Select the FIRST correct reason why the given series converges. A. Convergent geometric series B. Convergent...
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Select the FIRST correct reason why the given series converges. A. Convergent geometric series B. Convergent p series C. Comparison (or Limit Comparison) with a geometric or p series D. Converges by alternating series test 1. 2. 3. 4. n1 ∞0 (n+1)(99)¹ 102n n 1 00 n (-1)" In(e) n' cos(nn) in² (2n) n² ∞0 5. Σ n=1 00 6.Σ n=1 (-1)" 3n + 4 cos(NT) In(7n) n² + √n n4 NOTE: the version of the alternating series test provided in section 11.5 of Stewart is not general enough to solve this problem. You will need the following version: If the series (-1)^ ¹6 satisfies the conditions n 1 (i) there is an index N such that 0 ≤ b+1 ≤ bn for all n > N (ii) lim bn = 0 n->00 then the series converges. Select the FIRST correct reason why the given series converges. A. Convergent geometric series B. Convergent p series C. Comparison (or Limit Comparison) with a geometric or p series D. Converges by alternating series test 1. 2. 3. 4. n1 ∞0 (n+1)(99)¹ 102n n 1 00 n (-1)" ln(e) n' cos(nn) in² (2n) n² ∞0 5. Σ n=1 00 6.Σ n=1 (-1)" 3n + 4 cos(NT) In(7n) n² + √n n4 NOTE: the version of the alternating series test provided in section 11.5 of Stewart is not general enough to solve this problem. You will need the following version: If the series (-1)"¹6n satisfies the conditions n 1 (i) there is an index N such that 0 ≤ b+1 ≤ bn for all n > N (ii) lim bn = 0 n->00 then the series converges. Select the FIRST correct reason why the given series converges. A. Convergent geometric series B. Convergent p series C. Comparison (or Limit Comparison) with a geometric or p series D. Converges by alternating series test 1. 2. 3. 4. n1 ∞0 (n+1)(99)¹ 102n n 1 00 n (-1)" In(e) n' cos(nn) in² (2n) n² ∞0 5. Σ n=1 00 6.Σ n=1 (-1)" 3n + 4 cos(NT) In(7n) n² + √n n4 NOTE: the version of the alternating series test provided in section 11.5 of Stewart is not general enough to solve this problem. You will need the following version: If the series (-1)^ ¹6 satisfies the conditions n 1 (i) there is an index N such that 0 ≤ b+1 ≤ bn for all n > N (ii) lim bn = 0 n->00 then the series converges. Select the FIRST correct reason why the given series converges. A. Convergent geometric series B. Convergent p series C. Comparison (or Limit Comparison) with a geometric or p series D. Converges by alternating series test 1. 2. 3. 4. n1 ∞0 (n+1)(99)¹ 102n n 1 00 n (-1)" ln(e) n' cos(nn) in² (2n) n² ∞0 5. Σ n=1 00 6.Σ n=1 (-1)" 3n + 4 cos(NT) In(7n) n² + √n n4 NOTE: the version of the alternating series test provided in section 11.5 of Stewart is not general enough to solve this problem. You will need the following version: If the series (-1)"¹6n satisfies the conditions n 1 (i) there is an index N such that 0 ≤ b+1 ≤ bn for all n > N (ii) lim bn = 0 n->00 then the series converges.
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Income Tax Fundamentals 2013
ISBN: 9781285586618
31st Edition
Authors: Gerald E. Whittenburg, Martha Altus Buller, Steven L Gill
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