Determine Whether the Nonincreasing Sequence Converges or Diverges$$a _ { n } = \frac { 8 ^ { n + 1 } + 7 ^ { n } } { n \cdot 8 ^ { n } }$$

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The Answer of Determine Whether the Nonincreasing Sequence Converges or Diverges$$a _ { n } = \frac { 8 ^ { n + 1 } + 7 ^ { n } } { n \cdot 8 ^ { n } }$$

Determine Whether the Nonincreasing Sequence Converges or Diverges $a _ { n } = \frac { 8 ^ { n + 1 } + 7 ^ { n } } { n \cdot 8 ^ { n } }$

Definitions:

Determine Whether the Nonincreasing Sequence Converges or Diverges an=8n+1+7nn⋅8na _ { n } = \frac { 8 ^ { n + 1 } + 7 ^ { n } } { n \cdot 8 ^ { n } }an​=n⋅8n8n+1+7n​

Definitions:

Determine Whether the Nonincreasing Sequence Converges or Diverges $a _ { n } = \frac { 8 ^ { n + 1 } + 7 ^ { n } } { n \cdot 8 ^ { n } }$