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JEE MATHEMATICS MCQ: DEFINITE INTEGRATION

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Analyzing +4 | -1
If the value of lim⁡n→∞∑k=0nnCknk(k+3)\lim \limits_{{n \rightarrow \infty}} \sum\limits_{{k=0}}^{n} \frac{{ }^n C_k}{n^k(k+3)} equals LL. Then [L][L] is equal to:

[Note: Where [k][k] denotes greatest integer function less than or equal to kk.]
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Correct option: A
0
Option A, 0, is correct because the limit evaluates to e - 2, and the greatest integer function of e - 2 is 0 since 2 < e < 3.

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