b) Let bk denote the kn term of the series input in part a). Which of the followingstatements is true?O The original series is an alternating series with terms that approach 0 and never increase inabsolute value, which is inconclusive. Using the Limit Comparison Test to compare the seriesof absolute values of the original series to b; shows that the original series is divergent.O Using the Limit Comparison Test to compare the series of absolute values of the originalseries to bk shows that the original series is absolutely convergent.The original series is an alternating series with terms that approach 0 and never increase inabsolute value, which is inconclusive. Using the Limit Comparison Test to compare the seriesof absolute values of the original series to br is also inconclusive.The original series is an alternating series with terms that approach 0 and never increase inabsolute value, so it converges. Using the Limit Comparison Test to compare the series ofabsolute values of the original series to b shows that the original series is conditionallyconvergent. (-1)*6k +4Consider the seriesk=1a) Enter the p-series that can be used to determine whether the given series isabsolutely convergent, conditionally convergent, or divergent by the Limit ComparisonTest.QTo enter the series type sum(k, 1, infinity, 1/k^p).QQUSub) Let b denote the k term of the series input in part a). Which of the followingstatements is true?The original series is an alternating series with terms that approach 0 and never increase inabsolute value, which is inconclusive. Using the Limit Comparison Test to compare the seriesof absolute values of the original series to R shoOws that the original series is divergent.O Using the Limit Comparison Test to compare the series of absolute values of the originalseries to bị shows that the original series is absolutely convergent.

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(-1)* 6k +4 Consider the series k=1 a) Enter the p-series that can be used to determine whether the given series is absolutely convergent, conditionally convergent, or divergent by the Limit Comparison Test. Q To enter the series k-1 F type sum(k, 1, infinity, 1/k^p).