Question 5 1 Pts 72 -1/2 Using The Limit Comparison Test, Does The Series 1 2 + Sin (N) Converge? Using Bn 1/N The Limit

Question 5 1 Pts 72 -1/2 Using The Limit Comparison Test, Does The Series 1 2 + Sinº (N) Converge? Using Bn 1/N The Limit Comparison Test Yields ( So The Original Series Converges. Using By 1/N The Limit Comparison Test Yields 00,So The Original Series Diverges. Using Bir = N 1/2 The Limit Comparison Test Yields 2 So The Original Series Diverges. The Limit

 

 

Question 5 Using the limit comparison test, does the series n-1/2 2+ sin (n) converge? 1 pts Using by 1/n the limit comparison test yields ( so the original series converges == Using by 1/n the limit comparison test yields 00,so the original series diverges. = Using bn n 1/2 the limit comparison test yields 2 so the original series diverges. The limit comparison test cannot be used to determine convergence or divergence for this series. -1/2, the limit comparison test yields 1/2 so the original series diverges. Using b Question 6 lim tan(x) sec(a) Compute 2/2 0 1 8 88 0-1 1 pts