Cambridge Mathematics International AS and A Level Further Pure Mathematics 2
Course

Cambridge Mathematics International AS and A Level – Further Pure Mathematics 2

2.1 Hyperbolic Functions
2.2 Matrices
2.3 Differentiation
2.4 Further Integration
2.5 Integration of Inverse Trigonometric Functions
2.6 Application of Integration
2.7 De Moivre's Theorem
2.8 Differential Equations

23 Lessons

DIFFERENTIATION

Differentiation of Inverse Sine Function

Differentiation of Inverse Cosine Function

Differentiation of Inverse Tangent Function

Implicit Differentiation

FURTHER INTEGRATION

Integrations Resulting Natural Logarithmic Functions

Integration using Recurrence Formula

Integration of Trigonometric Functions using Recurrence Formula

Upper and Lower Rectangles

Indefinite Integration by Parts

INTEGRATIONS RESULTING IN INVERSE TRIGONOMETRIC FUNCTIONS

Integrations Resulting in Inverse Sine Functions

Integrations Resulting in Inverse Cosine Functions

Integrations Resulting in Inverse Tangent Functions

DE MOIVRE'S THEOREM

De Moivre's Theorem

Roots of Complex Numbers

DIFFERENTIAL EQUATIONS

Differential Equations of the Form dy/dx = f(x)

Differential Equations of the Form dy/dx = g(y)

Separable Differential Equations

Setting Up Differential Equations