Determine if the series converges absolutely, converges, or diverges.
-$$\sum _ { n = 1 } ^ { \infty } ( - 1 ) ^ { n } \frac { ( n ! ) ^ { 2 } 8 ^ { n } } { ( 2 n + 1 ) ! }$$
A) converges conditionally
B) converges absolutely
C) diverges

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The Answer of Determine if the series converges absolutely, converges, or diverges.
-$$\sum _ { n = 1 } ^ { \infty } ( - 1 ) ^ { n } \frac { ( n ! ) ^ { 2 } 8 ^ { n } } { ( 2 n + 1 ) ! }$$
A) converges conditionally
B) converges absolutely
C) diverges

Determine If the Series Converges Absolutely, Converges, or Diverges ∑n=1∞(−1)n(n!)28n(2n+1)!\sum _ { n = 1 } ^ { \infty } ( - 1 ) ^ { n } \frac { ( n ! ) ^ { 2 } 8 ^ { n } } { ( 2 n + 1 ) ! }n=1∑∞​(−1)n(2n+1)!(n!)28n​

Determine If the Series Converges Absolutely, Converges, or Diverges $\sum _ { n = 1 } ^ { \infty } ( - 1 ) ^ { n } \frac { ( n ! ) ^ { 2 } 8 ^ { n } } { ( 2 n + 1 ) ! }$