IGCSE Additional Mathematics extends beyond the standard mathematics syllabus, covering advanced topics such as functions, calculus, coordinate geometry, trigonometry, logarithms, and combinatorics. The subject emphasizes logical reasoning, problem-solving, and mathematical proof techniques, preparing students for further studies in mathematics, engineering, and sciences.
Cambridge 0606
IGCSE Additional Mathematics
Peer Crafted Study Notes
The notes here are handmade by students for students, ensuring they are written from a similar perspective, making them easier to comprehend and learn from. We strive to retain short yet comprehensive notes. Hence, you will see us hitting all the important concepts and details you could possibly need without making it too wordy. Whether it's for last-minute revision or understanding the whole concept, we've got you covered!
Author
Erik Hossain
Syllabus Year
2025-2027
Full Syllabus Coverage
Immerse yourself in carefully crafted subject-specific notes by our continuously hardworking team! Our notes are specially made to cover the whole IGCSE or A-Level syllabi with a good eye for the most frivolous of details, up to the most crucial concepts. As students, we always doubt whether we accidentally dropped an important concept or missed a pivotal detail. With our notes, you won’t need to worry any longer. We cover everything you need to know to ace your exam, so don’t worry—you’ll be getting a good night’s sleep before your exams!
Functions
Understanding function notation, inverse and composite functions, and their graphical representations.
Quadratic Functions
Solving quadratic equations, using the discriminant, and completing the square.
Logarithms & Exponentials
Understanding logarithmic and exponential functions, their properties, and solving equations.
Trigonometry
Using trigonometric identities, solving trigonometric equations, and understanding unit circle properties.
Calculus
Differentiation and integration techniques, including applications in kinematics and area calculation.
Coordinate Geometry
Equations of circles, tangents, and their intersections with straight lines.
Vectors
Vector notation, operations, and applications in geometry and physics.
Permutations & Combinations
Understanding fundamental counting principles and probability applications.