question 4 edu.bh/moodle/mod/quiz/attempt.php?attempt=41667&amid=1776391. The following integration can be solved by using the Substitutionf 14 dx =(Choose the correct letter).1+²A. 2 ln ||+cB. 2+2 ln |x²|+cC. 2 ln |1 + x²|+cD. 2 tan-¹x+cE. None of these are correct2. The following integration can be solved by using thefb dx =(Choose the correct letter).1+26A. 2 tan¹x+cB. 2 ln |1+x+cC. 2 In 1 + x³ + cD.2 tan-¹³ + cE. None of these are correct3. The following integration can be solved by using theand du◆f 2x sin x dx =(Choose the correct letter),O Hire to searchto geta♦ technique, where we have u=→technique, where we have u=technique, where we have u =and du=and du=du =DE56

use a different techniques to solve this problem.

1. The following integration can be solved by using the Substitution f 14 dx = ♦ (Choose the correct letter). A. 2ln+c B. 2+2 ln |x²|+c C. 2 In 1 + x²|+c D. 2 tan-¹+c E. None of these are correct 2. The following integration can be solved by using the fdx = ◆ (Choose the correct letter). A. 2 tan¹x+c B. 2 In 1+x+c C. 2 ln |1+x³ + c D. 2 tan-¹³ + c E. None of these are correct 3. The following integration can be solved by using the ◆ , and du= f 2x sinx dx = ♦ (Choose the correct letter), to get ♦ technique, where we have = → technique, where we have u technique, where we have = ◆ and du and du= du =

1. The following integration can be solved by using the Substitution f 14 dx = ♦ (Choose the correct letter). A. 2ln+c B. 2+2 ln |x²|+c C. 2 In 1 + x²|+c D. 2 tan-¹+c E. None of these are correct 2. The following integration can be solved by using the fdx = ◆ (Choose the correct letter). A. 2 tan¹x+c B. 2 In 1+x+c C. 2 ln |1+x³ + c D. 2 tan-¹³ + c E. None of these are correct 3. The following integration can be solved by using the ◆ , and du= f 2x sinx dx = ♦ (Choose the correct letter), to get ♦ technique, where we have = → technique, where we have u technique, where we have = ◆ and du and du= du =

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter4: Polynomial And Rational Functions

Section4.3: Zeros Of Polynomials

Problem 68E

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