2. Functions
Home > Legacy A-Level Maths & Further Maths 2004 > OCR B (MEI) Core 3 (C3) > 2. Functions
2.01 What is a Function?
2.01 What is a Function?
2.02 One-to-One, Many-to-One, One-to-Many, Many-to-Many
2.02 One-to-One, Many-to-One, One-to-Many, Many-to-Many
2.03 Restricting the Domain
2.03 Restricting the Domain
2.04 Given the Range, find the Domain
2.04 Given the Range, find the Domain
2.05 Introducing the Codomain
2.05 Introducing the Codomain
2.06 Introducing Even Functions
2.06 Introducing Even Functions
2.07 Showing a Function is Even algebraically
2.07 Showing a Function is Even algebraically
2.08 Introducing Odd Functions
2.08 Introducing Odd Functions
2.09 Showing a Function is Odd algebraically
2.09 Showing a Function is Odd algebraically
2.10 An Example of a Function that is not Even or Odd
2.10 An Example of a Function that is not Even or Odd
2.11 Introducing Periodic Functions
2.11 Introducing Periodic Functions
2.12 Building an Even Periodic Function
2.12 Building an Even Periodic Function
2.13 Investigating the Order of Graph Transformations
2.13 Investigating the Order of Graph Transformations
2.14 Order of Transformations Example
2.14 Order of Transformations Example
2.15 Introducing Composite Functions Part 1
2.15 Introducing Composite Functions Part 1
2.16 Introducing Composite Functions Part 2
2.16 Introducing Composite Functions Part 2
2.17 Two Extension Problems Involving Composite Functions
2.17 Two Extension Problems Involving Composite Functions
2.18 Finding the Domain of a Composite Function
2.18 Finding the Domain of a Composite Function
2.19 Inverse Function Notation
2.19 Inverse Function Notation
2.20 Why we Restrict the Domain
2.20 Why we Restrict the Domain
2.21 Inverse Sine - arcsin(x)
2.21 Inverse Sine - arcsin(x)
2.22 Inverse Cosine - arccos(x)
2.22 Inverse Cosine - arccos(x)
2.23 Inverse Tangent - arctan(x)
2.23 Inverse Tangent - arctan(x)
2.24 Sketch y = -arccos(x - 1)
2.24 Sketch y = -arccos(x - 1)
2.25 Finding the Inverse of a Function
2.25 Finding the Inverse of a Function
2.26 Finding the Domain and Range of an Inverse Function
2.26 Finding the Domain and Range of an Inverse Function