IGCSE Mathematics Mastery
Core, Extended or Additional, taught to the top grade, syllabus-exact.
Syllabus updated August 2026
Flexible course duration
Duration depends on the student's background and pace. Beginners (kids / teens): typically 6 to 9 months. Adults with prior knowledge: often shorter, with an accelerated path.
For personalised duration planning, call +91 91233 66161 and we'll map a schedule to your goals.
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Program Overview
An 18-month live program for IGCSE mathematics, matched to the student's exact board and entry: Cambridge 0580/0980 at Core or Extended tier, Edexcel International GCSE, and Additional Mathematics 0606 for strong students. The tier decision caps or opens grades before a single answer is written, and Cambridge's updated syllabus put a non-calculator paper in front of every candidate, so this course trains bare-hands fluency deliberately, teaches the Extended reach early enough to settle, and converts understanding into marks through past-paper cycles against real mark schemes.
What Makes This Program Different
- Syllabus-exact: the mentor confirms your school's board and codes first, and teaches to them, 0580/0980, Edexcel 4MA1, or 0606
- Non-calculator fluency trained in every class, because the newer papers examine it and calculator-raised students get caught
- Tier-honest: evidence for the Core-vs-Extended decision, and a real runway from Core-risk to Extended-comfortable
- Additional Maths 0606 taught as the serious second subject it is, the best A-Level preparation on the syllabus list
- Mark-scheme literacy: method marks, follow-through and working discipline taught explicitly
- Understanding-first teaching so mocks stop sliding as content deepens
- One dedicated mentor across the whole IGCSE run
- One full interactive hour per class, twice a week
Your Learning Journey
Career Progression
Detailed Course Curriculum
Explore the complete week-by-week breakdown of what you'll learn in this comprehensive program.
Full diagnostic: board and syllabus code confirmed, tier fit assessed honestly, non-calculator fluency and algebra base measured
Topics Covered
- Board and syllabus code confirmed: 0580, 0980 or 4MA1
- Core versus Extended tier fit assessed honestly
- Non-calculator fluency screen
- Algebra base measured
- Number and ratio accuracy audit
- Honest starting-grade picture
Practice & Assignments
A mixed non-calculator and algebra diagnostic set matched to the suspected tier.
Assessment
Baseline grade estimate with a written Core-or-Extended recommendation and a topic-priority map.
Number fluency rebuilt: fractions, decimals, percentages and estimation as a checking habit, the non-calculator paper's exact territory
Topics Covered
- The four operations with fractions
- Decimal calculations without a calculator
- Percentage of, increase, decrease and reverse
- Converting between fractions, decimals and percentages
- Estimation and rounding as a check
- Non-calculator paper territory
Practice & Assignments
A non-calculator number set with estimation checks on every answer.
Ratio, proportion and rates of change; standard form with real scale
Topics Covered
- Sharing in a given ratio
- Direct and inverse proportion
- Rates of change in context
- Standard form and its arithmetic
- Standard form at real scale
- Unit conversions
Practice & Assignments
Ratio, proportion and standard-form questions in applied contexts.
Indices and surds from meaning; bounds and accuracy, the quietly examined skills
Topics Covered
- Index laws with negative and fractional powers
- Surds and simplifying (Extended)
- Rationalising and surd arithmetic
- Upper and lower bounds
- Accuracy and significant figures
- Bounds applied in calculations
Practice & Assignments
An indices, surds and bounds set including accuracy questions.
Expressions, expansion and factorisation with the area model underneath
Topics Covered
- Simplifying and collecting like terms
- Expanding single and double brackets
- The area model behind expansion
- Factorising into brackets
- Common-factor extraction
- Algebraic notation discipline
Practice & Assignments
An expand-and-factorise set anchored by area-model diagrams.
Linear equations and inequalities read as sentences; changing the subject of formulae
Topics Covered
- Solving linear equations step by step
- Equations with brackets and fractions
- Solving and representing inequalities
- Number-line representation of solutions
- Changing the subject of a formula
- Reading an equation as a sentence
Practice & Assignments
Linear equation, inequality and rearrangement questions with worded contexts.
Straight-line graphs: gradient as rate, intercepts as starting values, equation, table and graph as one story
Topics Covered
- Plotting straight-line graphs
- Gradient understood as a rate
- Intercepts as starting values
- Equation, table and graph as one story
- Finding the equation of a line
- Parallel and perpendicular lines
Practice & Assignments
Straight-line graph questions linking equation, table and graph.
