intervention. For algebra, this means setting out one operation per line with clear equals signs so the examiner can follow the logic. For geometry, it means stating a geometric reason beside every calculated angle or length. Jeremy provides real-time feedback on screen-shared workings — flagging missing steps, unclear notation, and careless sign errors as they happen, not a week later when the moment has passed. The small class size (max 6) means every student gets at least three individual feedback touches per session.

Refine & Practise

The steps that turn B-grade students into A-grade students. Your child self-checks every solution against a topic-specific checklist: Did you substitute the answer back to verify? Do the units match what was asked? Does the geometry answer look reasonable when you sketch it? Is the probability between 0 and 1? Then comes retrieval practice — the most underrated study technique in education. Your child reworks key problems from memory, reinforcing the framework until the process becomes automatic. This is how exam technique transfers from the classroom to the exam hall: not through last-minute revision, but through spaced, deliberate repetition that locks each framework into long-term memory.

Word Problems — READ

Word problems are where most students freeze — because they don’t know how to translate English into algebra. READ gives your child a four-step process that works for every word problem on the O-Level paper. Read the question twice and underline what’s being asked (not what’s given). Extract all given values and list the unknowns. Assign variables — define x clearly in words before writing the equation. Derive the equation, solve it, then check: does the answer make sense in the original scenario? A speed can’t be negative. A percentage can’t exceed 100. A distance should match the context. READ prevents the most common mistake in word problems: solving the equation correctly but answering the wrong question.

Geometry — LABEL

Geometry questions demand more than calculation — they demand structured reasoning with clearly stated geometric justifications. LABEL (Label, Apply, Build, Execute, Link) gives your child a systematic approach. Label the diagram with all known measurements, equal sides, parallel lines, and right angles. Apply the relevant properties: angle sum of triangle, angles on a straight line, alternate angles, circle theorems, similarity ratios. Build the solution chain step by step, stating the geometric reason beside every calculated value. Execute each calculation cleanly. Link back to check the answer satisfies the original conditions. Cambridge mark schemes award method marks for correctly stated reasons — LABEL ensures your child earns every one.

Graphs & Functions — PLOT

Graph questions test whether your child understands functions, not just whether they can draw lines. PLOT (Parameters, Locate, Obtain, Trace) provides four steps that cover every graph question type. Parameters: identify the function type — linear, quadratic, cubic, or exponential — and note its key features (coefficient sign tells you the shape). Locate key features before plotting: y-intercept, x-intercepts (roots), turning point (vertex), line of symmetry, asymptotes. Obtain a table of values at strategic x-values — including the turning point and intercepts. Trace the curve smoothly through the plotted points, label both axes with a clear scale, and mark all key features. Most students lose marks on graph questions not because they can’t plot points, but because they miss key features the examiner is looking for.

Statistics — DATA

Statistics questions on the O-Level paper reward systematic organisation, not mental arithmetic. DATA (Define, Arrange, Tabulate, Answer) ensures your child earns every working mark. Define: identify which statistical measure the question requires — mean, median, mode, standard deviation, interquartile range, or probability. Arrange: organise the data systematically into a frequency table, ordered list, or cumulative frequency table. Tabulate: show all intermediate working clearly — Σfx for mean, cumulative frequencies for median, (x − x̄)² for standard deviation. Answer: state the result in the context of the question with correct units and appropriate rounding. Cambridge examiners award method marks for correct tabulation even when the final answer contains an arithmetic slip — DATA maximises partial credit.

Trigonometry — RULE

Trigonometry questions are where students most often pick the wrong method — applying SOH-CAH-TOA to a non-right-angle triangle, or reaching for the sine rule when the cosine rule is required. RULE eliminates this confusion with a simple decision tree. Right-angle check: is this a right-angle triangle? If yes, use SOH-CAH-TOA. If no, do you have two sides and the included angle (cosine rule) or a side-angle pair (sine rule)? Use the correct formula. Label sides and angles using standard convention (lowercase for sides, uppercase for opposite angles). Execute the calculation, then sense-check: is the angle acute or obtuse as expected? Is the bearing measured clockwise from north? Does the length fit the triangle? RULE turns trigonometry from the most feared topic into the most systematic.

Proofs & “Show That” — SHOW

“Show that” and proof questions are where the strongest students separate themselves — and where most students give up entirely. SHOW (State, Hunt, Order, Write) turns these intimidating questions into a structured exercise. State the result you need to reach — write it down at the top of your working so you know where you’re heading. Hunt for the theorems, identities, or algebraic properties you’ll need to get there. Order the logical chain from the given information to the target result — plan the route before you write. Write each step formally, with a clearly stated reason or theorem justifying each line. Cambridge mark schemes for ‘show that’ questions require explicit reasoning at every step — SHOW ensures your child provides it.