Welcome to our CSEC Mathematics Course!
This course is designed to make math clear, engaging, and manageable as you prepare for your exams. From algebra and geometry to trigonometry and statistics, each lesson breaks down complex topics into simple, step-by-step explanations. With guided practice, exam-style questions, and helpful strategies, you’ll gain the confidence and skills needed to excel. Let’s work together to turn challenges into success!
Select by Topic:
Number Theory
2. Sets and set notation
3. Factors, multiples, prime numbers
4. Laws of indices
5. Standard form (Scientific notation)
6. Approximation and significant figures
7. Percentages
8. Ratio and proportion
9. Fractions, decimals
10. Directed numbers
11. Estimation
Consumer Arithmetic
1. Wages, salaries, income
2. Discounts, profit and loss
3. Hire purchase
4. Simple and compound interest
5. Taxes, bills, and utility charges
6. Budgets
Algebra
1. Algebraic expressions and manipulation
2. Factorisation
3. Algebraic fractions
4. Linear equations and inequalities
5. Simultaneous equations (elimination and substitution)
6. Word problems
7. Quadratic equations (solving by factorisation and formula)
8. Functions and relations
9. Graphs of linear and quadratic functions
Sets
1. Set language and notation
2. Venn diagrams
3. Union, intersection, complement
4. Solving problems using sets
Geometry and Trigonometry
1. Angles (types, properties of angles)
2. Polygons and their properties
3. Circle geometry (tangent, chords, arcs)
4. Geometrical construction
5. Bearings
6. Pythagoras’ theorem
7. Trigonometric ratios: sine, cosine, tangent
8. Solving problems involving right-angled triangles
Measurement
1. Perimeter, area, volume
2. Units and conversions
3. Time, temperature
4. Compound measures (e.g., speed, density)
Statistics and Probability
1. Data collection and representation
2. Bar charts, pie charts, histograms, pictograms
3. Measures of central tendency: mean, median, mode
4. Measures of dispersion: range
5. Probability: experimental and theoretical
Relations, Functions, and Graphs
1. Coordinate geometry
2. Linear and quadratic graphs
3. Interpreting graphs
4. Solving equations graphically
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