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how do i solve these questions 1. Consider each series. If the series converges, find the value it converges to. If the series diverges, briefly explain why

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Answer #1

1st) given series is convergent by ratio test.

2nd) Given series is divergent by ratio test.

2) Given series is convergent using partial sum.

3) Given series is convergent using partial sum. 32 2n 2n-l Now 사 2n- On+ a n (3) 22 서 2n- 사m 3 2 ơn 3 23 2 2 2 2[I+및.br. 을.. ..ng ,루 2 시 4 μm in the given serius ďrvnh+3 3 n-+> us Kim (L Su m 3 2 h+2 2 3 2. 5 2 5 us Lim to H-)

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