Consider the Series and answer the questions (Please answer all.Thank You !:
1 n615 (1 point) Consider the series Σ an where an = = (−1)n+7. n=1 Is the series (eventually) alternating? ? Are the terms of the series (eventually) nonincreasing in magnitude? ? + What is the limit of the terms of the series? lim an = n→∞ otherwise.) (Enter "infinity" or "-infinity" if the limit is ±∞; enter "DNE" if the limit does not exist Based on your answers above, can the alternating series test be applied to the series? ? Using the alternating series test or other tests, does the series converge or diverge? ?
∞ (1 point) Consider the series Σan where an = (-1)n-8. n=2 Is the series (eventually) alternating? ? Are the terms of the series (eventually) nonincreasing in magnitude?? What is the limit of the terms of the series? lim an = n→∞ otherwise.) 9 (In n)7* — (Enter "infinity" or "-infinity" if the limit is ±∞; enter "DNE" if the limit does not exist Based on your answers above, can the alternating series test be applied to the series? ? + Using the alternating series test or other tests, does the series converge or diverge? ? A
(1 point) Consider the series ∞ Σan where an = n=1 (−1)n+2 What is the limit of the terms of the series? lim an = n→∞ otherwise.) n² +6 n² +5 Is the series (eventually) alternating? ? Are the terms of the series (eventually) nonincreasing in magnitude? ? (Enter "infinity" or "-infinity" if the limit is ±∞; enter "DNE" if the limit does not exist Based on your answers above, can the alternating series test be applied to the series? ? Using the alternating series test or other tests, does the series converge or diverge? ?
Consider the Series and answer the questions (Please answer all. Thank You !:
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