Let Sk, k = 1, 2, ….. , 100, denote the sum of the infinite geometric series whose first term is 1!-kk and the common ratio is1k. Then the value of ()10022110031100!=+-+?kkkkS

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Let Sk, k = 1, 2, ….. , 100, denote the sum of the infinite geometric series whose first term is 1!-kk and the common ratio is1k. Then the value of ()10022110031100!=+-+?kkkkS

Let Sk, k = 1, 2, ….. , 100, denote the sum of the infinite geometric series whose first term is 1!-kk and the common ratio is1k. Then the value of ()10022110031100!=+-+?kkkkS

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Let Sk, k = 1, 2, ….. , 100, denote the sum of the infinite geometric series whose first term is 1!-kk and the common ratio is1k. Then the value of ()10022110031100!=+-+?kkkkS

Let Sk, k = 1, 2, ….. , 100, denote the sum of the infinite geometric series whose first term is 1!-kk and the common ratio is1k. Then the value of ()10022110031100!=+-+?kkkkS

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