Simultaneous equations by structure; sequences and the nth term
Topics Covered
- Simultaneous equations by elimination
- Simultaneous equations by substitution
- Choosing a method by structure
- Linear and simple non-linear sequences
- Finding and using the nth term rule
- Pattern recognition
Practice & Assignments
A simultaneous-equations and nth-term set graded by structure.
Angle reasoning: parallel lines, polygons and circle basics with justification language
Topics Covered
- Angles on lines and around points
- Parallel-line angle rules
- Interior and exterior angles of polygons
- Basic circle angle facts
- Stating a reason for every step
- Multi-step angle chains
Practice & Assignments
Angle problems requiring a named reason for each step.
Perimeter, area and volume including compound shapes; Pythagoras from a picture
Topics Covered
- Perimeter and area of standard shapes
- Compound and composite shapes
- Volume and surface area of solids
- Pythagoras derived from a picture
- Applying Pythagoras in context
- Units for length, area and volume
Practice & Assignments
A mensuration set combining compound shapes and Pythagoras problems.
Statistics foundations: averages, charts and scatter diagrams read critically
Topics Covered
- Mean, median, mode and range
- Averages from frequency tables
- Bar charts, pie charts and pictograms
- Scatter diagrams and correlation
- Lines of best fit
- Reading data critically
Practice & Assignments
A statistics set interpreting charts and a scatter diagram.
Phase checkpoint: a full Core-tier paper under timing, reviewed against the mark scheme, the review ritual for the rest of the course
Topics Covered
- Full Core-tier paper under timing
- Mark-scheme review of every question
- The review ritual established
- Method-mark awareness introduced
- Error log started from the checkpoint
- Timing across a full paper
Practice & Assignments
A complete Core-tier paper sat to time, then reviewed against the mark scheme.
Assessment
Core-tier checkpoint paper marked to the mark scheme, establishing the review ritual and the error log.
Quadratic equations by factorising, completing the square and the formula, chosen by structure
Topics Covered
- Solving by factorising
- Completing the square
- The quadratic formula
- Choosing the method by structure
- Roots and their meaning
- Extended-tier quadratic manipulation
Practice & Assignments
A quadratics set requiring choice of factorising, completing the square or the formula.
Quadratic graphs and real contexts; simultaneous linear-quadratic systems
Topics Covered
- Sketching quadratic graphs
- Roots, intercepts and symmetry
- Quadratics in real contexts
- Simultaneous linear-quadratic systems
- Solving graphically and algebraically
- Interpreting the parabola
Practice & Assignments
Quadratic-graph questions plus simultaneous linear-quadratic systems.
Function notation, composite and inverse functions, read as meaning, where half of all function marks are lost
Topics Covered
- Function notation and evaluation
- Composite functions and order
- Inverse functions and how to find them
- Domain and range awareness
- Common function-mark traps
- Functions read as meaning
Practice & Assignments
A functions set focused on composite and inverse questions.
Graph transformations and the graph-literacy the top questions assume
Topics Covered
- Translations and reflections of graphs
- Recognising graphs from equations
- Cubic, reciprocal and exponential shapes
- Reading features from a graph
- Graph literacy the top questions assume
- Sketching from key points
Practice & Assignments
Graph-transformation and graph-reading questions at Extended standard.
Right-triangle trig consolidated, then the sine and cosine rules with bearing and area applications
Topics Covered
- Sine, cosine and tangent ratios
- Finding sides and angles in right triangles
- The sine rule
- The cosine rule
- Area of a triangle with the sine formula
- Bearings and applications
Practice & Assignments
A trig set moving from right triangles to sine and cosine rule problems.
Trig graphs and solving simple trig equations (Extended reach)
Topics Covered
- Sine, cosine and tangent graphs
- Features and periodicity of trig graphs
- Solving simple trig equations
- Reading solutions from a graph
- Extended-reach trig contexts
- Exact values where required
Practice & Assignments
Trig-graph and simple trig-equation questions at Extended reach.
Vectors: notation, geometry proofs and the classic Extended vector question, defanged
Topics Covered
- Vector notation and column vectors
- Adding and scaling vectors
- Position vectors and paths
- Geometry proofs with vectors
- The classic Extended vector question
- Proving collinear or parallel points
Practice & Assignments
Vector questions building to the classic Extended vector proof.
Circle theorems completed with proof-quality justification
Topics Covered
- The main circle theorems
- Angle at the centre and at the circumference
- Cyclic quadrilaterals and tangents
- The alternate segment theorem
- Proof-quality justification language
- Multi-theorem angle chains
Practice & Assignments
Circle-theorem problems requiring a named theorem for each step.
