Determine whether the series 3n+7 n = 1 11 converges or diverges. If it converges,...

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Determine whether the series ✗ 3n+7 n = 1 11" converges or diverges. If it converges, find its sum. Select the correct answer below and, if necessary, fill in the answer box within your choice. The series converges because lim ○ A. 3n+7n n→∞ 11n = 0. The sum of the series is (Simplify your answer.) B. The series diverges because lim n-∞ 3n+7n 11n #0 or fails to exist. The series converges because it is the sum of two geometric series, each with |r| <1. The sum of the series is C. ☐ . (Simplify your answer.) D. The series diverges because it is the sum of two geometric series, at least one with |r| ≥ 1. Determine whether the series ✗ 3n+7 n = 1 11" converges or diverges. If it converges, find its sum. Select the correct answer below and, if necessary, fill in the answer box within your choice. The series converges because lim ○ A. 3n+7n n→∞ 11n = 0. The sum of the series is (Simplify your answer.) B. The series diverges because lim n-∞ 3n+7n 11n #0 or fails to exist. The series converges because it is the sum of two geometric series, each with |r| <1. The sum of the series is C. ☐ . (Simplify your answer.) D. The series diverges because it is the sum of two geometric series, at least one with |r| ≥ 1.

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In order to ascertain whether the series If the series 1 3 7 n1 3 n 7 n converges or diverges lets f... View the full answer