Revision Notes
Past Papers
All Videos
Topical Questions
Paper Analysis
Year-Wise Papers
Maths: AA HL - Concept Videos
Access clear, step-by-step explanations to Learn Smarter and Faster.
All Topics
10:00
Definition and general term of arithmetic sequences
10:00
Sum of an arithmetic sequence
10:00
Geometric sequences and their general term
10:00
Sum of a geometric sequence
10:00
Polynomial expressions and their factorizations
10:00
Rational expressions and their simplification
10:00
Division of polynomials
10:00
Exponent laws and properties
10:00
Logarithmic functions and their properties
10:00
Solving exponential and logarithmic equations
10:00
Binomial expansion and coefficients
10:00
Applications of binomial expansions
10:00
Equation of a straight line
10:00
Distance formula, midpoint formula, and area of triangle
10:00
Circles and their equations
10:00
Definitions of sine, cosine, and tangent
10:00
Unit circle and angle measurement
10:00
Trigonometric identities
10:00
Law of Sines and its applications
10:00
Law of Cosines and its applications
10:00
Solving triangles using these laws
10:00
Rules of differentiation (power, product, quotient, chain rule)
10:00
Applications of derivatives in optimization problems
10:00
Definition of a derivative (rate of change)
10:00
Indefinite integrals and their properties
10:00
Definite integrals and the area under a curve
10:00
Applications of integration in areas and volumes
10:00
Solving first-order differential equations
10:00
Applications of differential equations in real-life problems
10:00
Definition and calculation of limits
10:00
Continuity of functions at a point
10:00
Squeeze theorem
10:00
Measures of central tendency (mean, median, mode)
10:00
Measures of spread (range, variance, standard deviation)
10:00
Box plots and histograms
10:00
Basic probability rules and concepts
10:00
Conditional probability and Bayes’ theorem
10:00
Probability distributions (binomial, normal etc.)
10:00
Hypothesis testing and confidence intervals
10:00
Z-scores and t-tests
10:00
Correlation and regression analysis
10:00
Identifying a research question
10:00
Mathematical models and their exploration
10:00
Writing an exploration and report
10:00
Developing problem-solving strategies
10:00
Real-world applications of mathematics
10:00
Using mathematical models in investigations
10:00
Definition and types of functions (one-to-one, onto etc.)
10:00
Domain and range of functions
10:00
Inverses of functions
10:00
Translation, reflection, stretching, and compression
10:00
The effect of transformations on the graph of a function
10:00
Sine, cosine, and tangent functions
10:00
Trigonometric identities and equations
10:00
Graphing trigonometric functions
10:00
Real-world applications of functions (e.g. growth models)
10:00
