Find the radius of convergence and the interval of convergence of the power series. Select the correct answer.
$$\sum _ { n = 2 } ^ { \infty } \frac { x ^ { n } } { n ( \ln n ) ^ { 8 } }$$
A) $R = 0 , I = \{ 0 \}$
B) $R = 1 , I = [ - 1,1 ]$
C) $R = 1 , I = ( - 1,1 )$
D) $R = \infty , I = ( - \infty , \infty )$

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The Answer of Find the radius of convergence and the interval of convergence of the power series. Select the correct answer.
$$\sum _ { n = 2 } ^ { \infty } \frac { x ^ { n } } { n ( \ln n ) ^ { 8 } }$$
A) $R = 0 , I = \{ 0 \}$
B) $R = 1 , I = [ - 1,1 ]$
C) $R = 1 , I = ( - 1,1 )$
D) $R = \infty , I = ( - \infty , \infty )$

Find the Radius of Convergence and the Interval of Convergence ∑n=2∞xnn(ln⁡n)8\sum _ { n = 2 } ^ { \infty } \frac { x ^ { n } } { n ( \ln n ) ^ { 8 } }n=2∑∞​n(lnn)8xn​

Find the Radius of Convergence and the Interval of Convergence $\sum _ { n = 2 } ^ { \infty } \frac { x ^ { n } } { n ( \ln n ) ^ { 8 } }$