15. 13. fcot³ x 9-12, evaluate the integrals. 11. ftan² x sec¹ x dx tan x sec² x dx In Exercises 13-16, evaluate using methods similar to those that apply to the integrals of tan" x sec" x. ftan³ x sec x dx 19. 21 x dx 23. fo cots x csc² x dx 10. I cos 25. cos³ (70) sin¹ (70) de In Exercises 19-46, evaluate the integral. f sinº x dx fo cos5 x sin x dx 12. cos (3x + 2) dx S tan x sec' x dx 14. fcsc² x dx 17. Compute the area under the graph of y= tan² x from x=0 to x = 4. 18. Compute the area under the graph of y = sec4 x from x = 0 to X = 16. s cot ³ x csc x dx 20. S 22. cos 24. cos¹ 3x dx sin² x cos²x dx 26. 37. S 39 cos³ (2-x) sin(2-x) 498 cos4 y sin³ y dy

15. 13. fcot³ x 9-12, evaluate the integrals. 11. ftan² x sec¹ x dx tan x sec² x dx In Exercises 13-16, evaluate using methods similar to those that apply to the integrals of tan" x sec" x. ftan³ x sec x dx 19. 21 x dx 23. fo cots x csc² x dx 10. I cos 25. cos³ (70) sin¹ (70) de In Exercises 19-46, evaluate the integral. f sinº x dx fo cos5 x sin x dx 12. cos (3x + 2) dx S tan x sec' x dx 14. fcsc² x dx 17. Compute the area under the graph of y= tan² x from x=0 to x = 4. 18. Compute the area under the graph of y = sec4 x from x = 0 to X = 16. s cot ³ x csc x dx 20. S 22. cos 24. cos¹ 3x dx sin² x cos²x dx 26. 37. S 39 cos³ (2-x) sin(2-x) 498 cos4 y sin³ y dy

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

See similar textbooks

Similar questions

1.Using n=8 approximate the value of Integral with limits 4 and 0 cos (1+√x dX using Simpson's rule. 2.Using n=8 approximate. the value of integral with limits 2 and - 1 √e^-x2 +1 dx, using Trapezoid rule
Use the Table of Integrals on Reference Pages 6–10 toevaluate the integral. integral x sin (x 2 ) cos (3x 2 ) dx
1)Sketch the region enclosed by the given curves and find its area. y = 2-x2 and y = x 2) Evaluate the definite integrals integral from 1 to 2 of 2 x2 √(x3 +1) dx
Use the Table of Integrals on Reference Pages 6–10 toevaluate the integral. integral sin 2 x cos x In (sin x) dx