9. Compute the limit: lim n (A) 0; (B) (B) e-2; e-; 72 nx(n 1)x n...

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9. Compute the limit: lim n→∞ (A) 0; (B) (B) e-2; e-²; 72 nx(n −1)x n (C) (C) 1) XX1 e-¹; e-¹; (D) 1. 3 where n E N. 9. Compute the limit: lim n→∞ (A) 0; (B) (B) e-2; e-²; 72 nx(n −1)x n (C) (C) 1) XX1 e-¹; e-¹; (D) 1. 3 where n E N. 9. Compute the limit: lim n→∞ (A) 0; (B) (B) e-2; e-²; 72 nx(n −1)x n (C) (C) 1) XX1 e-¹; e-¹; (D) 1. 3 where n E N. 9. Compute the limit: lim n→∞ (A) 0; (B) (B) e-2; e-²; 72 nx(n −1)x n (C) (C) 1) XX1 e-¹; e-¹; (D) 1. 3 where n E N. 9. Compute the limit: lim n→∞ (A) 0; (B) (B) e-2; e-²; 72 nx(n −1)x n (C) (C) 1) XX1 e-¹; e-¹; (D) 1. 3 where n E N. 9. Compute the limit: lim n→∞ (A) 0; (B) (B) e-2; e-²; 72 nx(n −1)x n (C) (C) 1) XX1 e-¹; e-¹; (D) 1. 3 where n E N.

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Using Starling approximate we can say n ne n 2n Then the limit becomes lim n n 1n n ... View the full answer