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- Does the series from 1 to infinity of ((k!)^2/(2k)!)^k converge or diverge using the root test?Determine whether the series ∞ ln(3n) 3n n=1 converges or diverges. ANSWER THE EMPTY BOXESUse the Cauchy Condensation test to prove that ∑ n = 2 to ∞ 1/( n (ln(n))^ p)) converges if p > 1 and diverges if p ≤ 1. (Make sure you verify that the hypothesis of the Cauchy Condensation test are met)
- Prove that the series diverges.Does the series from 1 to infinity of ((-1)^k)/(k^(2/3)) converge absolutely or converge conditionally or diverge?Find the coefficients for this Taylor series C0=? C1=? C2=? C3=? C4=? The series of convergent from X=?, left end included (Y,N):? To x=?, right end included (Y,N): ?