You found that the reduction formula of a certain integral is In = 180 (13x" sin (13x) + næ"-1 cos (13x) – n (n – 1) In-2] 169 1 and that I =R a sin (13x) + cos (13x) 169 What is I3? 3 - sin (13x) + 169 6 cos (13x) cos (13x) æ sin (13x) 2197 13 28561 1 -2³ sin (13x) + 169 3 -x² cos (13x) 169 x sin (13x) 2197 -cos (13x) 28561 - sin (13x) – 13 3 -x² cos (13x) + 169 x sin (13x) 2197 6 cos (13x) 28561 1 æ sin (13x) + 2197 -a³ sin (13æ) 13 3 -x² cos (13x) 169 cos (13x) - - 28561
You found that the reduction formula of a certain integral is In = 180 (13x" sin (13x) + næ"-1 cos (13x) – n (n – 1) In-2] 169 1 and that I =R a sin (13x) + cos (13x) 169 What is I3? 3 - sin (13x) + 169 6 cos (13x) cos (13x) æ sin (13x) 2197 13 28561 1 -2³ sin (13x) + 169 3 -x² cos (13x) 169 x sin (13x) 2197 -cos (13x) 28561 - sin (13x) – 13 3 -x² cos (13x) + 169 x sin (13x) 2197 6 cos (13x) 28561 1 æ sin (13x) + 2197 -a³ sin (13æ) 13 3 -x² cos (13x) 169 cos (13x) - - 28561
Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter9: Polynomial And Rational Functions
Section9.2: Remainder And Factor Theorems
Problem 53PS
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