k-1 Suppose S, k = 1,2, ...., 100 represents the sum of the geometric series whose first term. And 11002 100 is So .. + 2 (k2 - 3k +1) S, | What is the value of? 100! k = 1

Let s_k, k=1,2,3,…,100 denote the sum of the infinite geometric series whose first term is (k-1)/|___k and the common ratio is 1/k . Then, the value of is

Let S_(k) , where k = 1,2 ,....,100, denotes the sum of the infinite geometric series whose first term is (k -1)/(k!) and the common ratio is (1)/(k) . Then, the value of (100^(2))/(100!) +sum_(k=2)^(100) | (k^(2) - 3k +1) S_(k)| is....

Let S_(k) , where k = 1,2 ,....,100, denotes the sum of the infinite geometric series whose first term is (k -1)/(k!) and the common ratio is (1)/(k) . Then, the value of (100^(2))/(100!) +sum_(k=2)^(100) | (k^(2) - 3k +1) S_(k)| is....

Let S_(k) , where k = 1,2 ,....,100, denotes the sum of the infinite geometric series whose first term is (k -1)/(k!) and the common ratio is (1)/(k) . Then, the value of (100^(2))/(100!) +sum_(k=2)^(100) | (k^(2) - 3k +1) S_(k)| is....

Let S_k,k=1, 2, …. 100 denote the sum of the infinite geometric series whose first term is (k-1)/(K!) and the common ratio is 1/k then the value of (100)^2/(100!)+underset(k=1)overset(100)Sigma|(k^2-3k+1)S_k| is ____________

Let S_k ,k=1,2, ,100 , denotes thesum of the infinite geometric series whose first term s (k-1)/(k !) and the common ratio is 1/k , then the value of (100^2)/(100 !)+sum_(k=2)^(100)(k^2-3k+1)S_k is _______.

Let S_k,k=1, 2, …. 100 denote the sum of the infinite geometric series whose first term is (k-1)/(K!) and the common ration is 1/k then the value of (100)^2/(100!)+underset(k=1)overset(100)Sigma|(k^2-3k+1)S_k| is ____________

Let S_k,k=1, 2, …. 100 denote the sum of the infinite geometric series whose first term is (k-1)/(K!) and the common ration is 1/k then the value of (100)^2/(100!)+ Sigma_(k=1)^(100) |(k^2-3k+1)S_k| is ____________

Find the sum of first 100 terms of the series whose general term is given by a_k=(k^2+1)k !

Find the sum of first 100 terms of the series whose general term is given by a_k=(k^2+1)k !