Infinite series – An absolute and conditional convergence test to an alternating series with sin – Exercise 2849 Post category:Infinite Series Post comments:0 Comments Exercise Determine if the following series is absolutely convergent, conditionally convergent or divergent. sin(α)1−sin(2α)4+sin(3α)9−sin(4α)16+...\frac{\sin(\alpha)}{1}-\frac{\sin (2\alpha)}{4}+\frac{\sin (3\alpha)}{9}-\frac{\sin (4\alpha)}{16}+...1sin(α)−4sin(2α)+9sin(3α)−16sin(4α)+... Final Answer Show final answer The series converges absolutely Solution Coming soon… Share with Friends Read more articles Previous PostInfinite series – An absolute and conditional convergence test to an alternating series with an exponential – Exercise 2856 Next PostInfinite series – An absolute and conditional convergence test to an alternating series with ln – Exercise 2846 You Might Also Like Infinite Series – A series sum by definition – Exercise 2543 January 23, 2019 Infinite Series – A sum of two series by definition – Exercise 2552 January 25, 2019 Infinite Series – A series sum by definition – Exercise 2558 January 25, 2019 Infinite Series – A sum of a telescopic series – Exercise 2561 January 25, 2019 Infinite Series – A sum of series difference – Exercise 2564 January 25, 2019 Infinite Series – A series sum by definition – Exercise 2607 January 26, 2019 Leave a Reply Cancel replyCommentEnter your name or username to comment Enter your email address to comment Enter your website URL (optional) Δ