JAMB Syllabus for Mathematics
If you are preparing for the JAMB Mathematics examination, one of the smartest things you can do is study with the official JAMB syllabus. The JAMB Syllabus for Mathematics shows you every topic and subtopic that can be tested in the exam, helping you focus on what truly matters instead of wasting time on irrelevant materials.
Below is the detailed JAMB Mathematics syllabus. Go through each section carefully, make a study plan, and ensure you understand every topic before the examination. Covering the entire syllabus will greatly improve your chances of scoring high in JAMB Mathematics.
JAMB Syllabus for Mathematics
Below is the detailed JAMB Mathematics syllabus for the examination. It outlines all the topics and subtopics you are expected to study before the exam. Use this syllabus as a guide while preparing, so you can focus on every area that may be tested and improve your chances of scoring high in the JAMB Mathematics examination.
| Section | Topic | Subtopics |
|---|---|---|
| SECTION I: NUMBER AND NUMERATION | Number Bases | • Operations in different number bases (2 to 10) • Conversion from one base to another (including fractional parts) |
| Fractions, Decimals, Approximations & Percentages | • Fractions and decimals • Significant figures• Decimal places • Percentage errors • Simple interest• Profit and loss percent • Ratio, proportion and rate • Shares and VAT |
|
| Indices, Logarithms & Surds | • Laws of indices • Standard form • Laws of logarithms • Logarithm to a given base • Change of bases in logarithms • Relationship between indices and logarithms • Surds |
|
| Sets | • Types of sets • Algebra of sets • Venn diagrams and applications |
|
| SECTION II: ALGEBRA | Polynomials | • Change of subject of formula • Factor and remainder theorems • Factorization of polynomials (degree ≤ 3) • Multiplication and division of polynomials • Roots of polynomials (degree ≤ 3) • Simultaneous equations (one linear, one quadratic) • Graphs of polynomials (degree ≤ 3) |
| Variation | • Direct variation • Inverse variation • Joint variation • Partial variation • Percentage increase and decrease |
|
| Inequalities | • Analytical and graphical solutions of linear inequalities • Quadratic inequalities (integral roots only) |
|
| Progression | • nth term of a progression • Sum of A.P. and G.P. |
|
| Binary Operations | • Properties: closure, commutativity, associativity, distributivity • Identity and inverse elements |
|
| Matrices & Determinants | • Algebra of matrices (up to 3×3) • Determinants (up to 3×3) • Inverses of 2×2 matrices |
|
| SECTION III: GEOMETRY AND TRIGONOMETRY | Euclidean Geometry | • Properties of angles and lines • Polygons: triangles, quadrilaterals, general polygons • Circles: angle properties, cyclic quadrilaterals, intersecting chords • Construction |
| Mensuration | • Lengths and areas of plane figures • Arcs and chords of circles • Perimeters and areas of sectors and segments • Surface areas and volumes of solids and composite figures • Earth as a sphere: longitudes and latitudes |
|
| Loci | • Locus in 2D based on geometric principles (lines and curves) | |
| Coordinate Geometry | • Midpoint and gradient of a line segment • Distance between two points • Parallel and perpendicular lines • Equations of straight lines |
|
| Trigonometry | • Trigonometric ratios of angles • Angles of elevation and depression • Bearings • Areas and solutions of triangles • Graphs of sine and cosine • Sine and cosine formulae |
|
| SECTION IV: CALCULUS | Differentiation | • Limit of a function • Differentiation of algebraic and simple trigonometric functions |
| Application of Differentiation | • Rate of change • Maxima and minima |
|
| Integration | • Integration of algebraic and simple trigonometric functions • Area under the curve |
|
| SECTION V: STATISTICS | Representation of Data | • Frequency distribution • Histogram, bar chart, pie chart |
| Measures of Location | • Mean, mode, median (ungrouped and grouped data)• Cumulative frequency | |
| Measures of Dispersion | • Range • Mean deviation • Variance • Standard deviation |
|
| Permutation & Combination | • Linear and circular arrangements • Arrangements with repeated objects |
|
| Probability | • Experimental probability • Addition and multiplication of probabilities (mutually and independently exclusive cases) |
As you prepare, ensure you cover every topic listed in the syllabus and study with the recommended textbooks, as they explain the concepts in detail and provide practice questions that will help you build confidence before the exam.
If you found this syllabus helpful, please share this post with your friends and classmates who are also preparing for JAMB. If you have any questions about the JAMB Mathematics syllabus or your exam preparation, feel free to leave a comment below, and we'll be happy to help.
