i. ii. iii. i. § 2x(x² +1)⁹⁹ dx ii. 1 6x cos(x²) dx, (x²+2x)5 (4x³ + 2)dx sin (6x) cos(6x) -dx, = x² U=X U= cos(6x) 4 [²√³+11dr, u=2²³ +11 c) Evaluate the indefinite integrals by selection an appropriate substitution. Remember to change the bounds for definite integrals! t² iii. S (t+1)5 iv. 4 (1+4/¹)² dx NF dt
i. ii. iii. i. § 2x(x² +1)⁹⁹ dx ii. 1 6x cos(x²) dx, (x²+2x)5 (4x³ + 2)dx sin (6x) cos(6x) -dx, = x² U=X U= cos(6x) 4 [²√³+11dr, u=2²³ +11 c) Evaluate the indefinite integrals by selection an appropriate substitution. Remember to change the bounds for definite integrals! t² iii. S (t+1)5 iv. 4 (1+4/¹)² dx NF dt
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.7: Applied Problems
Problem 70E
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Solve c. iii. Evaluate the indefinite
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