PROGRAMME 15 INTEGRATION 1 STROUD Worked examples and
- Slides: 19
PROGRAMME 15 INTEGRATION 1 STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Introduction Functions of a linear function of x Integrals of the form and Integration of products – integration by parts Integration by partial fractions Integration of trigonometric functions STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Introduction Functions of a linear function of x Integrals of the form and Integration of products – integration by parts Integration by partial fractions Integration of trigonometric functions STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Introduction Integration is the reverse process of differentiation. For example: where C is called the constant of integration. STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Introduction Standard integrals What follows is a list of basic derivatives and associated basic integrals: STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Introduction Standard integrals STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Introduction Standard integrals STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Introduction Standard integrals STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Introduction Functions of a linear function of x Integrals of the form and Integration of products – integration by parts Integration by partial fractions Integration of trigonometric functions STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Functions of a linear function of x If: then: For example: STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Introduction Functions of a linear function of x Integrals of the form and Integration of products – integration by parts Integration by partial fractions Integration of trigonometric functions STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Integrals of the form and (a) For example: (b) For example: STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Introduction Functions of a linear function of x Integrals of the form and Integration of products – integration by parts Integration by partial fractions Integration of trigonometric functions STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Integration of products – integration by parts The parts formula is: For example: STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Introduction Functions of a linear function of x Integrals of the form and Integration of products – integration by parts Integration by partial fractions Integration of trigonometric functions STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Integration by partial fractions If the integrand is an algebraic fraction that can be separated into its partial fractions then each individual partial fraction can be integrated separately. For example: STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Introduction Functions of a linear function of x Integrals of the form and Integration of products – integration by parts Integration by partial fractions Integration of trigonometric functions STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Integration of trigonometric functions Many integrals with trigonometric integrands can be evaluated after applying trigonometric identities. For example: STROUD Worked examples and exercises are in the text
Programme 15: Integration 1 Learning outcomes üIntegrate standard expressions using a table of standard forms üIntegrate functions of a linear form üEvaluate integrals with integrands of the form and üIntegrate by parts üIntegrate by partial fractions üIntegrate trigonometric functions STROUD Worked examples and exercises are in the text
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