webwork 11.6 solutions/answers скачать в хорошем качестве

webwork 11.6 solutions/answers

Determine whether the series is absolutely convergent, conditionally convergent, or divergent: ∑n=1∞n(−4)n8n Input A for absolutely convergent, C for conditionally convergent, and D for divergent: Apply the Ratio Test to determine convergence or divergence, or state that the Ratio Test is inconclusive. ∑n=1∞9n2(2n+1)! ρ=limn→∞∣∣an+1an∣∣= Assume that |an+1an| converges to ρ=16. What can you say about the convergence of the given series? ∑n=1∞bn=∑n=1∞n6an limn→∞∣∣bn+1bn∣∣= Use the Root Test to determine the convergence or divergence of the given series or state that the Root Test is inconclusive. ∑n=1∞(nn+16)n L=limn→∞|an|−−−√n= Match each of the following with the correct statement. A. The series is absolutely convergent. C. The series converges, but is not absolutely convergent. D. The series diverges. A 1. ∑n=1∞(n+1)(32−1)n32n D 2. ∑n=1∞(−6)nn3 C 3. ∑n=1∞(−1)nn√n+6 C 4. ∑n=1∞(−1)n2n+2 A 5. ∑n=1∞sin(5n)n2 Match each of the following with the correct statement. A. The series is absolutely convergent. C. The series converges, but is not absolutely convergent. D. The series diverges. D 1. ∑n=1∞(n55−7n3)n A 2. ∑n=1∞(n+7)n3n2 D 3. ∑n=1∞(n+7)n3n A 4. ∑n=1∞(−1)n+1(9+n)4n(n2)32n A 5. ∑n=1∞(−3n)nn6n C 6. ∑n=1∞(−1)nn−1ln(n+6) https://josephood7.pixnet.net/blog/po...