INTEGRATION_Trigonometric Functions and Hyperbolic Functions

Document Content and Description Below

INTEGRATION: Trigonometric Functions & Hyperbolic Functions BACKGROUND THEORY Corresponding to each trigonometric (or hyperbolic) differentiation formula is an integration formula. Although these are ... always given in a formula sheet, it will help you a great deal in the exam in terms of saving time if you learn the formulas by heart. Trigonometric Functions Hyperbolic Functions d sin u  cos u du dx dx cos u du  sin u  C d sinh u  cosh u du dx dx cosh u du  sinh u  C Special Standard Integrals: Trigonometric Functions Hyperbolic Functions tan udu  ln sec u  C tanh u du  ln cosh u   C cot u du  ln sin u  C coth u du  ln sinh u  C sec u du  ln sec u  tan u  C sech u du  arctan sinh u   C csc u du  ln csc u  cot u  C csch u du  ln tanh u 2   C This study source was downloaded by from CourseH on 03-06-2022 19:21:59 GMT -06:00 EXERCISES Evaluate the following integrals: [Show More]

Last updated: 1 year ago

Preview 1 out of 5 pages