Probability with tree diagrams and conditional reasoning; combined events without formula-panic
Topics Covered
- Probability of single and combined events
- Tree diagrams for dependent events
- Conditional reasoning
- With and without replacement
- Set notation and Venn diagrams
- Avoiding formula-panic
Practice & Assignments
A probability set using tree diagrams and conditional reasoning.
Cumulative frequency, histograms and comparing distributions like a statistician
Topics Covered
- Cumulative frequency curves
- Median, quartiles and interquartile range
- Histograms with unequal class widths
- Frequency density
- Box plots and comparing distributions
- Interpreting data like a statistician
Practice & Assignments
A set drawing and reading cumulative frequency curves and histograms.
Differentiation introduced (0580 Extended's calculus taste): gradients of curves and turning points
Topics Covered
- Differentiation as the gradient of a curve
- Differentiating simple polynomials
- Gradient at a point
- Turning points from the derivative
- The 0580 Extended calculus taste
- Interpreting a rate of change
Practice & Assignments
Introductory differentiation questions finding gradients and turning points.
Phase checkpoint: full Extended-tier past paper cycle with mark-scheme review and error-log update
Topics Covered
- Full Extended-tier past-paper cycle
- Mark-scheme review of long questions
- Method-mark and follow-through practice
- Error-log update from the cycle
- Timing across an Extended paper
- Weak-topic list refreshed
Practice & Assignments
A full Extended-tier past paper sat to time and reviewed against the mark scheme.
Assessment
Extended-tier past-paper cycle marked to the mark scheme, updating the error log and weak-topic list.
0606: functions at depth, quadratics revisited with rigour, indices and surds, simultaneous equations, the A-Level trailer begins. (Parallel track: Extended students consolidate by error-log priority)
Topics Covered
- 0606 functions at depth
- Quadratics revisited with rigour
- Indices and surds
- Simultaneous equations for 0606
- The A-Level trailer begins
- Parallel Extended consolidation by error-log priority
Practice & Assignments
0606 function and algebra problems, with Extended students on a parallel consolidation set.
0606: binomial expansion, trigonometric identities and equations, logarithmic and exponential functions
Topics Covered
- Binomial expansion
- Trigonometric identities
- Solving trigonometric equations
- Logarithmic functions and laws
- Exponential functions
- Modelling with exponentials and logs
Practice & Assignments
A 0606 set on binomial expansion, trig identities and log-exponential functions.
0606: introductory calculus, differentiation and integration with applications; vectors and kinematics
Topics Covered
- Differentiation rules and applications
- Integration as the reverse of differentiation
- Areas and definite integrals
- Applications to rates and optimisation
- Vectors at 0606 depth
- Kinematics of motion
Practice & Assignments
A 0606 calculus set with differentiation, integration and a kinematics problem.
Paper cycles from your exact board: non-calculator papers under bare-hands discipline, calculator papers with method-mark craft
Topics Covered
- Paper cycles from the exact board and series
- Non-calculator papers under bare-hands discipline
- Calculator papers with method-mark craft
- Tier-correct paper selection
- Presenting working for marks
- Board-specific command words
Practice & Assignments
Board-exact non-calculator and calculator papers sat to time and reviewed.
Timing plans from personal data; multi-step question chains rehearsed; the plus-minus and units habits that stop point leaks
Topics Covered
- Personal timing plans from paper data
- Per-question time budgets
- Multi-step question chains rehearsed
- The plus-minus sign habit
- Units and final-answer discipline
- Stopping avoidable point leaks
Practice & Assignments
Timed multi-step question sets drilling the plus-minus and units habits.
Final full cycles with documented score progression; error-log closure
Topics Covered
- Final full paper cycles
- Documented score progression
- Error-log closure
- Re-testing previously fixed errors
- Confidence on weak topics
- Consistency across papers
Practice & Assignments
Final full paper cycles with progression charted and closed errors re-tested.
Peak-week plan: light consolidations, rest, and exam-day routines rehearsed, the series met as a known place
Topics Covered
- Light consolidation in the peak week
- Rest before the series
- Exam-day routines rehearsed
- Calm pacing under real conditions
- Final confidence work
- The series met as a known place
Practice & Assignments
Light consolidation tasks and a rehearsed exam-day routine before the series.
Assessment
Final full-cycle rehearsal with documented score progression before the exam series.
Projects You'll Build
Build a professional portfolio with 5+ exam artifacts plus the student's own handbooks real-world projects.
Weekly Learning Structure
Certification & Recognition
Technologies & Skills You'll Master
Comprehensive coverage of the entire modern web development stack.
Support & Resources
Career Outcomes & Opportunities
Transform your career with industry-ready skills and job placement support.
Prerequisites
Who Is This Course For?
Career Paths After Completion
Course Guarantees
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