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13 Nov 2019
3n2 2. Determine whether the series Σ converges or diverges. A) The series converges by the Divergence Test. B) The series diverges by the Divergence Test. C) The series converges since it is a convergent geometric series. D) The series diverges since it is a divergent geometric series E) The series converges by the Integral Test. F) The series diverges by the Integral Test. G) The series converges by the Alternating Series Test H) The series diverges by the Alternating Series Test. n=1
3n2 2. Determine whether the series Σ converges or diverges. A) The series converges by the Divergence Test. B) The series diverges by the Divergence Test. C) The series converges since it is a convergent geometric series. D) The series diverges since it is a divergent geometric series E) The series converges by the Integral Test. F) The series diverges by the Integral Test. G) The series converges by the Alternating Series Test H) The series diverges by the Alternating Series Test. n=1
Beverley SmithLv2
5 Jan 2019