Question: Question 2 0 I 1 pts 00 The sum 2 (1,;(1: 3) is a power series centered at x=3. n20 Which of these could NOT








Question 2 0 I 1 pts 00 The sum 2 (1,;(1: 3)\" is a power series centered at x=3. n20 Which of these could NOT be the interval of convergence of this power series? (1,4) Question 4 0 l 0.5 pts It converges absolutely It diverges, by the Limit Test It converges conditionally It diverges. by the Direct Comparison Test t Question 5 0 / 0.5 pts Which of the following is true about the series E(-1) " ? n=0 O It converges, by the Alternating Series Test, but we cannot tell if the convergence is conditional or absolute O It converges conditionally O It converges absolutely O It diverges, by the Limit TestSince by ratio test we conclude that sagior of convergence is i .e 2 The option ( A ) : ( 1,4 ) which is in ( 2, 4 ) The option (B ) : (- 0, 00) $ ( 2, 4 ) The option ( C ) : (1, + 7] # ( 2, 4 ) The option ( D) : (1,3] $ ( 2, 4 ) Thus option ( B) , ( C), (D) all are coryed because, they could not be the interval of convergence
Step by Step Solution
There are 3 Steps involved in it
Get step-by-step solutions from verified subject matter experts
