Determine whether the following series converges. Summation from k equals 2 to infinity (negative 1 )Superscript k Baseline StartFraction k squared minus 3 Over k squared plus 4 EndFraction Let a Subscript kgreater than or equals0 represent the magnitude of the terms of the given series. Identify and describe a Subscript k. Select the correct choice below and fill in any answer box in your choice. A. a Subscript kequals nothing is nondecreasing in magnitude for k greater than some index N. B. a Subscript kequals nothing and for any index N, there are some values of kgreater thanN for which a Subscript k plus 1greater than or equalsa Subscript k and some values of kgreater thanN for which a Subscript k plus 1less than or equalsa Subscript k. C. a Subscript kequals nothing is nonincreasing in magnitude for k greater than some index N. Evaluate ModifyingBelow lim With k right arrow infinitya Subscript k. ModifyingBelow lim With k right arrow infinitya Subscript kequals nothing Does the series converge?