Match the following series with the series below in which you can compare using the Limit Comparison Test. Then determine whether the series converge or diverge. 1. 2. 3. 4. DER n=1 n=2 A. n=1 n=1 ∞ n+2 Σ n=3 (n+1) ³ 1 n²+1 1 2+n³/2 B. ∞ n² n²-1 n5 + 2n² + 1 1 •£-/ n³ n=1 C. and D. Does this series converge or diverge? ? Does this series converge or diverge? ? Does this series converge or diverge? ? ∞ n=1 Does this series converge or diverge? ? 1 n³/2 < < <
Match the following series with the series below in which you can compare using the Limit Comparison Test. Then determine whether the series converge or diverge. 1. 2. 3. 4. DER n=1 n=2 A. n=1 n=1 ∞ n+2 Σ n=3 (n+1) ³ 1 n²+1 1 2+n³/2 B. ∞ n² n²-1 n5 + 2n² + 1 1 •£-/ n³ n=1 C. and D. Does this series converge or diverge? ? Does this series converge or diverge? ? Does this series converge or diverge? ? ∞ n=1 Does this series converge or diverge? ? 1 n³/2 < < <
Chapter9: Sequences, Probability And Counting Theory
Section9.4: Series And Their Notations
Problem 10TI: Determine whether the sum of the infinite series is defined. 24+(12)+6+(3)+
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