Course Syllabus
INVERSE TRIGONOMETRIC FUNCTIONS
• Introduction (notation, properties and their graphs)
• Evaluating Inverse Trigonometric Functions using Triangle Method
• Derivatives of Inverse Trigonometric Functions
• Integrations of Inverse Trigonometric Functions
HYPERBOLIC AND INVERSE HYPERBOLIC FUNCTIONS
• Solving the Hyperbolic Functions using Identities and Definition
• Derivatives and Integrations of Hyperbolic Functions
• Definition of Inverse Hyperbolic Functions
• Derivatives and Integrations of Hyperbolic Functions
INTEGRATION TECHNIQUES
• Integration by parts
• Integration by substitutions including trigonometric substitutions
• Integrating rational functions by partial fractions
DIFFERENTIAL EQUATIONS
• Formation of differential equations
• Differential equations of the first order and first degree
• Differential equations of the second order and first degree
• Applications of first order differential equations
• Introduction (notation, properties and their graphs)
• Evaluating Inverse Trigonometric Functions using Triangle Method
• Derivatives of Inverse Trigonometric Functions
• Integrations of Inverse Trigonometric Functions
HYPERBOLIC AND INVERSE HYPERBOLIC FUNCTIONS
• Solving the Hyperbolic Functions using Identities and Definition
• Derivatives and Integrations of Hyperbolic Functions
• Definition of Inverse Hyperbolic Functions
• Derivatives and Integrations of Hyperbolic Functions
INTEGRATION TECHNIQUES
• Integration by parts
• Integration by substitutions including trigonometric substitutions
• Integrating rational functions by partial fractions
DIFFERENTIAL EQUATIONS
• Formation of differential equations
• Differential equations of the first order and first degree
• Differential equations of the second order and first degree
• Applications of first order differential equations
Frequently Asked Questions
Q1 : What I need to prepare for myself?
A1 : You need to have a basic knowledge on Trigonometry function at least
A1 : You need to have a basic knowledge on Trigonometry function at least