IB Maths: Analysis and Approaches SL specification checklist
IB Maths: Analysis and Approaches SL specification checklist
0 of 51 subtopics ticked as confident
1Number and algebra
0 of 9 confident- 1.1
Scientific notation
- 1.2
Arithmetic sequences and series
- 1.3
Geometric sequences and series
- 1.4
Financial applications of geometric sequences
- 1.5
Laws of exponents and introduction to logarithms
- 1.6
Simple deductive proof
- 1.7
Rational exponents, laws of logarithms and exponential equations
- 1.8
Infinite geometric series
- 1.9
The binomial theorem
2Functions
0 of 11 confident- 2.1
Equations of straight lines
- 2.2
Functions, domain, range and inverse
- 2.3
The graph of a function
- 2.4
Key features of graphs
- 2.5
Composite and inverse functions
- 2.6
The quadratic function
- 2.7
Quadratic equations, inequalities and the discriminant
- 2.8
Reciprocal and simple rational functions
- 2.9
Exponential and logarithmic functions
- 2.10
Solving equations graphically and analytically
- 2.11
Transformations of graphs
3Geometry and trigonometry
0 of 8 confident- 3.1
Three-dimensional geometry
- 3.2
Right-angled and non-right-angled trigonometry
- 3.3
Applications of trigonometry
- 3.4
Radians, arcs and sectors
- 3.5
The unit circle and exact values
- 3.6
Trigonometric identities
- 3.7
Circular functions and their graphs
- 3.8
Solving trigonometric equations
4Statistics and probability
0 of 12 confident- 4.1
Populations, samples and data collection
- 4.2
Presentation of data
- 4.3
Measures of central tendency and dispersion
- 4.4
Correlation and regression of y on x
- 4.5
Basic probability
- 4.6
Combined, conditional and independent events
- 4.7
Discrete random variables
- 4.8
The binomial distribution
- 4.9
The normal distribution
- 4.10
Regression line of x on y
- 4.11
Formal conditional probability and independence
- 4.12
Standardisation and inverse normal with unknown parameters
5Calculus
0 of 11 confident- 5.1
Limits and the derivative
- 5.2
Increasing and decreasing functions
- 5.3
Differentiating polynomials
- 5.4
Tangents and normals
- 5.5
Introduction to integration
- 5.6
Further differentiation rules
- 5.7
The second derivative
- 5.8
Stationary points, optimisation and inflexion
- 5.9
Kinematics
- 5.10
Indefinite integrals and substitution
- 5.11
Definite integrals and areas